id	sid	tid	token	lemma	pos
ejpam-2507	1	1	european	european	PROPN
ejpam-2507	1	2	journal	journal	PROPN
ejpam-2507	1	3	of	of	ADP
ejpam-2507	1	4	pure	pure	ADJ
ejpam-2507	1	5	and	and	CCONJ
ejpam-2507	1	6	applied	apply	VERB
ejpam-2507	1	7	mathematics	mathematic	NOUN
ejpam-2507	1	8	vol	vol	NOUN
ejpam-2507	1	9	.	.	PROPN
ejpam-2507	2	1	10	10	NUM
ejpam-2507	2	2	,	,	PUNCT
ejpam-2507	2	3	no	no	INTJ
ejpam-2507	2	4	.	.	NOUN
ejpam-2507	2	5	2	2	NUM
ejpam-2507	2	6	,	,	PUNCT
ejpam-2507	2	7	2017	2017	NUM
ejpam-2507	2	8	,	,	PUNCT
ejpam-2507	2	9	335	335	NUM
ejpam-2507	2	10	-	-	SYM
ejpam-2507	2	11	347	347	NUM
ejpam-2507	2	12	issn	issn	PROPN
ejpam-2507	2	13	1307	1307	NUM
ejpam-2507	2	14	-	-	SYM
ejpam-2507	2	15	5543	5543	NUM
ejpam-2507	2	16	–	–	PUNCT
ejpam-2507	2	17	www.ejpam.com	www.ejpam.com	X
ejpam-2507	2	18	published	publish	VERB
ejpam-2507	2	19	by	by	ADP
ejpam-2507	2	20	new	new	PROPN
ejpam-2507	2	21	york	york	PROPN
ejpam-2507	2	22	business	business	PROPN
ejpam-2507	2	23	global	global	ADJ
ejpam-2507	2	24	convergence	convergence	NOUN
ejpam-2507	2	25	of	of	ADP
ejpam-2507	2	26	singular	singular	ADJ
ejpam-2507	2	27	integral	integral	ADJ
ejpam-2507	2	28	operators	operator	NOUN
ejpam-2507	2	29	in	in	ADP
ejpam-2507	2	30	weighted	weight	VERB
ejpam-2507	2	31	lebesgue	lebesgue	NOUN
ejpam-2507	2	32	spaces	space	NOUN
ejpam-2507	2	33	mine	mine	NOUN
ejpam-2507	2	34	menekse	menekse	PROPN
ejpam-2507	2	35	yilmaz1	yilmaz1	PROPN
ejpam-2507	2	36	,	,	PUNCT
ejpam-2507	2	37	gumrah	gumrah	NOUN
ejpam-2507	2	38	uysal2,∗	uysal2,∗	ADJ
ejpam-2507	2	39	1	1	NUM
ejpam-2507	2	40	department	department	NOUN
ejpam-2507	2	41	of	of	ADP
ejpam-2507	2	42	mathematics	mathematic	NOUN
ejpam-2507	2	43	,	,	PUNCT
ejpam-2507	2	44	faculty	faculty	NOUN
ejpam-2507	2	45	of	of	ADP
ejpam-2507	2	46	arts	art	NOUN
ejpam-2507	2	47	and	and	CCONJ
ejpam-2507	2	48	science	science	NOUN
ejpam-2507	2	49	,	,	PUNCT
ejpam-2507	2	50	gaziantep	gaziantep	PROPN
ejpam-2507	2	51	university	university	PROPN
ejpam-2507	2	52	,	,	PUNCT
ejpam-2507	2	53	gaziantep	gaziantep	PROPN
ejpam-2507	2	54	,	,	PUNCT
ejpam-2507	2	55	turkey	turkey	PROPN
ejpam-2507	2	56	2	2	NUM
ejpam-2507	2	57	department	department	NOUN
ejpam-2507	2	58	of	of	ADP
ejpam-2507	2	59	computer	computer	NOUN
ejpam-2507	2	60	technologies	technology	NOUN
ejpam-2507	2	61	,	,	PUNCT
ejpam-2507	2	62	division	division	NOUN
ejpam-2507	2	63	of	of	ADP
ejpam-2507	2	64	technology	technology	NOUN
ejpam-2507	2	65	of	of	ADP
ejpam-2507	2	66	information	information	NOUN
ejpam-2507	2	67	security	security	NOUN
ejpam-2507	2	68	,	,	PUNCT
ejpam-2507	2	69	karabuk	karabuk	PROPN
ejpam-2507	2	70	university	university	PROPN
ejpam-2507	2	71	,	,	PUNCT
ejpam-2507	2	72	karabuk	karabuk	PROPN
ejpam-2507	2	73	,	,	PUNCT
ejpam-2507	2	74	turkey	turkey	NOUN
ejpam-2507	2	75	abstract	abstract	NOUN
ejpam-2507	2	76	.	.	PUNCT
ejpam-2507	3	1	in	in	ADP
ejpam-2507	3	2	this	this	DET
ejpam-2507	3	3	paper	paper	NOUN
ejpam-2507	3	4	,	,	PUNCT
ejpam-2507	3	5	the	the	DET
ejpam-2507	3	6	pointwise	pointwise	NOUN
ejpam-2507	3	7	approximation	approximation	NOUN
ejpam-2507	3	8	to	to	ADP
ejpam-2507	3	9	functions	function	NOUN
ejpam-2507	3	10	f	f	PROPN
ejpam-2507	3	11	∈	∈	PROPN
ejpam-2507	3	12	l1,w	l1,w	PROPN
ejpam-2507	3	13	〈	〈	PROPN
ejpam-2507	3	14	a	a	NOUN
ejpam-2507	3	15	,	,	PUNCT
ejpam-2507	3	16	b	b	X
ejpam-2507	3	17	〉	〉	NUM
ejpam-2507	3	18	by	by	ADP
ejpam-2507	3	19	the	the	DET
ejpam-2507	3	20	convolution	convolution	NOUN
ejpam-2507	3	21	type	type	NOUN
ejpam-2507	3	22	singular	singular	ADJ
ejpam-2507	3	23	integral	integral	ADJ
ejpam-2507	3	24	operators	operator	NOUN
ejpam-2507	3	25	given	give	VERB
ejpam-2507	3	26	in	in	ADP
ejpam-2507	3	27	the	the	DET
ejpam-2507	3	28	following	follow	VERB
ejpam-2507	3	29	form	form	NOUN
ejpam-2507	3	30	:	:	PUNCT
ejpam-2507	3	31	lλ	lλ	INTJ
ejpam-2507	3	32	(	(	PUNCT
ejpam-2507	3	33	f	f	PROPN
ejpam-2507	3	34	;	;	PUNCT
ejpam-2507	3	35	x	x	X
ejpam-2507	3	36	)	)	PUNCT
ejpam-2507	3	37	=	=	SYM
ejpam-2507	3	38	b∫	b∫	NOUN
ejpam-2507	3	39	a	a	DET
ejpam-2507	3	40	f	f	X
ejpam-2507	3	41	(	(	PUNCT
ejpam-2507	3	42	t)kλ	t)kλ	PROPN
ejpam-2507	3	43	(	(	PUNCT
ejpam-2507	3	44	t−	t−	PROPN
ejpam-2507	3	45	x	x	SYM
ejpam-2507	3	46	)	)	PUNCT
ejpam-2507	3	47	dt	dt	PROPN
ejpam-2507	3	48	,	,	PUNCT
ejpam-2507	3	49	x	x	PUNCT
ejpam-2507	3	50	∈	∈	PROPN
ejpam-2507	3	51	〈	〈	PROPN
ejpam-2507	3	52	a	a	NOUN
ejpam-2507	3	53	,	,	PUNCT
ejpam-2507	3	54	b	b	NOUN
ejpam-2507	3	55	〉	〉	NUM
ejpam-2507	3	56	,	,	PUNCT
ejpam-2507	3	57	λ	λ	PROPN
ejpam-2507	3	58	∈	∈	PROPN
ejpam-2507	3	59	λ	λ	X
ejpam-2507	3	60	⊂	⊂	PROPN
ejpam-2507	3	61	r+	r+	X
ejpam-2507	3	62	0	0	NUM
ejpam-2507	3	63	where	where	SCONJ
ejpam-2507	3	64	〈	〈	PROPN
ejpam-2507	3	65	a	a	PRON
ejpam-2507	3	66	,	,	PUNCT
ejpam-2507	3	67	b	b	PROPN
ejpam-2507	3	68	〉	〉	NOUN
ejpam-2507	3	69	stands	stand	VERB
ejpam-2507	3	70	for	for	ADP
ejpam-2507	3	71	arbitrary	arbitrary	ADJ
ejpam-2507	3	72	closed	closed	ADJ
ejpam-2507	3	73	,	,	PUNCT
ejpam-2507	3	74	semi	semi	ADV
ejpam-2507	3	75	closed	closed	ADJ
ejpam-2507	3	76	or	or	CCONJ
ejpam-2507	3	77	open	open	ADJ
ejpam-2507	3	78	bounded	bounded	ADJ
ejpam-2507	3	79	interval	interval	NOUN
ejpam-2507	3	80	in	in	ADP
ejpam-2507	3	81	r	r	NOUN
ejpam-2507	3	82	or	or	CCONJ
ejpam-2507	3	83	r	r	NOUN
ejpam-2507	3	84	itself	itself	PRON
ejpam-2507	3	85	,	,	PUNCT
ejpam-2507	3	86	l1,w	l1,w	PROPN
ejpam-2507	3	87	〈	〈	PROPN
ejpam-2507	3	88	a	a	NOUN
ejpam-2507	3	89	,	,	PUNCT
ejpam-2507	3	90	b	b	PROPN
ejpam-2507	3	91	〉	〉	PROPN
ejpam-2507	3	92	denotes	denote	VERB
ejpam-2507	3	93	the	the	DET
ejpam-2507	3	94	space	space	NOUN
ejpam-2507	3	95	of	of	ADP
ejpam-2507	3	96	all	all	DET
ejpam-2507	3	97	measurable	measurable	ADJ
ejpam-2507	3	98	but	but	CCONJ
ejpam-2507	3	99	non	non	ADJ
ejpam-2507	3	100	-	-	ADJ
ejpam-2507	3	101	integrable	integrable	ADJ
ejpam-2507	3	102	functions	function	NOUN
ejpam-2507	3	103	f	f	PROPN
ejpam-2507	3	104	for	for	ADP
ejpam-2507	3	105	which	which	PRON
ejpam-2507	3	106	∣∣∣	∣∣∣	ADJ
ejpam-2507	3	107	fw	fw	ADJ
ejpam-2507	3	108	∣∣∣	∣∣∣	NOUN
ejpam-2507	3	109	is	be	AUX
ejpam-2507	3	110	integrable	integrable	ADJ
ejpam-2507	3	111	on	on	ADP
ejpam-2507	3	112	〈	〈	PROPN
ejpam-2507	3	113	a	a	DET
ejpam-2507	3	114	,	,	PUNCT
ejpam-2507	3	115	b	b	NOUN
ejpam-2507	3	116	〉	〉	NUM
ejpam-2507	3	117	and	and	CCONJ
ejpam-2507	3	118	w	w	NOUN
ejpam-2507	3	119	:	:	PUNCT
ejpam-2507	3	120	r→	r→	NOUN
ejpam-2507	3	121	r+	r+	NOUN
ejpam-2507	3	122	is	be	AUX
ejpam-2507	3	123	a	a	DET
ejpam-2507	3	124	corresponding	corresponding	ADJ
ejpam-2507	3	125	weight	weight	NOUN
ejpam-2507	3	126	function	function	NOUN
ejpam-2507	3	127	,	,	PUNCT
ejpam-2507	3	128	at	at	ADP
ejpam-2507	3	129	a	a	DET
ejpam-2507	3	130	µ-generalized	µ-generalize	VERB
ejpam-2507	3	131	lebesgue	lebesgue	NOUN
ejpam-2507	3	132	point	point	NOUN
ejpam-2507	3	133	and	and	CCONJ
ejpam-2507	3	134	the	the	DET
ejpam-2507	3	135	rate	rate	NOUN
ejpam-2507	3	136	of	of	ADP
ejpam-2507	3	137	convergence	convergence	NOUN
ejpam-2507	3	138	at	at	ADP
ejpam-2507	3	139	this	this	DET
ejpam-2507	3	140	point	point	NOUN
ejpam-2507	3	141	are	be	AUX
ejpam-2507	3	142	studied	study	VERB
ejpam-2507	3	143	.	.	PUNCT
ejpam-2507	4	1	2010	2010	NUM
ejpam-2507	4	2	mathematics	mathematic	NOUN
ejpam-2507	4	3	subject	subject	NOUN
ejpam-2507	4	4	classifications	classification	NOUN
ejpam-2507	4	5	:	:	PUNCT
ejpam-2507	4	6	41a35	41a35	NUM
ejpam-2507	4	7	,	,	PUNCT
ejpam-2507	4	8	41a25	41a25	NUM
ejpam-2507	4	9	,	,	PUNCT
ejpam-2507	4	10	45p05	45p05	PRON
ejpam-2507	4	11	key	key	ADJ
ejpam-2507	4	12	words	word	NOUN
ejpam-2507	4	13	and	and	CCONJ
ejpam-2507	4	14	phrases	phrase	NOUN
ejpam-2507	4	15	:	:	PUNCT
ejpam-2507	4	16	generalized	generalized	ADJ
ejpam-2507	4	17	lebesgue	lebesgue	NOUN
ejpam-2507	4	18	point	point	NOUN
ejpam-2507	4	19	,	,	PUNCT
ejpam-2507	4	20	weighted	weight	VERB
ejpam-2507	4	21	pointwise	pointwise	NOUN
ejpam-2507	4	22	convergence	convergence	NOUN
ejpam-2507	4	23	,	,	PUNCT
ejpam-2507	4	24	rate	rate	NOUN
ejpam-2507	4	25	of	of	ADP
ejpam-2507	4	26	convergence	convergence	NOUN
ejpam-2507	4	27	1	1	NUM
ejpam-2507	4	28	.	.	PUNCT
ejpam-2507	4	29	introduction	introduction	NOUN
ejpam-2507	4	30	in	in	ADP
ejpam-2507	4	31	paper	paper	NOUN
ejpam-2507	5	1	[	[	X
ejpam-2507	5	2	16	16	NUM
ejpam-2507	5	3	]	]	PUNCT
ejpam-2507	5	4	,	,	PUNCT
ejpam-2507	5	5	taberski	taberski	PROPN
ejpam-2507	5	6	analyzed	analyze	VERB
ejpam-2507	5	7	the	the	DET
ejpam-2507	5	8	pointwise	pointwise	ADJ
ejpam-2507	5	9	convergence	convergence	NOUN
ejpam-2507	5	10	of	of	ADP
ejpam-2507	5	11	integrable	integrable	ADJ
ejpam-2507	5	12	functions	function	NOUN
ejpam-2507	5	13	and	and	CCONJ
ejpam-2507	5	14	the	the	DET
ejpam-2507	5	15	approximation	approximation	NOUN
ejpam-2507	5	16	properties	property	NOUN
ejpam-2507	5	17	of	of	ADP
ejpam-2507	5	18	derivatives	derivative	NOUN
ejpam-2507	5	19	of	of	ADP
ejpam-2507	5	20	integrable	integrable	ADJ
ejpam-2507	5	21	functions	function	NOUN
ejpam-2507	5	22	in	in	ADP
ejpam-2507	5	23	l1	l1	PROPN
ejpam-2507	5	24	〈	〈	PROPN
ejpam-2507	5	25	−π	−π	PROPN
ejpam-2507	5	26	,	,	PUNCT
ejpam-2507	5	27	π	π	PROPN
ejpam-2507	5	28	〉	〉	NUM
ejpam-2507	5	29	by	by	ADP
ejpam-2507	5	30	a	a	DET
ejpam-2507	5	31	two	two	NUM
ejpam-2507	5	32	parameter	parameter	NOUN
ejpam-2507	5	33	family	family	NOUN
ejpam-2507	5	34	of	of	ADP
ejpam-2507	5	35	convolution	convolution	NOUN
ejpam-2507	5	36	type	type	NOUN
ejpam-2507	5	37	singular	singular	ADJ
ejpam-2507	5	38	integral	integral	ADJ
ejpam-2507	5	39	operators	operator	NOUN
ejpam-2507	5	40	of	of	ADP
ejpam-2507	5	41	the	the	DET
ejpam-2507	5	42	form	form	NOUN
ejpam-2507	5	43	:	:	PUNCT
ejpam-2507	5	44	tλ	tλ	ADP
ejpam-2507	5	45	(	(	PUNCT
ejpam-2507	5	46	f	f	PROPN
ejpam-2507	5	47	;	;	PUNCT
ejpam-2507	5	48	x	x	X
ejpam-2507	5	49	)	)	PUNCT
ejpam-2507	5	50	=	=	PUNCT
ejpam-2507	6	1	π∫	π∫	VERB
ejpam-2507	6	2	−π	−π	PRON
ejpam-2507	6	3	f	f	X
ejpam-2507	7	1	(	(	PUNCT
ejpam-2507	7	2	t)kλ	t)kλ	PROPN
ejpam-2507	7	3	(	(	PUNCT
ejpam-2507	7	4	t−	t−	PROPN
ejpam-2507	7	5	x	x	SYM
ejpam-2507	7	6	)	)	PUNCT
ejpam-2507	7	7	dt	dt	PROPN
ejpam-2507	7	8	,	,	PUNCT
ejpam-2507	7	9	x	x	PUNCT
ejpam-2507	7	10	∈	∈	PROPN
ejpam-2507	7	11	〈	〈	PROPN
ejpam-2507	7	12	−π	−π	PROPN
ejpam-2507	7	13	,	,	PUNCT
ejpam-2507	7	14	π	π	PROPN
ejpam-2507	7	15	〉	〉	NUM
ejpam-2507	7	16	,	,	PUNCT
ejpam-2507	7	17	λ	λ	PROPN
ejpam-2507	7	18	∈	∈	PROPN
ejpam-2507	7	19	λ	λ	X
ejpam-2507	7	20	⊂	⊂	PROPN
ejpam-2507	7	21	r+	r+	X
ejpam-2507	7	22	0	0	NUM
ejpam-2507	7	23	,	,	PUNCT
ejpam-2507	7	24	(	(	PUNCT
ejpam-2507	7	25	1	1	X
ejpam-2507	7	26	)	)	PUNCT
ejpam-2507	7	27	where	where	SCONJ
ejpam-2507	7	28	kλ	kλ	PROPN
ejpam-2507	7	29	(	(	PUNCT
ejpam-2507	7	30	t	t	PROPN
ejpam-2507	7	31	)	)	PUNCT
ejpam-2507	7	32	is	be	AUX
ejpam-2507	7	33	the	the	DET
ejpam-2507	7	34	kernel	kernel	NOUN
ejpam-2507	7	35	fulfilling	fulfil	VERB
ejpam-2507	7	36	appropriate	appropriate	ADJ
ejpam-2507	7	37	assumptions	assumption	NOUN
ejpam-2507	7	38	and	and	CCONJ
ejpam-2507	7	39	λ	λ	NOUN
ejpam-2507	7	40	∈	∈	NOUN
ejpam-2507	7	41	λ	λ	NOUN
ejpam-2507	7	42	and	and	CCONJ
ejpam-2507	7	43	λ	λ	PROPN
ejpam-2507	7	44	is	be	AUX
ejpam-2507	7	45	a	a	DET
ejpam-2507	7	46	given	give	VERB
ejpam-2507	7	47	set	set	NOUN
ejpam-2507	7	48	of	of	ADP
ejpam-2507	7	49	non	non	ADJ
ejpam-2507	7	50	-	-	ADJ
ejpam-2507	7	51	negative	negative	ADJ
ejpam-2507	7	52	numbers	number	NOUN
ejpam-2507	7	53	with	with	ADP
ejpam-2507	7	54	accumulation	accumulation	NOUN
ejpam-2507	7	55	point	point	NOUN
ejpam-2507	7	56	λ0	λ0	NOUN
ejpam-2507	7	57	.	.	PUNCT
ejpam-2507	8	1	later	later	ADV
ejpam-2507	8	2	on	on	ADV
ejpam-2507	8	3	,	,	PUNCT
ejpam-2507	8	4	the	the	DET
ejpam-2507	8	5	weighted	weight	VERB
ejpam-2507	8	6	∗corresponding	∗corresponde	VERB
ejpam-2507	8	7	author	author	NOUN
ejpam-2507	8	8	.	.	PUNCT
ejpam-2507	9	1	email	email	NOUN
ejpam-2507	9	2	addresses	address	NOUN
ejpam-2507	9	3	:	:	PUNCT
ejpam-2507	9	4	menekse@gantep.edu.tr	menekse@gantep.edu.tr	PROPN
ejpam-2507	9	5	(	(	PUNCT
ejpam-2507	9	6	m.	m.	NOUN
ejpam-2507	9	7	menekse	menekse	PROPN
ejpam-2507	9	8	yilmaz	yilmaz	PROPN
ejpam-2507	9	9	)	)	PUNCT
ejpam-2507	9	10	,	,	PUNCT
ejpam-2507	9	11	guysal@karabuk.edu.tr	guysal@karabuk.edu.tr	X
ejpam-2507	9	12	(	(	PUNCT
ejpam-2507	9	13	g.	g.	PROPN
ejpam-2507	9	14	uysal	uysal	PROPN
ejpam-2507	9	15	)	)	PUNCT
ejpam-2507	9	16	http://www.ejpam.com	http://www.ejpam.com	X
ejpam-2507	10	1	335	335	NUM
ejpam-2507	10	2	c	c	X
ejpam-2507	10	3	©	©	PROPN
ejpam-2507	10	4	2017	2017	NUM
ejpam-2507	10	5	ejpam	ejpam	VERB
ejpam-2507	10	6	all	all	DET
ejpam-2507	10	7	rights	right	NOUN
ejpam-2507	10	8	reserved	reserve	VERB
ejpam-2507	10	9	.	.	PUNCT
ejpam-2507	11	1	m.	m.	NOUN
ejpam-2507	11	2	m.	m.	PROPN
ejpam-2507	11	3	yilmaz	yilmaz	PROPN
ejpam-2507	11	4	,	,	PUNCT
ejpam-2507	11	5	g.	g.	PROPN
ejpam-2507	11	6	uysal	uysal	PROPN
ejpam-2507	11	7	,	,	PUNCT
ejpam-2507	11	8	/	/	SYM
ejpam-2507	11	9	eur	eur	NOUN
ejpam-2507	11	10	.	.	PUNCT
ejpam-2507	12	1	j.	j.	PROPN
ejpam-2507	12	2	pure	pure	PROPN
ejpam-2507	12	3	appl	appl	PROPN
ejpam-2507	12	4	.	.	PROPN
ejpam-2507	12	5	math	math	PROPN
ejpam-2507	12	6	,	,	PUNCT
ejpam-2507	12	7	10	10	NUM
ejpam-2507	12	8	(	(	PUNCT
ejpam-2507	12	9	2	2	NUM
ejpam-2507	12	10	)	)	PUNCT
ejpam-2507	12	11	(	(	PUNCT
ejpam-2507	12	12	2017	2017	NUM
ejpam-2507	12	13	)	)	PUNCT
ejpam-2507	12	14	,	,	PUNCT
ejpam-2507	12	15	335	335	NUM
ejpam-2507	12	16	-	-	SYM
ejpam-2507	12	17	347	347	NUM
ejpam-2507	12	18	336	336	NUM
ejpam-2507	12	19	pointwise	pointwise	NOUN
ejpam-2507	12	20	convergence	convergence	NOUN
ejpam-2507	12	21	and	and	CCONJ
ejpam-2507	12	22	rate	rate	NOUN
ejpam-2507	12	23	of	of	ADP
ejpam-2507	12	24	convergence	convergence	NOUN
ejpam-2507	12	25	of	of	ADP
ejpam-2507	12	26	a	a	DET
ejpam-2507	12	27	family	family	NOUN
ejpam-2507	12	28	of	of	ADP
ejpam-2507	12	29	m	m	PROPN
ejpam-2507	12	30	-	-	ADJ
ejpam-2507	12	31	singular	singular	ADJ
ejpam-2507	12	32	integral	integral	ADJ
ejpam-2507	12	33	operators	operator	NOUN
ejpam-2507	12	34	in	in	ADP
ejpam-2507	12	35	f	f	PROPN
ejpam-2507	12	36	∈	∈	PROPN
ejpam-2507	12	37	lp	lp	PROPN
ejpam-2507	12	38	(	(	PUNCT
ejpam-2507	12	39	r	r	NOUN
ejpam-2507	12	40	)	)	PUNCT
ejpam-2507	12	41	were	be	AUX
ejpam-2507	12	42	investigated	investigate	VERB
ejpam-2507	12	43	by	by	ADP
ejpam-2507	12	44	mamedov	mamedov	PROPN
ejpam-2507	13	1	[	[	X
ejpam-2507	13	2	14	14	NUM
ejpam-2507	13	3	]	]	PUNCT
ejpam-2507	13	4	.	.	PUNCT
ejpam-2507	14	1	then	then	ADV
ejpam-2507	14	2	,	,	PUNCT
ejpam-2507	14	3	gadjiev	gadjiev	VERB
ejpam-2507	14	4	[	[	X
ejpam-2507	14	5	9	9	NUM
ejpam-2507	14	6	]	]	PUNCT
ejpam-2507	14	7	and	and	CCONJ
ejpam-2507	14	8	rydzewska	rydzewska	VERB
ejpam-2507	15	1	[	[	X
ejpam-2507	15	2	15	15	NUM
ejpam-2507	15	3	]	]	PUNCT
ejpam-2507	15	4	studied	study	VERB
ejpam-2507	15	5	the	the	DET
ejpam-2507	15	6	pointwise	pointwise	ADJ
ejpam-2507	15	7	convergence	convergence	NOUN
ejpam-2507	15	8	theorems	theorem	NOUN
ejpam-2507	15	9	and	and	CCONJ
ejpam-2507	15	10	the	the	DET
ejpam-2507	15	11	order	order	NOUN
ejpam-2507	15	12	of	of	ADP
ejpam-2507	15	13	pointwise	pointwise	ADJ
ejpam-2507	15	14	convergence	convergence	NOUN
ejpam-2507	15	15	theorems	theorem	NOUN
ejpam-2507	15	16	for	for	ADP
ejpam-2507	15	17	operators	operator	NOUN
ejpam-2507	15	18	type	type	NOUN
ejpam-2507	15	19	(	(	PUNCT
ejpam-2507	15	20	1	1	NUM
ejpam-2507	15	21	)	)	PUNCT
ejpam-2507	15	22	at	at	ADP
ejpam-2507	15	23	a	a	DET
ejpam-2507	15	24	generalized	generalized	ADJ
ejpam-2507	15	25	lebesgue	lebesgue	NOUN
ejpam-2507	15	26	point	point	NOUN
ejpam-2507	15	27	and	and	CCONJ
ejpam-2507	15	28	µ−generalized	µ−generalized	ADJ
ejpam-2507	15	29	lebesgue	lebesgue	NOUN
ejpam-2507	15	30	point	point	NOUN
ejpam-2507	15	31	of	of	ADP
ejpam-2507	15	32	f	f	PROPN
ejpam-2507	15	33	∈	∈	PROPN
ejpam-2507	15	34	l1	l1	PROPN
ejpam-2507	15	35	(	(	PUNCT
ejpam-2507	15	36	−π	−π	PROPN
ejpam-2507	15	37	,	,	PUNCT
ejpam-2507	15	38	π	π	PROPN
ejpam-2507	15	39	)	)	PUNCT
ejpam-2507	15	40	based	base	VERB
ejpam-2507	15	41	on	on	ADP
ejpam-2507	15	42	taberski	taberski	PROPN
ejpam-2507	15	43	’s	’s	PART
ejpam-2507	15	44	analysis	analysis	NOUN
ejpam-2507	15	45	,	,	PUNCT
ejpam-2507	15	46	respectively	respectively	ADV
ejpam-2507	15	47	.	.	PUNCT
ejpam-2507	16	1	further	far	ADV
ejpam-2507	16	2	,	,	PUNCT
ejpam-2507	16	3	in	in	ADP
ejpam-2507	16	4	[	[	X
ejpam-2507	16	5	10	10	NUM
ejpam-2507	16	6	]	]	PUNCT
ejpam-2507	16	7	and	and	CCONJ
ejpam-2507	16	8	[	[	X
ejpam-2507	16	9	12	12	NUM
ejpam-2507	16	10	]	]	PUNCT
ejpam-2507	16	11	karsli	karsli	NOUN
ejpam-2507	16	12	extended	extend	VERB
ejpam-2507	16	13	the	the	DET
ejpam-2507	16	14	results	result	NOUN
ejpam-2507	16	15	of	of	ADP
ejpam-2507	16	16	taberski	taberski	NOUN
ejpam-2507	16	17	[	[	X
ejpam-2507	16	18	16	16	NUM
ejpam-2507	16	19	]	]	PUNCT
ejpam-2507	16	20	,	,	PUNCT
ejpam-2507	16	21	gadjiev	gadjiev	VERB
ejpam-2507	16	22	[	[	X
ejpam-2507	16	23	9	9	NUM
ejpam-2507	16	24	]	]	PUNCT
ejpam-2507	16	25	and	and	CCONJ
ejpam-2507	16	26	rydzewska	rydzewska	PROPN
ejpam-2507	16	27	’s	’s	PART
ejpam-2507	16	28	[	[	X
ejpam-2507	16	29	15	15	NUM
ejpam-2507	16	30	]	]	X
ejpam-2507	16	31	studies	study	NOUN
ejpam-2507	16	32	by	by	ADP
ejpam-2507	16	33	considering	consider	VERB
ejpam-2507	16	34	the	the	DET
ejpam-2507	16	35	more	more	ADV
ejpam-2507	16	36	general	general	ADJ
ejpam-2507	16	37	integral	integral	ADJ
ejpam-2507	16	38	operators	operator	NOUN
ejpam-2507	16	39	of	of	ADP
ejpam-2507	16	40	the	the	DET
ejpam-2507	16	41	form	form	NOUN
ejpam-2507	16	42	:	:	PUNCT
ejpam-2507	16	43	tλ	tλ	ADP
ejpam-2507	16	44	(	(	PUNCT
ejpam-2507	16	45	f	f	PROPN
ejpam-2507	16	46	;	;	PUNCT
ejpam-2507	16	47	x	x	X
ejpam-2507	16	48	)	)	PUNCT
ejpam-2507	16	49	=	=	SYM
ejpam-2507	16	50	b∫	b∫	NOUN
ejpam-2507	16	51	a	a	DET
ejpam-2507	16	52	f	f	X
ejpam-2507	16	53	(	(	PUNCT
ejpam-2507	16	54	t)kλ	t)kλ	PROPN
ejpam-2507	16	55	(	(	PUNCT
ejpam-2507	16	56	t−	t−	PROPN
ejpam-2507	16	57	x	x	SYM
ejpam-2507	16	58	)	)	PUNCT
ejpam-2507	16	59	dt	dt	PROPN
ejpam-2507	16	60	,	,	PUNCT
ejpam-2507	16	61	x	x	PUNCT
ejpam-2507	16	62	∈	∈	PROPN
ejpam-2507	16	63	〈	〈	PROPN
ejpam-2507	16	64	a	a	NOUN
ejpam-2507	16	65	,	,	PUNCT
ejpam-2507	16	66	b	b	NOUN
ejpam-2507	16	67	〉	〉	NUM
ejpam-2507	16	68	,	,	PUNCT
ejpam-2507	16	69	λ	λ	PROPN
ejpam-2507	16	70	∈	∈	PROPN
ejpam-2507	17	1	λ	λ	X
ejpam-2507	17	2	⊂	⊂	PROPN
ejpam-2507	17	3	r+	r+	PUNCT
ejpam-2507	17	4	0	0	NUM
ejpam-2507	17	5	(	(	PUNCT
ejpam-2507	17	6	2	2	NUM
ejpam-2507	17	7	)	)	PUNCT
ejpam-2507	17	8	for	for	ADP
ejpam-2507	17	9	functions	function	NOUN
ejpam-2507	17	10	in	in	ADP
ejpam-2507	17	11	l1	l1	PROPN
ejpam-2507	17	12	〈	〈	PROPN
ejpam-2507	17	13	a	a	PROPN
ejpam-2507	17	14	,	,	PUNCT
ejpam-2507	17	15	b	b	PROPN
ejpam-2507	17	16	〉	〉	PROPN
ejpam-2507	17	17	,	,	PUNCT
ejpam-2507	17	18	where	where	SCONJ
ejpam-2507	17	19	〈	〈	PROPN
ejpam-2507	17	20	a	a	PRON
ejpam-2507	17	21	,	,	PUNCT
ejpam-2507	17	22	b	b	X
ejpam-2507	17	23	〉	〉	NOUN
ejpam-2507	17	24	is	be	AUX
ejpam-2507	17	25	an	an	DET
ejpam-2507	17	26	arbitrary	arbitrary	ADJ
ejpam-2507	17	27	interval	interval	NOUN
ejpam-2507	17	28	in	in	ADP
ejpam-2507	17	29	r	r	NOUN
ejpam-2507	17	30	such	such	ADJ
ejpam-2507	17	31	as	as	ADP
ejpam-2507	17	32	[	[	X
ejpam-2507	17	33	a	a	X
ejpam-2507	17	34	,	,	PUNCT
ejpam-2507	17	35	b	b	NOUN
ejpam-2507	17	36	]	]	PUNCT
ejpam-2507	17	37	,	,	PUNCT
ejpam-2507	17	38	(	(	PUNCT
ejpam-2507	17	39	a	a	DET
ejpam-2507	17	40	,	,	PUNCT
ejpam-2507	17	41	b	b	NOUN
ejpam-2507	17	42	)	)	PUNCT
ejpam-2507	17	43	,	,	PUNCT
ejpam-2507	18	1	[	[	X
ejpam-2507	18	2	a	a	DET
ejpam-2507	18	3	,	,	PUNCT
ejpam-2507	18	4	b	b	NOUN
ejpam-2507	18	5	)	)	PUNCT
ejpam-2507	18	6	or	or	CCONJ
ejpam-2507	18	7	(	(	PUNCT
ejpam-2507	18	8	a	a	PRON
ejpam-2507	18	9	,	,	PUNCT
ejpam-2507	18	10	b	b	NOUN
ejpam-2507	18	11	]	]	PUNCT
ejpam-2507	18	12	.	.	PUNCT
ejpam-2507	19	1	in	in	ADP
ejpam-2507	19	2	[	[	X
ejpam-2507	19	3	11	11	NUM
ejpam-2507	19	4	,	,	PUNCT
ejpam-2507	19	5	13	13	NUM
ejpam-2507	19	6	]	]	PUNCT
ejpam-2507	19	7	,	,	PUNCT
ejpam-2507	19	8	karsli	karsli	NOUN
ejpam-2507	19	9	analyzed	analyze	VERB
ejpam-2507	19	10	the	the	DET
ejpam-2507	19	11	pointwise	pointwise	ADJ
ejpam-2507	19	12	convergence	convergence	NOUN
ejpam-2507	19	13	theorems	theorem	NOUN
ejpam-2507	19	14	and	and	CCONJ
ejpam-2507	19	15	the	the	DET
ejpam-2507	19	16	rate	rate	NOUN
ejpam-2507	19	17	of	of	ADP
ejpam-2507	19	18	pointwise	pointwise	ADJ
ejpam-2507	19	19	convergence	convergence	NOUN
ejpam-2507	19	20	theorems	theorem	NOUN
ejpam-2507	19	21	for	for	ADP
ejpam-2507	19	22	a	a	DET
ejpam-2507	19	23	family	family	NOUN
ejpam-2507	19	24	of	of	ADP
ejpam-2507	19	25	nonlinear	nonlinear	ADJ
ejpam-2507	19	26	singular	singular	ADJ
ejpam-2507	19	27	integral	integral	ADJ
ejpam-2507	19	28	operators	operator	NOUN
ejpam-2507	19	29	at	at	ADP
ejpam-2507	19	30	a	a	DET
ejpam-2507	19	31	µ−generalized	µ−generalized	ADJ
ejpam-2507	19	32	lebesgue	lebesgue	NOUN
ejpam-2507	19	33	point	point	NOUN
ejpam-2507	19	34	and	and	CCONJ
ejpam-2507	19	35	at	at	ADP
ejpam-2507	19	36	a	a	DET
ejpam-2507	19	37	generalized	generalized	ADJ
ejpam-2507	19	38	lebesgue	lebesgue	NOUN
ejpam-2507	19	39	point	point	NOUN
ejpam-2507	19	40	of	of	ADP
ejpam-2507	19	41	f	f	PROPN
ejpam-2507	19	42	∈	∈	PROPN
ejpam-2507	19	43	l1	l1	PROPN
ejpam-2507	19	44	〈	〈	PROPN
ejpam-2507	19	45	a	a	PROPN
ejpam-2507	19	46	,	,	PUNCT
ejpam-2507	19	47	b	b	PROPN
ejpam-2507	19	48	〉	〉	PROPN
ejpam-2507	19	49	,	,	PUNCT
ejpam-2507	19	50	respectively	respectively	ADV
ejpam-2507	19	51	.	.	PUNCT
ejpam-2507	20	1	bardaro	bardaro	NOUN
ejpam-2507	20	2	and	and	CCONJ
ejpam-2507	20	3	cocchieri	cocchieri	NOUN
ejpam-2507	21	1	[	[	X
ejpam-2507	21	2	2	2	NUM
ejpam-2507	21	3	]	]	PUNCT
ejpam-2507	21	4	evaluated	evaluate	VERB
ejpam-2507	21	5	the	the	DET
ejpam-2507	21	6	degree	degree	NOUN
ejpam-2507	21	7	of	of	ADP
ejpam-2507	21	8	pointwise	pointwise	ADJ
ejpam-2507	21	9	convergence	convergence	NOUN
ejpam-2507	21	10	of	of	ADP
ejpam-2507	21	11	fejer	fejer	NOUN
ejpam-2507	21	12	-	-	PUNCT
ejpam-2507	21	13	type	type	NOUN
ejpam-2507	21	14	singular	singular	ADJ
ejpam-2507	21	15	integrals	integral	NOUN
ejpam-2507	21	16	at	at	ADP
ejpam-2507	21	17	the	the	DET
ejpam-2507	21	18	generalized	generalize	VERB
ejpam-2507	21	19	lebesgue	lebesgue	NOUN
ejpam-2507	21	20	points	point	NOUN
ejpam-2507	21	21	of	of	ADP
ejpam-2507	21	22	the	the	DET
ejpam-2507	21	23	functions	function	NOUN
ejpam-2507	21	24	f	f	PROPN
ejpam-2507	21	25	∈	∈	PROPN
ejpam-2507	21	26	l1	l1	PROPN
ejpam-2507	21	27	(	(	PUNCT
ejpam-2507	21	28	r	r	NOUN
ejpam-2507	21	29	)	)	PUNCT
ejpam-2507	21	30	.	.	PUNCT
ejpam-2507	22	1	in	in	ADP
ejpam-2507	22	2	an	an	DET
ejpam-2507	22	3	another	another	DET
ejpam-2507	22	4	study	study	NOUN
ejpam-2507	22	5	,	,	PUNCT
ejpam-2507	22	6	bardaro	bardaro	NOUN
ejpam-2507	22	7	[	[	X
ejpam-2507	22	8	3	3	NUM
ejpam-2507	22	9	]	]	PUNCT
ejpam-2507	22	10	studied	study	VERB
ejpam-2507	22	11	similar	similar	ADJ
ejpam-2507	22	12	convergence	convergence	NOUN
ejpam-2507	22	13	results	result	NOUN
ejpam-2507	22	14	about	about	ADP
ejpam-2507	22	15	moment	moment	NOUN
ejpam-2507	22	16	type	type	NOUN
ejpam-2507	22	17	operators	operator	NOUN
ejpam-2507	22	18	.	.	PUNCT
ejpam-2507	23	1	besides	besides	SCONJ
ejpam-2507	23	2	,	,	PUNCT
ejpam-2507	23	3	the	the	DET
ejpam-2507	23	4	pointwise	pointwise	ADJ
ejpam-2507	23	5	convergence	convergence	NOUN
ejpam-2507	23	6	of	of	ADP
ejpam-2507	23	7	family	family	NOUN
ejpam-2507	23	8	of	of	ADP
ejpam-2507	23	9	nonlinear	nonlinear	PROPN
ejpam-2507	23	10	mellin	mellin	PROPN
ejpam-2507	23	11	type	type	NOUN
ejpam-2507	23	12	convolution	convolution	NOUN
ejpam-2507	23	13	operators	operator	NOUN
ejpam-2507	23	14	at	at	ADP
ejpam-2507	23	15	lebesgue	lebesgue	NOUN
ejpam-2507	23	16	points	point	NOUN
ejpam-2507	23	17	was	be	AUX
ejpam-2507	23	18	also	also	ADV
ejpam-2507	23	19	analyzed	analyze	VERB
ejpam-2507	23	20	by	by	ADP
ejpam-2507	23	21	bardaro	bardaro	NOUN
ejpam-2507	23	22	and	and	CCONJ
ejpam-2507	23	23	mantellini	mantellini	NOUN
ejpam-2507	23	24	[	[	X
ejpam-2507	23	25	4	4	NUM
ejpam-2507	23	26	]	]	PUNCT
ejpam-2507	23	27	.	.	PUNCT
ejpam-2507	24	1	bardaro	bardaro	PROPN
ejpam-2507	24	2	,	,	PUNCT
ejpam-2507	24	3	karsli	karsli	PROPN
ejpam-2507	24	4	and	and	CCONJ
ejpam-2507	24	5	vinti	vinti	NOUN
ejpam-2507	25	1	[	[	X
ejpam-2507	25	2	5	5	NUM
ejpam-2507	25	3	]	]	PUNCT
ejpam-2507	25	4	obtained	obtain	VERB
ejpam-2507	25	5	some	some	DET
ejpam-2507	25	6	approximation	approximation	NOUN
ejpam-2507	25	7	results	result	NOUN
ejpam-2507	25	8	related	relate	VERB
ejpam-2507	25	9	to	to	ADP
ejpam-2507	25	10	the	the	DET
ejpam-2507	25	11	pointwise	pointwise	ADJ
ejpam-2507	25	12	convergence	convergence	NOUN
ejpam-2507	25	13	and	and	CCONJ
ejpam-2507	25	14	the	the	DET
ejpam-2507	25	15	rate	rate	NOUN
ejpam-2507	25	16	of	of	ADP
ejpam-2507	25	17	pointwise	pointwise	ADJ
ejpam-2507	25	18	convergence	convergence	NOUN
ejpam-2507	25	19	for	for	ADP
ejpam-2507	25	20	non	non	ADJ
ejpam-2507	25	21	-	-	ADJ
ejpam-2507	25	22	convolution	convolution	ADJ
ejpam-2507	25	23	type	type	NOUN
ejpam-2507	25	24	linear	linear	PROPN
ejpam-2507	25	25	operators	operator	NOUN
ejpam-2507	25	26	at	at	ADP
ejpam-2507	25	27	a	a	DET
ejpam-2507	25	28	lebesgue	lebesgue	NOUN
ejpam-2507	25	29	point	point	NOUN
ejpam-2507	25	30	based	base	VERB
ejpam-2507	25	31	on	on	ADP
ejpam-2507	25	32	bardaro	bardaro	NOUN
ejpam-2507	25	33	and	and	CCONJ
ejpam-2507	25	34	mantellini	mantellini	PROPN
ejpam-2507	25	35	’s	’s	PART
ejpam-2507	25	36	study	study	NOUN
ejpam-2507	25	37	[	[	X
ejpam-2507	25	38	4	4	NUM
ejpam-2507	25	39	]	]	PUNCT
ejpam-2507	25	40	.	.	PUNCT
ejpam-2507	26	1	after	after	ADP
ejpam-2507	26	2	that	that	PRON
ejpam-2507	26	3	,	,	PUNCT
ejpam-2507	26	4	they	they	PRON
ejpam-2507	26	5	got	get	VERB
ejpam-2507	26	6	similar	similar	ADJ
ejpam-2507	26	7	results	result	NOUN
ejpam-2507	26	8	for	for	ADP
ejpam-2507	26	9	its	its	PRON
ejpam-2507	26	10	nonlinear	nonlinear	ADJ
ejpam-2507	26	11	counterpart	counterpart	NOUN
ejpam-2507	26	12	in	in	ADP
ejpam-2507	26	13	[	[	X
ejpam-2507	26	14	6	6	NUM
ejpam-2507	26	15	]	]	PUNCT
ejpam-2507	26	16	while	while	SCONJ
ejpam-2507	26	17	in	in	ADP
ejpam-2507	26	18	an	an	DET
ejpam-2507	26	19	another	another	DET
ejpam-2507	26	20	study	study	NOUN
ejpam-2507	26	21	[	[	X
ejpam-2507	26	22	7	7	NUM
ejpam-2507	26	23	]	]	PUNCT
ejpam-2507	26	24	,	,	PUNCT
ejpam-2507	26	25	the	the	DET
ejpam-2507	26	26	pointwise	pointwise	NOUN
ejpam-2507	26	27	convergence	convergence	NOUN
ejpam-2507	26	28	and	and	CCONJ
ejpam-2507	26	29	the	the	DET
ejpam-2507	26	30	rate	rate	NOUN
ejpam-2507	26	31	of	of	ADP
ejpam-2507	26	32	pointwise	pointwise	NOUN
ejpam-2507	26	33	convergence	convergence	NOUN
ejpam-2507	26	34	results	result	NOUN
ejpam-2507	26	35	for	for	ADP
ejpam-2507	26	36	a	a	DET
ejpam-2507	26	37	family	family	NOUN
ejpam-2507	26	38	of	of	ADP
ejpam-2507	26	39	mellin	mellin	PROPN
ejpam-2507	26	40	type	type	PROPN
ejpam-2507	26	41	nonlinear	nonlinear	PROPN
ejpam-2507	26	42	m	m	PROPN
ejpam-2507	26	43	-	-	ADJ
ejpam-2507	26	44	singular	singular	ADJ
ejpam-2507	26	45	integral	integral	ADJ
ejpam-2507	26	46	operators	operator	NOUN
ejpam-2507	26	47	at	at	ADP
ejpam-2507	26	48	m	m	NOUN
ejpam-2507	26	49	-	-	ADJ
ejpam-2507	26	50	lebesgue	lebesgue	ADJ
ejpam-2507	26	51	points	point	NOUN
ejpam-2507	26	52	of	of	ADP
ejpam-2507	26	53	f	f	PROPN
ejpam-2507	26	54	were	be	AUX
ejpam-2507	26	55	investigated	investigate	VERB
ejpam-2507	26	56	.	.	PUNCT
ejpam-2507	27	1	almali	almali	PROPN
ejpam-2507	28	1	[	[	X
ejpam-2507	28	2	1	1	X
ejpam-2507	28	3	]	]	PUNCT
ejpam-2507	28	4	studied	study	VERB
ejpam-2507	28	5	the	the	DET
ejpam-2507	28	6	problem	problem	NOUN
ejpam-2507	28	7	of	of	ADP
ejpam-2507	28	8	pointwise	pointwise	ADJ
ejpam-2507	28	9	convergence	convergence	NOUN
ejpam-2507	28	10	of	of	ADP
ejpam-2507	28	11	non	non	ADJ
ejpam-2507	28	12	-	-	ADJ
ejpam-2507	28	13	convolution	convolution	ADJ
ejpam-2507	28	14	type	type	NOUN
ejpam-2507	28	15	integral	integral	ADJ
ejpam-2507	28	16	operators	operator	NOUN
ejpam-2507	28	17	at	at	ADP
ejpam-2507	28	18	lebesgue	lebesgue	NOUN
ejpam-2507	28	19	points	point	NOUN
ejpam-2507	28	20	of	of	ADP
ejpam-2507	28	21	some	some	DET
ejpam-2507	28	22	classes	class	NOUN
ejpam-2507	28	23	of	of	ADP
ejpam-2507	28	24	measurable	measurable	ADJ
ejpam-2507	28	25	functions	function	NOUN
ejpam-2507	28	26	.	.	PUNCT
ejpam-2507	29	1	in	in	ADP
ejpam-2507	29	2	this	this	DET
ejpam-2507	29	3	paper	paper	NOUN
ejpam-2507	29	4	,	,	PUNCT
ejpam-2507	29	5	we	we	PRON
ejpam-2507	29	6	also	also	ADV
ejpam-2507	29	7	investigated	investigate	VERB
ejpam-2507	29	8	the	the	DET
ejpam-2507	29	9	pointwise	pointwise	ADJ
ejpam-2507	29	10	convergence	convergence	NOUN
ejpam-2507	29	11	and	and	CCONJ
ejpam-2507	29	12	the	the	DET
ejpam-2507	29	13	rate	rate	NOUN
ejpam-2507	29	14	of	of	ADP
ejpam-2507	29	15	convergence	convergence	NOUN
ejpam-2507	29	16	of	of	ADP
ejpam-2507	29	17	the	the	DET
ejpam-2507	29	18	operators	operator	NOUN
ejpam-2507	29	19	similar	similar	ADJ
ejpam-2507	29	20	to	to	ADP
ejpam-2507	29	21	the	the	DET
ejpam-2507	29	22	study	study	NOUN
ejpam-2507	29	23	of	of	ADP
ejpam-2507	29	24	karsli	karsli	PROPN
ejpam-2507	30	1	[	[	X
ejpam-2507	30	2	12	12	NUM
ejpam-2507	30	3	]	]	PUNCT
ejpam-2507	30	4	.	.	PUNCT
ejpam-2507	31	1	however	however	ADV
ejpam-2507	31	2	,	,	PUNCT
ejpam-2507	31	3	the	the	DET
ejpam-2507	31	4	difference	difference	NOUN
ejpam-2507	31	5	between	between	ADP
ejpam-2507	31	6	this	this	DET
ejpam-2507	31	7	study	study	NOUN
ejpam-2507	31	8	and	and	CCONJ
ejpam-2507	31	9	karsli	karsli	VERB
ejpam-2507	31	10	[	[	X
ejpam-2507	31	11	12	12	NUM
ejpam-2507	31	12	]	]	PUNCT
ejpam-2507	31	13	is	be	AUX
ejpam-2507	31	14	that	that	SCONJ
ejpam-2507	31	15	while	while	SCONJ
ejpam-2507	31	16	karsli	karsli	ADJ
ejpam-2507	31	17	[	[	X
ejpam-2507	31	18	12	12	NUM
ejpam-2507	31	19	]	]	PUNCT
ejpam-2507	31	20	considers	consider	VERB
ejpam-2507	31	21	the	the	DET
ejpam-2507	31	22	pointwise	pointwise	ADJ
ejpam-2507	31	23	convergence	convergence	NOUN
ejpam-2507	31	24	of	of	ADP
ejpam-2507	31	25	the	the	DET
ejpam-2507	31	26	integral	integral	ADJ
ejpam-2507	31	27	operators	operator	NOUN
ejpam-2507	31	28	to	to	ADP
ejpam-2507	31	29	the	the	DET
ejpam-2507	31	30	functions	function	NOUN
ejpam-2507	31	31	f	f	PROPN
ejpam-2507	31	32	∈	∈	PROPN
ejpam-2507	31	33	l1	l1	PROPN
ejpam-2507	31	34	〈	〈	PROPN
ejpam-2507	31	35	a	a	PROPN
ejpam-2507	31	36	,	,	PUNCT
ejpam-2507	31	37	b	b	PROPN
ejpam-2507	31	38	〉	〉	PROPN
ejpam-2507	31	39	,	,	PUNCT
ejpam-2507	31	40	our	our	PRON
ejpam-2507	31	41	study	study	NOUN
ejpam-2507	31	42	covers	cover	VERB
ejpam-2507	31	43	the	the	DET
ejpam-2507	31	44	case	case	NOUN
ejpam-2507	31	45	f	f	PROPN
ejpam-2507	31	46	/∈	/∈	PROPN
ejpam-2507	31	47	l1	l1	PROPN
ejpam-2507	31	48	〈	〈	PROPN
ejpam-2507	31	49	a	a	PROPN
ejpam-2507	31	50	,	,	PUNCT
ejpam-2507	31	51	b	b	PROPN
ejpam-2507	31	52	〉	〉	PROPN
ejpam-2507	31	53	.	.	PUNCT
ejpam-2507	32	1	the	the	DET
ejpam-2507	32	2	main	main	ADJ
ejpam-2507	32	3	contribution	contribution	NOUN
ejpam-2507	32	4	of	of	ADP
ejpam-2507	32	5	this	this	DET
ejpam-2507	32	6	paper	paper	NOUN
ejpam-2507	32	7	is	be	AUX
ejpam-2507	32	8	obtaining	obtain	VERB
ejpam-2507	32	9	the	the	DET
ejpam-2507	32	10	pointwise	pointwise	ADJ
ejpam-2507	32	11	convergence	convergence	NOUN
ejpam-2507	32	12	of	of	ADP
ejpam-2507	32	13	the	the	DET
ejpam-2507	32	14	convolution	convolution	NOUN
ejpam-2507	32	15	type	type	NOUN
ejpam-2507	32	16	singular	singular	ADJ
ejpam-2507	32	17	integral	integral	ADJ
ejpam-2507	32	18	operators	operator	NOUN
ejpam-2507	32	19	of	of	ADP
ejpam-2507	32	20	the	the	DET
ejpam-2507	32	21	form	form	NOUN
ejpam-2507	32	22	:	:	PUNCT
ejpam-2507	32	23	lλ	lλ	INTJ
ejpam-2507	32	24	(	(	PUNCT
ejpam-2507	32	25	f	f	PROPN
ejpam-2507	32	26	;	;	PUNCT
ejpam-2507	32	27	x	x	X
ejpam-2507	32	28	)	)	PUNCT
ejpam-2507	32	29	=	=	SYM
ejpam-2507	32	30	b∫	b∫	NOUN
ejpam-2507	32	31	a	a	DET
ejpam-2507	32	32	f	f	X
ejpam-2507	32	33	(	(	PUNCT
ejpam-2507	32	34	t)kλ	t)kλ	PROPN
ejpam-2507	32	35	(	(	PUNCT
ejpam-2507	32	36	t−	t−	PROPN
ejpam-2507	32	37	x	x	SYM
ejpam-2507	32	38	)	)	PUNCT
ejpam-2507	32	39	dt	dt	PROPN
ejpam-2507	32	40	,	,	PUNCT
ejpam-2507	32	41	x	x	PUNCT
ejpam-2507	32	42	∈	∈	PROPN
ejpam-2507	32	43	〈	〈	PROPN
ejpam-2507	32	44	a	a	NOUN
ejpam-2507	32	45	,	,	PUNCT
ejpam-2507	32	46	b	b	NOUN
ejpam-2507	32	47	〉	〉	NUM
ejpam-2507	32	48	,	,	PUNCT
ejpam-2507	33	1	λ	λ	PROPN
ejpam-2507	33	2	∈	∈	PROPN
ejpam-2507	33	3	λ	λ	X
ejpam-2507	33	4	⊂	⊂	PROPN
ejpam-2507	33	5	r+	r+	X
ejpam-2507	33	6	0	0	NUM
ejpam-2507	33	7	,	,	PUNCT
ejpam-2507	33	8	(	(	PUNCT
ejpam-2507	33	9	3	3	X
ejpam-2507	33	10	)	)	PUNCT
ejpam-2507	33	11	where	where	SCONJ
ejpam-2507	33	12	the	the	DET
ejpam-2507	33	13	symbol	symbol	NOUN
ejpam-2507	33	14	〈	〈	PROPN
ejpam-2507	33	15	a	a	PRON
ejpam-2507	33	16	,	,	PUNCT
ejpam-2507	33	17	b	b	X
ejpam-2507	33	18	〉	〉	NOUN
ejpam-2507	33	19	stands	stand	VERB
ejpam-2507	33	20	for	for	ADP
ejpam-2507	33	21	an	an	DET
ejpam-2507	33	22	arbitrary	arbitrary	ADJ
ejpam-2507	33	23	closed	closed	ADJ
ejpam-2507	33	24	,	,	PUNCT
ejpam-2507	33	25	semi	semi	ADV
ejpam-2507	33	26	closed	closed	ADJ
ejpam-2507	33	27	or	or	CCONJ
ejpam-2507	33	28	open	open	ADJ
ejpam-2507	33	29	bounded	bounded	ADJ
ejpam-2507	33	30	interval	interval	NOUN
ejpam-2507	33	31	in	in	ADP
ejpam-2507	33	32	r	r	NOUN
ejpam-2507	33	33	or	or	CCONJ
ejpam-2507	33	34	r	r	NOUN
ejpam-2507	33	35	itself	itself	PRON
ejpam-2507	33	36	,	,	PUNCT
ejpam-2507	33	37	to	to	ADP
ejpam-2507	33	38	the	the	DET
ejpam-2507	33	39	function	function	NOUN
ejpam-2507	33	40	f	f	PROPN
ejpam-2507	33	41	∈	∈	PROPN
ejpam-2507	33	42	l1,w	l1,w	PROPN
ejpam-2507	33	43	〈	〈	PROPN
ejpam-2507	33	44	a	a	NOUN
ejpam-2507	33	45	,	,	PUNCT
ejpam-2507	33	46	b	b	NOUN
ejpam-2507	33	47	〉	〉	NUM
ejpam-2507	33	48	where	where	SCONJ
ejpam-2507	33	49	l1,w	l1,w	PROPN
ejpam-2507	33	50	〈	〈	PROPN
ejpam-2507	33	51	a	a	PRON
ejpam-2507	33	52	,	,	PUNCT
ejpam-2507	33	53	b	b	X
ejpam-2507	33	54	〉	〉	PROPN
ejpam-2507	33	55	is	be	AUX
ejpam-2507	33	56	the	the	DET
ejpam-2507	33	57	space	space	NOUN
ejpam-2507	33	58	of	of	ADP
ejpam-2507	33	59	m.	m.	NOUN
ejpam-2507	33	60	m.	m.	PROPN
ejpam-2507	33	61	yilmaz	yilmaz	PROPN
ejpam-2507	33	62	,	,	PUNCT
ejpam-2507	33	63	g.	g.	PROPN
ejpam-2507	33	64	uysal	uysal	PROPN
ejpam-2507	33	65	,	,	PUNCT
ejpam-2507	33	66	/	/	SYM
ejpam-2507	33	67	eur	eur	NOUN
ejpam-2507	33	68	.	.	PUNCT
ejpam-2507	34	1	j.	j.	PROPN
ejpam-2507	34	2	pure	pure	PROPN
ejpam-2507	34	3	appl	appl	PROPN
ejpam-2507	34	4	.	.	PROPN
ejpam-2507	34	5	math	math	PROPN
ejpam-2507	34	6	,	,	PUNCT
ejpam-2507	34	7	10	10	NUM
ejpam-2507	34	8	(	(	PUNCT
ejpam-2507	34	9	2	2	NUM
ejpam-2507	34	10	)	)	PUNCT
ejpam-2507	34	11	(	(	PUNCT
ejpam-2507	34	12	2017	2017	NUM
ejpam-2507	34	13	)	)	PUNCT
ejpam-2507	34	14	,	,	PUNCT
ejpam-2507	34	15	335	335	NUM
ejpam-2507	34	16	-	-	SYM
ejpam-2507	34	17	347	347	NUM
ejpam-2507	34	18	337	337	NUM
ejpam-2507	34	19	all	all	DET
ejpam-2507	34	20	measurable	measurable	ADJ
ejpam-2507	34	21	and	and	CCONJ
ejpam-2507	34	22	non	non	ADJ
ejpam-2507	34	23	-	-	ADJ
ejpam-2507	34	24	integrable	integrable	ADJ
ejpam-2507	34	25	functions	function	NOUN
ejpam-2507	34	26	f	f	PROPN
ejpam-2507	34	27	for	for	ADP
ejpam-2507	34	28	which	which	PRON
ejpam-2507	34	29	∣∣∣	∣∣∣	ADJ
ejpam-2507	34	30	fw	fw	ADJ
ejpam-2507	34	31	∣∣∣	∣∣∣	NOUN
ejpam-2507	34	32	is	be	AUX
ejpam-2507	34	33	integrable	integrable	ADJ
ejpam-2507	34	34	on	on	ADP
ejpam-2507	34	35	〈	〈	PROPN
ejpam-2507	34	36	a	a	DET
ejpam-2507	34	37	,	,	PUNCT
ejpam-2507	34	38	b	b	NOUN
ejpam-2507	34	39	〉	〉	NUM
ejpam-2507	34	40	and	and	CCONJ
ejpam-2507	34	41	w	w	NOUN
ejpam-2507	34	42	:	:	PUNCT
ejpam-2507	34	43	r	r	NOUN
ejpam-2507	34	44	→	→	PUNCT
ejpam-2507	34	45	r+	r+	PRON
ejpam-2507	34	46	is	be	AUX
ejpam-2507	34	47	a	a	DET
ejpam-2507	34	48	corresponding	corresponding	ADJ
ejpam-2507	34	49	weight	weight	NOUN
ejpam-2507	34	50	function	function	NOUN
ejpam-2507	34	51	,	,	PUNCT
ejpam-2507	34	52	at	at	ADP
ejpam-2507	34	53	a	a	DET
ejpam-2507	34	54	common	common	ADJ
ejpam-2507	34	55	µ-generalized	µ-generalize	VERB
ejpam-2507	34	56	lebesgue	lebesgue	NOUN
ejpam-2507	34	57	point	point	NOUN
ejpam-2507	34	58	of	of	ADP
ejpam-2507	34	59	f	f	PROPN
ejpam-2507	34	60	w	w	PROPN
ejpam-2507	34	61	and	and	CCONJ
ejpam-2507	34	62	w.	w.	PROPN
ejpam-2507	34	63	the	the	DET
ejpam-2507	34	64	paper	paper	NOUN
ejpam-2507	34	65	is	be	AUX
ejpam-2507	34	66	organized	organize	VERB
ejpam-2507	34	67	as	as	SCONJ
ejpam-2507	34	68	follows	follow	VERB
ejpam-2507	34	69	:	:	PUNCT
ejpam-2507	34	70	in	in	ADP
ejpam-2507	34	71	section	section	NOUN
ejpam-2507	34	72	2	2	NUM
ejpam-2507	34	73	,	,	PUNCT
ejpam-2507	34	74	we	we	PRON
ejpam-2507	34	75	introduce	introduce	VERB
ejpam-2507	34	76	the	the	DET
ejpam-2507	34	77	fundamental	fundamental	ADJ
ejpam-2507	34	78	definitions	definition	NOUN
ejpam-2507	34	79	.	.	PUNCT
ejpam-2507	35	1	in	in	ADP
ejpam-2507	35	2	section	section	NOUN
ejpam-2507	35	3	3	3	NUM
ejpam-2507	35	4	,	,	PUNCT
ejpam-2507	35	5	we	we	PRON
ejpam-2507	35	6	prove	prove	VERB
ejpam-2507	35	7	the	the	DET
ejpam-2507	35	8	existence	existence	NOUN
ejpam-2507	35	9	of	of	ADP
ejpam-2507	35	10	the	the	DET
ejpam-2507	35	11	operators	operator	NOUN
ejpam-2507	35	12	type	type	NOUN
ejpam-2507	35	13	(	(	PUNCT
ejpam-2507	35	14	3	3	NUM
ejpam-2507	35	15	)	)	PUNCT
ejpam-2507	35	16	.	.	PUNCT
ejpam-2507	36	1	in	in	ADP
ejpam-2507	36	2	section	section	NOUN
ejpam-2507	36	3	4	4	NUM
ejpam-2507	36	4	,	,	PUNCT
ejpam-2507	36	5	we	we	PRON
ejpam-2507	36	6	present	present	VERB
ejpam-2507	36	7	two	two	NUM
ejpam-2507	36	8	theorems	theorem	NOUN
ejpam-2507	36	9	concerning	concern	VERB
ejpam-2507	36	10	the	the	DET
ejpam-2507	36	11	pointwise	pointwise	ADJ
ejpam-2507	36	12	convergence	convergence	NOUN
ejpam-2507	36	13	of	of	ADP
ejpam-2507	36	14	lλ	lλ	PROPN
ejpam-2507	36	15	(	(	PUNCT
ejpam-2507	36	16	f	f	PROPN
ejpam-2507	36	17	;	;	PUNCT
ejpam-2507	36	18	x	x	X
ejpam-2507	36	19	,	,	PUNCT
ejpam-2507	36	20	y	y	PROPN
ejpam-2507	36	21	)	)	PUNCT
ejpam-2507	36	22	to	to	ADP
ejpam-2507	36	23	f	f	PROPN
ejpam-2507	36	24	(	(	PUNCT
ejpam-2507	36	25	x0	x0	PROPN
ejpam-2507	36	26	,	,	PUNCT
ejpam-2507	36	27	y0	y0	PROPN
ejpam-2507	36	28	)	)	PUNCT
ejpam-2507	36	29	whenever	whenever	SCONJ
ejpam-2507	36	30	(	(	PUNCT
ejpam-2507	36	31	x0	x0	PROPN
ejpam-2507	36	32	,	,	PUNCT
ejpam-2507	36	33	y0	y0	PROPN
ejpam-2507	36	34	)	)	PUNCT
ejpam-2507	36	35	is	be	AUX
ejpam-2507	36	36	a	a	DET
ejpam-2507	36	37	common	common	ADJ
ejpam-2507	36	38	µ−generalized	µ−generalized	ADJ
ejpam-2507	36	39	lebesgue	lebesgue	NOUN
ejpam-2507	36	40	point	point	NOUN
ejpam-2507	36	41	of	of	ADP
ejpam-2507	36	42	f	f	PROPN
ejpam-2507	36	43	w	w	PROPN
ejpam-2507	36	44	and	and	CCONJ
ejpam-2507	36	45	w.	w.	PROPN
ejpam-2507	36	46	in	in	ADP
ejpam-2507	36	47	section	section	NOUN
ejpam-2507	36	48	5	5	NUM
ejpam-2507	36	49	,	,	PUNCT
ejpam-2507	36	50	we	we	PRON
ejpam-2507	36	51	give	give	VERB
ejpam-2507	36	52	two	two	NUM
ejpam-2507	36	53	theorems	theorem	NOUN
ejpam-2507	36	54	concerning	concern	VERB
ejpam-2507	36	55	the	the	DET
ejpam-2507	36	56	rate	rate	NOUN
ejpam-2507	36	57	of	of	ADP
ejpam-2507	36	58	pointwise	pointwise	ADJ
ejpam-2507	36	59	convergence	convergence	NOUN
ejpam-2507	36	60	.	.	PUNCT
ejpam-2507	37	1	2	2	X
ejpam-2507	37	2	.	.	X
ejpam-2507	37	3	preliminaries	preliminary	NOUN
ejpam-2507	37	4	definition	definition	NOUN
ejpam-2507	37	5	1	1	NUM
ejpam-2507	37	6	.	.	PUNCT
ejpam-2507	38	1	a	a	DET
ejpam-2507	38	2	point	point	NOUN
ejpam-2507	38	3	x0	x0	PROPN
ejpam-2507	38	4	∈	∈	PROPN
ejpam-2507	39	1	〈	〈	PROPN
ejpam-2507	39	2	a	a	PRON
ejpam-2507	39	3	,	,	PUNCT
ejpam-2507	39	4	b	b	X
ejpam-2507	39	5	〉	〉	PROPN
ejpam-2507	39	6	is	be	AUX
ejpam-2507	39	7	called	call	VERB
ejpam-2507	39	8	µ−generalized	µ−generalized	ADJ
ejpam-2507	39	9	lebesgue	lebesgue	NOUN
ejpam-2507	39	10	point	point	NOUN
ejpam-2507	39	11	of	of	ADP
ejpam-2507	39	12	the	the	DET
ejpam-2507	39	13	function	function	NOUN
ejpam-2507	39	14	f	f	PROPN
ejpam-2507	39	15	∈	∈	PROPN
ejpam-2507	39	16	l1	l1	PROPN
ejpam-2507	39	17	〈	〈	PROPN
ejpam-2507	39	18	a	a	PROPN
ejpam-2507	39	19	,	,	PUNCT
ejpam-2507	39	20	b	b	NOUN
ejpam-2507	39	21	〉	〉	NUM
ejpam-2507	39	22	,	,	PUNCT
ejpam-2507	39	23	if	if	SCONJ
ejpam-2507	39	24	lim	lim	PROPN
ejpam-2507	39	25	h→0	h→0	ADV
ejpam-2507	39	26	1	1	NUM
ejpam-2507	39	27	µ	µ	X
ejpam-2507	39	28	(	(	PUNCT
ejpam-2507	39	29	h	h	NOUN
ejpam-2507	39	30	)	)	PUNCT
ejpam-2507	39	31	h∫	h∫	NOUN
ejpam-2507	39	32	0	0	NUM
ejpam-2507	39	33	|f(x0	|f(x0	PROPN
ejpam-2507	40	1	+	+	PUNCT
ejpam-2507	40	2	t)−	t)−	PROPN
ejpam-2507	40	3	f(x0)|	f(x0)|	NOUN
ejpam-2507	40	4	dt	dt	NOUN
ejpam-2507	40	5	=	=	SYM
ejpam-2507	40	6	0	0	PROPN
ejpam-2507	40	7	,	,	PUNCT
ejpam-2507	40	8	where	where	SCONJ
ejpam-2507	40	9	the	the	DET
ejpam-2507	40	10	function	function	NOUN
ejpam-2507	40	11	µ	µ	X
ejpam-2507	40	12	:	:	PUNCT
ejpam-2507	40	13	r	r	NOUN
ejpam-2507	40	14	→	→	SYM
ejpam-2507	40	15	r	r	NOUN
ejpam-2507	40	16	is	be	AUX
ejpam-2507	40	17	increasing	increase	VERB
ejpam-2507	40	18	and	and	CCONJ
ejpam-2507	40	19	absolutely	absolutely	ADV
ejpam-2507	40	20	continuous	continuous	ADJ
ejpam-2507	40	21	on	on	ADP
ejpam-2507	40	22	[	[	X
ejpam-2507	40	23	0	0	NUM
ejpam-2507	40	24	,	,	PUNCT
ejpam-2507	40	25	b−	b−	PROPN
ejpam-2507	40	26	a	a	X
ejpam-2507	40	27	]	]	PUNCT
ejpam-2507	40	28	and	and	CCONJ
ejpam-2507	40	29	µ(0	µ(0	NOUN
ejpam-2507	40	30	)	)	PUNCT
ejpam-2507	40	31	=	=	SYM
ejpam-2507	40	32	0	0	PUNCT
ejpam-2507	41	1	[	[	X
ejpam-2507	41	2	15	15	NUM
ejpam-2507	41	3	,	,	PUNCT
ejpam-2507	41	4	12	12	NUM
ejpam-2507	41	5	]	]	PUNCT
ejpam-2507	41	6	.	.	PUNCT
ejpam-2507	42	1	example	example	NOUN
ejpam-2507	43	1	1	1	X
ejpam-2507	43	2	.	.	X
ejpam-2507	43	3	consider	consider	VERB
ejpam-2507	43	4	the	the	DET
ejpam-2507	43	5	function	function	NOUN
ejpam-2507	43	6	f	f	PROPN
ejpam-2507	43	7	∈	∈	PROPN
ejpam-2507	43	8	l1(r	l1(r	PROPN
ejpam-2507	43	9	)	)	PUNCT
ejpam-2507	43	10	defined	define	VERB
ejpam-2507	43	11	by	by	ADP
ejpam-2507	43	12	f(t	f(t	NOUN
ejpam-2507	43	13	)	)	PUNCT
ejpam-2507	43	14	=	=	PRON
ejpam-2507	43	15	{	{	PUNCT
ejpam-2507	43	16	e−t	e−t	NOUN
ejpam-2507	43	17	,	,	PUNCT
ejpam-2507	43	18	if	if	SCONJ
ejpam-2507	43	19	t	t	PROPN
ejpam-2507	43	20	∈	∈	PROPN
ejpam-2507	43	21	(	(	PUNCT
ejpam-2507	43	22	0	0	NUM
ejpam-2507	43	23	,	,	PUNCT
ejpam-2507	43	24	1	1	NUM
ejpam-2507	43	25	]	]	SYM
ejpam-2507	43	26	0	0	NUM
ejpam-2507	43	27	,	,	PUNCT
ejpam-2507	43	28	if	if	SCONJ
ejpam-2507	43	29	t	t	PROPN
ejpam-2507	43	30	∈	∈	PROPN
ejpam-2507	43	31	r\(0	r\(0	NOUN
ejpam-2507	43	32	,	,	PUNCT
ejpam-2507	43	33	1	1	NUM
ejpam-2507	43	34	]	]	PUNCT
ejpam-2507	43	35	.	.	PUNCT
ejpam-2507	44	1	one	one	PRON
ejpam-2507	44	2	can	can	AUX
ejpam-2507	44	3	compute	compute	VERB
ejpam-2507	44	4	that	that	SCONJ
ejpam-2507	44	5	x0	x0	PROPN
ejpam-2507	45	1	=	=	PUNCT
ejpam-2507	45	2	0	0	NUM
ejpam-2507	45	3	is	be	AUX
ejpam-2507	45	4	not	not	PART
ejpam-2507	45	5	a	a	DET
ejpam-2507	45	6	lebesgue	lebesgue	NOUN
ejpam-2507	45	7	point	point	NOUN
ejpam-2507	45	8	of	of	ADP
ejpam-2507	45	9	f.	f.	PROPN
ejpam-2507	45	10	on	on	ADP
ejpam-2507	45	11	the	the	DET
ejpam-2507	45	12	other	other	ADJ
ejpam-2507	45	13	hand	hand	NOUN
ejpam-2507	45	14	,	,	PUNCT
ejpam-2507	45	15	by	by	ADP
ejpam-2507	45	16	taking	take	VERB
ejpam-2507	45	17	µ(t	µ(t	ADJ
ejpam-2507	45	18	)	)	PUNCT
ejpam-2507	45	19	=	=	SYM
ejpam-2507	46	1	√	√	NUM
ejpam-2507	46	2	t	t	NOUN
ejpam-2507	46	3	we	we	PRON
ejpam-2507	46	4	see	see	VERB
ejpam-2507	46	5	that	that	SCONJ
ejpam-2507	46	6	x0	x0	PROPN
ejpam-2507	47	1	=	=	PUNCT
ejpam-2507	47	2	0	0	PUNCT
ejpam-2507	47	3	is	be	AUX
ejpam-2507	47	4	a	a	DET
ejpam-2507	47	5	µ−generalized	µ−generalized	ADJ
ejpam-2507	47	6	lebesgue	lebesgue	NOUN
ejpam-2507	47	7	point	point	NOUN
ejpam-2507	47	8	of	of	ADP
ejpam-2507	47	9	f.	f.	PROPN
ejpam-2507	47	10	now	now	ADV
ejpam-2507	47	11	,	,	PUNCT
ejpam-2507	47	12	we	we	PRON
ejpam-2507	47	13	define	define	VERB
ejpam-2507	47	14	a	a	DET
ejpam-2507	47	15	new	new	ADJ
ejpam-2507	47	16	class	class	NOUN
ejpam-2507	47	17	for	for	ADP
ejpam-2507	47	18	the	the	DET
ejpam-2507	47	19	weighted	weight	VERB
ejpam-2507	47	20	approximation	approximation	NOUN
ejpam-2507	47	21	.	.	PUNCT
ejpam-2507	48	1	definition	definition	NOUN
ejpam-2507	48	2	2	2	NUM
ejpam-2507	48	3	.	.	PUNCT
ejpam-2507	49	1	(	(	PUNCT
ejpam-2507	49	2	class	class	NOUN
ejpam-2507	49	3	aw	aw	INTJ
ejpam-2507	49	4	)	)	PUNCT
ejpam-2507	49	5	let	let	VERB
ejpam-2507	49	6	λ	λ	PROPN
ejpam-2507	49	7	⊂	⊂	PROPN
ejpam-2507	49	8	r+	r+	PUNCT
ejpam-2507	49	9	0	0	PUNCT
ejpam-2507	49	10	be	be	AUX
ejpam-2507	49	11	an	an	DET
ejpam-2507	49	12	index	index	NOUN
ejpam-2507	49	13	set	set	NOUN
ejpam-2507	49	14	and	and	CCONJ
ejpam-2507	49	15	λ0	λ0	NOUN
ejpam-2507	49	16	is	be	AUX
ejpam-2507	49	17	an	an	DET
ejpam-2507	49	18	accumulation	accumulation	NOUN
ejpam-2507	49	19	point	point	NOUN
ejpam-2507	49	20	of	of	ADP
ejpam-2507	49	21	it	it	PRON
ejpam-2507	49	22	.	.	PUNCT
ejpam-2507	50	1	further	far	ADV
ejpam-2507	50	2	,	,	PUNCT
ejpam-2507	50	3	let	let	VERB
ejpam-2507	50	4	kλ	kλ	NOUN
ejpam-2507	50	5	:	:	PUNCT
ejpam-2507	50	6	r→	r→	PROPN
ejpam-2507	50	7	r	r	NOUN
ejpam-2507	50	8	be	be	AUX
ejpam-2507	50	9	an	an	DET
ejpam-2507	50	10	integrable	integrable	ADJ
ejpam-2507	50	11	function	function	NOUN
ejpam-2507	50	12	for	for	ADP
ejpam-2507	50	13	each	each	DET
ejpam-2507	50	14	λ	λ	PROPN
ejpam-2507	50	15	∈	∈	PROPN
ejpam-2507	50	16	λ	λ	PROPN
ejpam-2507	50	17	and	and	CCONJ
ejpam-2507	50	18	ϕ(t	ϕ(t	NUM
ejpam-2507	50	19	)	)	PUNCT
ejpam-2507	51	1	=	=	SYM
ejpam-2507	51	2	sup	sup	NOUN
ejpam-2507	51	3	x∈〈a	x∈〈a	ADV
ejpam-2507	51	4	,	,	PUNCT
ejpam-2507	51	5	b	b	PROPN
ejpam-2507	51	6	〉	〉	PROPN
ejpam-2507	51	7	[	[	PUNCT
ejpam-2507	51	8	w(t+x	w(t+x	NOUN
ejpam-2507	51	9	)	)	PUNCT
ejpam-2507	51	10	w(x	w(x	NOUN
ejpam-2507	51	11	)	)	PUNCT
ejpam-2507	51	12	]	]	PUNCT
ejpam-2507	51	13	,	,	PUNCT
ejpam-2507	51	14	∀t	∀t	PROPN
ejpam-2507	51	15	∈	∈	PROPN
ejpam-2507	51	16	〈	〈	PROPN
ejpam-2507	51	17	a	a	PRON
ejpam-2507	51	18	,	,	PUNCT
ejpam-2507	51	19	b	b	NOUN
ejpam-2507	51	20	〉	〉	NUM
ejpam-2507	51	21	.	.	PUNCT
ejpam-2507	52	1	it	it	PRON
ejpam-2507	52	2	is	be	AUX
ejpam-2507	52	3	said	say	VERB
ejpam-2507	52	4	that	that	SCONJ
ejpam-2507	52	5	kλ(t	kλ(t	AUX
ejpam-2507	52	6	)	)	PUNCT
ejpam-2507	52	7	belongs	belong	VERB
ejpam-2507	52	8	to	to	ADP
ejpam-2507	52	9	class	class	NOUN
ejpam-2507	52	10	aw	aw	INTJ
ejpam-2507	52	11	,	,	PUNCT
ejpam-2507	52	12	if	if	SCONJ
ejpam-2507	52	13	it	it	PRON
ejpam-2507	52	14	satisfies	satisfy	VERB
ejpam-2507	52	15	the	the	DET
ejpam-2507	52	16	following	follow	VERB
ejpam-2507	52	17	conditions	condition	NOUN
ejpam-2507	52	18	:	:	PUNCT
ejpam-2507	53	1	a.	a.	NOUN
ejpam-2507	53	2	‖kλϕ‖l1(r	‖kλϕ‖l1(r	PROPN
ejpam-2507	53	3	)	)	PUNCT
ejpam-2507	53	4	≤m	≤m	PROPN
ejpam-2507	53	5	<	<	X
ejpam-2507	53	6	∞	∞	PROPN
ejpam-2507	53	7	,	,	PUNCT
ejpam-2507	53	8	∀λ	∀λ	X
ejpam-2507	53	9	∈	∈	PROPN
ejpam-2507	53	10	λ	λ	PROPN
ejpam-2507	53	11	.	.	PROPN
ejpam-2507	53	12	b.	b.	PROPN
ejpam-2507	53	13	lim	lim	PROPN
ejpam-2507	53	14	λ→λ0	λ→λ0	PROPN
ejpam-2507	54	1	[	[	PUNCT
ejpam-2507	54	2	sup	sup	NOUN
ejpam-2507	54	3	|t|>ξ	|t|>ξ	ADJ
ejpam-2507	54	4	|kλ	|kλ	NUM
ejpam-2507	54	5	(	(	PUNCT
ejpam-2507	54	6	t)|	t)|	NOUN
ejpam-2507	54	7	]	]	X
ejpam-2507	54	8	=	=	SYM
ejpam-2507	54	9	0	0	NUM
ejpam-2507	54	10	,	,	PUNCT
ejpam-2507	54	11	∀ξ	∀ξ	X
ejpam-2507	54	12	>	>	X
ejpam-2507	54	13	0	0	NUM
ejpam-2507	54	14	.	.	PUNCT
ejpam-2507	55	1	c.	c.	PROPN
ejpam-2507	55	2	lim	lim	PROPN
ejpam-2507	55	3	λ→λ0	λ→λ0	PROPN
ejpam-2507	56	1	[	[	PUNCT
ejpam-2507	56	2	∫	∫	PROPN
ejpam-2507	56	3	|t|>ξ	|t|>ξ	ADJ
ejpam-2507	56	4	|kλ	|kλ	PROPN
ejpam-2507	56	5	(	(	PUNCT
ejpam-2507	56	6	t)|	t)|	INTJ
ejpam-2507	56	7	dt	dt	X
ejpam-2507	56	8	]	]	X
ejpam-2507	56	9	=	=	SYM
ejpam-2507	56	10	0	0	NUM
ejpam-2507	56	11	,	,	PUNCT
ejpam-2507	56	12	∀ξ	∀ξ	X
ejpam-2507	56	13	>	>	X
ejpam-2507	56	14	0	0	X
ejpam-2507	56	15	.	.	PUNCT
ejpam-2507	57	1	d.	d.	PROPN
ejpam-2507	57	2	for	for	ADP
ejpam-2507	57	3	a	a	DET
ejpam-2507	57	4	given	give	VERB
ejpam-2507	57	5	δ0	δ0	NOUN
ejpam-2507	57	6	>	>	X
ejpam-2507	57	7	0	0	NUM
ejpam-2507	57	8	,	,	PUNCT
ejpam-2507	57	9	|kλ(t)|	|kλ(t)|	ADJ
ejpam-2507	57	10	is	be	AUX
ejpam-2507	57	11	non	non	ADJ
ejpam-2507	57	12	-	-	ADJ
ejpam-2507	57	13	decreasing	decrease	VERB
ejpam-2507	57	14	function	function	NOUN
ejpam-2507	57	15	with	with	ADP
ejpam-2507	57	16	respect	respect	NOUN
ejpam-2507	57	17	to	to	ADP
ejpam-2507	57	18	t	t	PROPN
ejpam-2507	57	19	on	on	ADP
ejpam-2507	57	20	〈	〈	PROPN
ejpam-2507	57	21	−δ0	−δ0	PROPN
ejpam-2507	57	22	,	,	PUNCT
ejpam-2507	57	23	0	0	NUM
ejpam-2507	57	24	]	]	PUNCT
ejpam-2507	57	25	and	and	CCONJ
ejpam-2507	57	26	non	non	ADJ
ejpam-2507	57	27	-	-	ADJ
ejpam-2507	57	28	increasing	increase	VERB
ejpam-2507	57	29	function	function	NOUN
ejpam-2507	57	30	with	with	ADP
ejpam-2507	57	31	respect	respect	NOUN
ejpam-2507	57	32	to	to	ADP
ejpam-2507	57	33	t	t	NOUN
ejpam-2507	57	34	on	on	ADP
ejpam-2507	57	35	[	[	X
ejpam-2507	57	36	0	0	NUM
ejpam-2507	57	37	,	,	PUNCT
ejpam-2507	57	38	δ0	δ0	NOUN
ejpam-2507	57	39	〉	〉	PROPN
ejpam-2507	57	40	.	.	PUNCT
ejpam-2507	58	1	m.	m.	NOUN
ejpam-2507	58	2	m.	m.	PROPN
ejpam-2507	58	3	yilmaz	yilmaz	PROPN
ejpam-2507	58	4	,	,	PUNCT
ejpam-2507	58	5	g.	g.	PROPN
ejpam-2507	58	6	uysal	uysal	PROPN
ejpam-2507	58	7	,	,	PUNCT
ejpam-2507	58	8	/	/	SYM
ejpam-2507	58	9	eur	eur	NOUN
ejpam-2507	58	10	.	.	PUNCT
ejpam-2507	59	1	j.	j.	PROPN
ejpam-2507	59	2	pure	pure	PROPN
ejpam-2507	59	3	appl	appl	PROPN
ejpam-2507	59	4	.	.	PROPN
ejpam-2507	59	5	math	math	PROPN
ejpam-2507	59	6	,	,	PUNCT
ejpam-2507	59	7	10	10	NUM
ejpam-2507	59	8	(	(	PUNCT
ejpam-2507	59	9	2	2	NUM
ejpam-2507	59	10	)	)	PUNCT
ejpam-2507	59	11	(	(	PUNCT
ejpam-2507	59	12	2017	2017	NUM
ejpam-2507	59	13	)	)	PUNCT
ejpam-2507	59	14	,	,	PUNCT
ejpam-2507	59	15	335	335	NUM
ejpam-2507	59	16	-	-	SYM
ejpam-2507	59	17	347	347	NUM
ejpam-2507	59	18	338	338	NUM
ejpam-2507	59	19	e.	e.	NOUN
ejpam-2507	59	20	at	at	ADP
ejpam-2507	59	21	some	some	DET
ejpam-2507	59	22	x	x	SYM
ejpam-2507	59	23	∈	∈	PROPN
ejpam-2507	59	24	r	r	NOUN
ejpam-2507	59	25	,	,	PUNCT
ejpam-2507	59	26	kλ(x	kλ(x	PUNCT
ejpam-2507	59	27	)	)	PUNCT
ejpam-2507	59	28	tends	tend	VERB
ejpam-2507	59	29	to	to	PART
ejpam-2507	59	30	infinity	infinity	VERB
ejpam-2507	59	31	as	as	SCONJ
ejpam-2507	59	32	λ	λ	PROPN
ejpam-2507	59	33	tends	tend	VERB
ejpam-2507	59	34	to	to	PART
ejpam-2507	59	35	λ0	λ0	VERB
ejpam-2507	59	36	.	.	PUNCT
ejpam-2507	60	1	f.	f.	PROPN
ejpam-2507	60	2	lim	lim	PROPN
ejpam-2507	60	3	λ→λ0	λ→λ0	PROPN
ejpam-2507	60	4	∣∣∣∣∫	∣∣∣∣∫	NOUN
ejpam-2507	60	5	r	r	NOUN
ejpam-2507	60	6	kλ	kλ	X
ejpam-2507	60	7	(	(	PUNCT
ejpam-2507	60	8	t	t	PROPN
ejpam-2507	60	9	)	)	PUNCT
ejpam-2507	60	10	dt−	dt−	CCONJ
ejpam-2507	60	11	1	1	NUM
ejpam-2507	60	12	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	60	13	=	=	NOUN
ejpam-2507	60	14	0	0	NUM
ejpam-2507	60	15	.	.	PUNCT
ejpam-2507	61	1	throughout	throughout	ADP
ejpam-2507	61	2	this	this	DET
ejpam-2507	61	3	paper	paper	NOUN
ejpam-2507	61	4	kλ	kλ	NOUN
ejpam-2507	61	5	belongs	belong	VERB
ejpam-2507	61	6	to	to	ADP
ejpam-2507	61	7	class	class	NOUN
ejpam-2507	61	8	aw	aw	INTJ
ejpam-2507	61	9	.	.	PROPN
ejpam-2507	61	10	3	3	NUM
ejpam-2507	61	11	.	.	X
ejpam-2507	61	12	existence	existence	NOUN
ejpam-2507	61	13	of	of	ADP
ejpam-2507	61	14	the	the	DET
ejpam-2507	61	15	operators	operator	NOUN
ejpam-2507	61	16	main	main	ADJ
ejpam-2507	61	17	results	result	NOUN
ejpam-2507	61	18	in	in	ADP
ejpam-2507	61	19	this	this	DET
ejpam-2507	61	20	work	work	NOUN
ejpam-2507	61	21	are	be	AUX
ejpam-2507	61	22	based	base	VERB
ejpam-2507	61	23	on	on	ADP
ejpam-2507	61	24	the	the	DET
ejpam-2507	61	25	following	follow	VERB
ejpam-2507	61	26	theorem	theorem	PROPN
ejpam-2507	61	27	.	.	PUNCT
ejpam-2507	62	1	theorem	theorem	NOUN
ejpam-2507	62	2	1	1	NUM
ejpam-2507	62	3	.	.	PUNCT
ejpam-2507	62	4	suppose	suppose	VERB
ejpam-2507	62	5	that	that	SCONJ
ejpam-2507	62	6	f	f	PROPN
ejpam-2507	62	7	∈	∈	PROPN
ejpam-2507	62	8	l1,w	l1,w	PROPN
ejpam-2507	62	9	〈	〈	PROPN
ejpam-2507	62	10	a	a	NOUN
ejpam-2507	62	11	,	,	PUNCT
ejpam-2507	62	12	b	b	NOUN
ejpam-2507	62	13	〉	〉	NUM
ejpam-2507	62	14	.	.	PUNCT
ejpam-2507	63	1	then	then	ADV
ejpam-2507	63	2	the	the	DET
ejpam-2507	63	3	operator	operator	NOUN
ejpam-2507	63	4	lλ	lλ	INTJ
ejpam-2507	63	5	(	(	PUNCT
ejpam-2507	63	6	f	f	PROPN
ejpam-2507	63	7	;	;	PUNCT
ejpam-2507	63	8	x	x	X
ejpam-2507	63	9	)	)	PUNCT
ejpam-2507	63	10	defines	define	VERB
ejpam-2507	63	11	a	a	DET
ejpam-2507	63	12	continuous	continuous	ADJ
ejpam-2507	63	13	transformation	transformation	NOUN
ejpam-2507	63	14	acting	act	VERB
ejpam-2507	63	15	on	on	ADP
ejpam-2507	63	16	l1,w	l1,w	PROPN
ejpam-2507	63	17	〈	〈	PROPN
ejpam-2507	63	18	a	a	NOUN
ejpam-2507	63	19	,	,	PUNCT
ejpam-2507	63	20	b	b	NOUN
ejpam-2507	63	21	〉	〉	NOUN
ejpam-2507	63	22	.	.	PUNCT
ejpam-2507	64	1	proof	proof	NOUN
ejpam-2507	64	2	.	.	PUNCT
ejpam-2507	65	1	let	let	VERB
ejpam-2507	66	1	〈	〈	PROPN
ejpam-2507	66	2	a	a	PRON
ejpam-2507	66	3	,	,	PUNCT
ejpam-2507	66	4	b	b	PROPN
ejpam-2507	66	5	〉	〉	NOUN
ejpam-2507	66	6	be	be	AUX
ejpam-2507	66	7	an	an	DET
ejpam-2507	66	8	arbitrary	arbitrary	ADJ
ejpam-2507	66	9	closed	closed	ADJ
ejpam-2507	66	10	,	,	PUNCT
ejpam-2507	66	11	semi	semi	ADV
ejpam-2507	66	12	closed	closed	ADJ
ejpam-2507	66	13	or	or	CCONJ
ejpam-2507	66	14	open	open	ADJ
ejpam-2507	66	15	bounded	bounded	ADJ
ejpam-2507	66	16	interval	interval	NOUN
ejpam-2507	66	17	in	in	ADP
ejpam-2507	66	18	r.	r.	PROPN
ejpam-2507	66	19	by	by	ADP
ejpam-2507	66	20	the	the	DET
ejpam-2507	66	21	linearity	linearity	NOUN
ejpam-2507	66	22	of	of	ADP
ejpam-2507	66	23	the	the	DET
ejpam-2507	66	24	operator	operator	NOUN
ejpam-2507	66	25	lλ(f	lλ(f	PUNCT
ejpam-2507	66	26	;	;	PUNCT
ejpam-2507	66	27	x	x	X
ejpam-2507	66	28	)	)	PUNCT
ejpam-2507	66	29	,	,	PUNCT
ejpam-2507	66	30	it	it	PRON
ejpam-2507	66	31	is	be	AUX
ejpam-2507	66	32	sufficient	sufficient	ADJ
ejpam-2507	66	33	to	to	PART
ejpam-2507	66	34	show	show	VERB
ejpam-2507	66	35	that	that	SCONJ
ejpam-2507	66	36	the	the	DET
ejpam-2507	66	37	expression	expression	NOUN
ejpam-2507	66	38	:	:	PUNCT
ejpam-2507	66	39	‖lλ‖1,w	‖lλ‖1,w	PROPN
ejpam-2507	66	40	=	=	PUNCT
ejpam-2507	67	1	sup	sup	NOUN
ejpam-2507	67	2	f	f	PROPN
ejpam-2507	67	3	6=0	6=0	NUM
ejpam-2507	67	4	‖lλ(f	‖lλ(f	X
ejpam-2507	67	5	;	;	PUNCT
ejpam-2507	67	6	x)‖l1,w〈a	x)‖l1,w〈a	PROPN
ejpam-2507	67	7	,	,	PUNCT
ejpam-2507	67	8	b	b	PROPN
ejpam-2507	67	9	〉	〉	PROPN
ejpam-2507	67	10	‖f‖l1,w〈a	‖f‖l1,w〈a	NOUN
ejpam-2507	67	11	,	,	PUNCT
ejpam-2507	67	12	b	b	PROPN
ejpam-2507	67	13	〉	〉	NOUN
ejpam-2507	67	14	remains	remain	VERB
ejpam-2507	67	15	finite	finite	ADJ
ejpam-2507	67	16	.	.	PUNCT
ejpam-2507	68	1	here	here	ADV
ejpam-2507	68	2	,	,	PUNCT
ejpam-2507	68	3	the	the	DET
ejpam-2507	68	4	norm	norm	NOUN
ejpam-2507	68	5	of	of	ADP
ejpam-2507	68	6	f	f	PROPN
ejpam-2507	68	7	∈	∈	PROPN
ejpam-2507	68	8	l1,w	l1,w	PROPN
ejpam-2507	68	9	〈	〈	PROPN
ejpam-2507	68	10	a	a	NOUN
ejpam-2507	68	11	,	,	PUNCT
ejpam-2507	68	12	b	b	X
ejpam-2507	68	13	〉	〉	NOUN
ejpam-2507	68	14	is	be	AUX
ejpam-2507	68	15	given	give	VERB
ejpam-2507	68	16	by	by	ADP
ejpam-2507	68	17	the	the	DET
ejpam-2507	68	18	following	follow	VERB
ejpam-2507	68	19	equality	equality	NOUN
ejpam-2507	68	20	(	(	PUNCT
ejpam-2507	68	21	see	see	VERB
ejpam-2507	68	22	,	,	PUNCT
ejpam-2507	68	23	for	for	ADP
ejpam-2507	68	24	example	example	NOUN
ejpam-2507	69	1	[	[	X
ejpam-2507	69	2	14	14	NUM
ejpam-2507	69	3	]	]	SYM
ejpam-2507	69	4	):	):	PUNCT
ejpam-2507	69	5	‖f‖l1,w〈a	‖f‖l1,w〈a	PROPN
ejpam-2507	69	6	,	,	PUNCT
ejpam-2507	69	7	b	b	NOUN
ejpam-2507	69	8	〉	〉	NUM
ejpam-2507	69	9	=	=	PUNCT
ejpam-2507	69	10	b∫	b∫	PROPN
ejpam-2507	69	11	a	a	DET
ejpam-2507	69	12	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	69	13	f(x	f(x	PROPN
ejpam-2507	69	14	)	)	PUNCT
ejpam-2507	69	15	w(x	w(x	NOUN
ejpam-2507	69	16	)	)	PUNCT
ejpam-2507	69	17	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	70	1	dx	dx	PROPN
ejpam-2507	70	2	.	.	PUNCT
ejpam-2507	71	1	let	let	VERB
ejpam-2507	71	2	us	we	PRON
ejpam-2507	71	3	define	define	VERB
ejpam-2507	71	4	a	a	DET
ejpam-2507	71	5	new	new	ADJ
ejpam-2507	71	6	function	function	NOUN
ejpam-2507	71	7	g	g	NOUN
ejpam-2507	71	8	by	by	ADP
ejpam-2507	71	9	g(t	g(t	PROPN
ejpam-2507	71	10	)	)	PUNCT
ejpam-2507	72	1	:	:	PUNCT
ejpam-2507	72	2	=	=	PRON
ejpam-2507	72	3	{	{	PUNCT
ejpam-2507	72	4	f(t	f(t	PROPN
ejpam-2507	72	5	)	)	PUNCT
ejpam-2507	72	6	,	,	PUNCT
ejpam-2507	72	7	if	if	SCONJ
ejpam-2507	72	8	t	t	PROPN
ejpam-2507	72	9	∈	∈	PROPN
ejpam-2507	72	10	〈	〈	PROPN
ejpam-2507	72	11	a	a	PRON
ejpam-2507	72	12	,	,	PUNCT
ejpam-2507	72	13	b	b	PROPN
ejpam-2507	72	14	〉	〉	NOUN
ejpam-2507	72	15	0	0	NUM
ejpam-2507	72	16	,	,	PUNCT
ejpam-2507	72	17	if	if	SCONJ
ejpam-2507	72	18	t	t	PROPN
ejpam-2507	72	19	∈	∈	PROPN
ejpam-2507	72	20	r\	r\	VERB
ejpam-2507	72	21	〈	〈	PROPN
ejpam-2507	72	22	a	a	PRON
ejpam-2507	72	23	,	,	PUNCT
ejpam-2507	72	24	b	b	PROPN
ejpam-2507	72	25	〉	〉	NUM
ejpam-2507	72	26	.	.	PUNCT
ejpam-2507	73	1	now	now	ADV
ejpam-2507	73	2	,	,	PUNCT
ejpam-2507	73	3	using	use	VERB
ejpam-2507	73	4	fubini	fubini	NOUN
ejpam-2507	73	5	’s	’s	PART
ejpam-2507	73	6	theorem	theorem	NOUN
ejpam-2507	73	7	[	[	X
ejpam-2507	73	8	8	8	NUM
ejpam-2507	73	9	]	]	PUNCT
ejpam-2507	73	10	we	we	PRON
ejpam-2507	73	11	can	can	AUX
ejpam-2507	73	12	write	write	VERB
ejpam-2507	73	13	‖lλ(f	‖lλ(f	PROPN
ejpam-2507	73	14	;	;	PUNCT
ejpam-2507	73	15	x)‖l1,w〈a	x)‖l1,w〈a	PROPN
ejpam-2507	73	16	,	,	PUNCT
ejpam-2507	73	17	b	b	NOUN
ejpam-2507	73	18	〉	〉	NUM
ejpam-2507	73	19	=	=	SYM
ejpam-2507	73	20	b∫	b∫	PROPN
ejpam-2507	73	21	a	a	DET
ejpam-2507	73	22	1	1	NUM
ejpam-2507	73	23	w(x	w(x	NOUN
ejpam-2507	73	24	)	)	PUNCT
ejpam-2507	73	25	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	73	26	b∫	b∫	PROPN
ejpam-2507	74	1	a	a	DET
ejpam-2507	74	2	f(t)kλ(t−	f(t)kλ(t−	PROPN
ejpam-2507	74	3	x)dt	x)dt	PROPN
ejpam-2507	74	4	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	74	5	dx	dx	PROPN
ejpam-2507	74	6	=	=	PUNCT
ejpam-2507	74	7	b∫	b∫	PROPN
ejpam-2507	74	8	a	a	DET
ejpam-2507	74	9	1	1	NUM
ejpam-2507	74	10	w(x	w(x	NOUN
ejpam-2507	74	11	)	)	PUNCT
ejpam-2507	74	12	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	74	13	∞∫	∞∫	PROPN
ejpam-2507	74	14	−∞	−∞	ADP
ejpam-2507	74	15	g(t+	g(t+	PROPN
ejpam-2507	74	16	x	x	NOUN
ejpam-2507	74	17	)	)	PUNCT
ejpam-2507	74	18	w(t+	w(t+	VERB
ejpam-2507	74	19	x	x	X
ejpam-2507	74	20	)	)	PUNCT
ejpam-2507	74	21	w(t+	w(t+	VERB
ejpam-2507	74	22	x	x	SYM
ejpam-2507	74	23	)	)	PUNCT
ejpam-2507	74	24	kλ(t)dt	kλ(t)dt	NOUN
ejpam-2507	74	25	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	74	26	dx	dx	PROPN
ejpam-2507	74	27	=	=	PUNCT
ejpam-2507	74	28	b∫	b∫	PROPN
ejpam-2507	74	29	a	a	DET
ejpam-2507	74	30	1	1	NUM
ejpam-2507	74	31	w(x	w(x	NOUN
ejpam-2507	74	32	)	)	PUNCT
ejpam-2507	74	33	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	74	34	∞∫	∞∫	PROPN
ejpam-2507	74	35	−∞	−∞	X
ejpam-2507	74	36	w(t+	w(t+	VERB
ejpam-2507	74	37	x	x	X
ejpam-2507	74	38	)	)	PUNCT
ejpam-2507	74	39	g(t+	g(t+	ADJ
ejpam-2507	74	40	x	x	NOUN
ejpam-2507	74	41	)	)	PUNCT
ejpam-2507	74	42	w(t+	w(t+	VERB
ejpam-2507	74	43	x	x	SYM
ejpam-2507	74	44	)	)	PUNCT
ejpam-2507	74	45	kλ(t)dt	kλ(t)dt	NOUN
ejpam-2507	74	46	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	74	47	dx	dx	PROPN
ejpam-2507	74	48	≤	≤	PROPN
ejpam-2507	74	49	b∫	b∫	PROPN
ejpam-2507	74	50	a	a	DET
ejpam-2507	74	51	1	1	NUM
ejpam-2507	74	52	w(x	w(x	NOUN
ejpam-2507	74	53	)	)	PUNCT
ejpam-2507	74	54			PROPN
ejpam-2507	74	55	∞∫	∞∫	PROPN
ejpam-2507	74	56	−∞	−∞	ADP
ejpam-2507	74	57	w(t+	w(t+	VERB
ejpam-2507	74	58	x	x	X
ejpam-2507	74	59	)	)	PUNCT
ejpam-2507	74	60	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	74	61	g(t+	g(t+	PROPN
ejpam-2507	74	62	x	x	NOUN
ejpam-2507	74	63	)	)	PUNCT
ejpam-2507	74	64	w(t+	w(t+	VERB
ejpam-2507	74	65	x	x	X
ejpam-2507	74	66	)	)	PUNCT
ejpam-2507	74	67	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	74	68	|kλ(t)|	|kλ(t)|	ADJ
ejpam-2507	74	69	dt	dt	PUNCT
ejpam-2507	74	70			PROPN
ejpam-2507	74	71	dx	dx	PROPN
ejpam-2507	74	72	m.	m.	PROPN
ejpam-2507	74	73	m.	m.	PROPN
ejpam-2507	74	74	yilmaz	yilmaz	PROPN
ejpam-2507	74	75	,	,	PUNCT
ejpam-2507	74	76	g.	g.	PROPN
ejpam-2507	74	77	uysal	uysal	PROPN
ejpam-2507	74	78	,	,	PUNCT
ejpam-2507	74	79	/	/	SYM
ejpam-2507	74	80	eur	eur	NOUN
ejpam-2507	74	81	.	.	PUNCT
ejpam-2507	75	1	j.	j.	PROPN
ejpam-2507	75	2	pure	pure	PROPN
ejpam-2507	75	3	appl	appl	PROPN
ejpam-2507	75	4	.	.	PROPN
ejpam-2507	75	5	math	math	PROPN
ejpam-2507	75	6	,	,	PUNCT
ejpam-2507	75	7	10	10	NUM
ejpam-2507	75	8	(	(	PUNCT
ejpam-2507	75	9	2	2	NUM
ejpam-2507	75	10	)	)	PUNCT
ejpam-2507	75	11	(	(	PUNCT
ejpam-2507	75	12	2017	2017	NUM
ejpam-2507	75	13	)	)	PUNCT
ejpam-2507	75	14	,	,	PUNCT
ejpam-2507	75	15	335	335	NUM
ejpam-2507	75	16	-	-	SYM
ejpam-2507	75	17	347	347	NUM
ejpam-2507	75	18	339	339	NUM
ejpam-2507	75	19	=	=	SYM
ejpam-2507	75	20	∞∫	∞∫	NOUN
ejpam-2507	75	21	−∞	−∞	ADP
ejpam-2507	75	22	|kλ(t)|	|kλ(t)|	ADJ
ejpam-2507	75	23			NOUN
ejpam-2507	75	24	b∫	b∫	NOUN
ejpam-2507	75	25	a	a	DET
ejpam-2507	75	26	w(t+	w(t+	VERB
ejpam-2507	75	27	x	x	SYM
ejpam-2507	75	28	)	)	PUNCT
ejpam-2507	75	29	w(x	w(x	NOUN
ejpam-2507	75	30	)	)	PUNCT
ejpam-2507	75	31	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	75	32	g(t+	g(t+	PROPN
ejpam-2507	75	33	x	x	NOUN
ejpam-2507	75	34	)	)	PUNCT
ejpam-2507	75	35	w(t+	w(t+	VERB
ejpam-2507	75	36	x	x	X
ejpam-2507	75	37	)	)	PUNCT
ejpam-2507	75	38	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	75	39	dx	dx	NOUN
ejpam-2507	75	40			NOUN
ejpam-2507	75	41	dt	dt	PROPN
ejpam-2507	75	42	≤	≤	PROPN
ejpam-2507	75	43	m	m	VERB
ejpam-2507	75	44	‖f‖l1,w〈a	‖f‖l1,w〈a	NOUN
ejpam-2507	75	45	,	,	PUNCT
ejpam-2507	75	46	b	b	PROPN
ejpam-2507	75	47	〉	〉	PROPN
ejpam-2507	75	48	.	.	PUNCT
ejpam-2507	76	1	now	now	ADV
ejpam-2507	76	2	,	,	PUNCT
ejpam-2507	76	3	the	the	DET
ejpam-2507	76	4	proof	proof	NOUN
ejpam-2507	76	5	of	of	ADP
ejpam-2507	76	6	the	the	DET
ejpam-2507	76	7	indicated	indicate	VERB
ejpam-2507	76	8	case	case	NOUN
ejpam-2507	76	9	is	be	AUX
ejpam-2507	76	10	completed	complete	VERB
ejpam-2507	76	11	.	.	PUNCT
ejpam-2507	77	1	the	the	DET
ejpam-2507	77	2	assertion	assertion	NOUN
ejpam-2507	77	3	can	can	AUX
ejpam-2507	77	4	be	be	AUX
ejpam-2507	77	5	proved	prove	VERB
ejpam-2507	77	6	with	with	ADP
ejpam-2507	77	7	the	the	DET
ejpam-2507	77	8	above	above	ADJ
ejpam-2507	77	9	method	method	NOUN
ejpam-2507	77	10	for	for	ADP
ejpam-2507	77	11	the	the	DET
ejpam-2507	77	12	case	case	NOUN
ejpam-2507	77	13	〈	〈	PROPN
ejpam-2507	77	14	a	a	PRON
ejpam-2507	77	15	,	,	PUNCT
ejpam-2507	77	16	b	b	NOUN
ejpam-2507	77	17	〉	〉	NUM
ejpam-2507	77	18	=	=	SYM
ejpam-2507	77	19	r.	r.	PROPN
ejpam-2507	77	20	thus	thus	ADV
ejpam-2507	77	21	the	the	DET
ejpam-2507	77	22	proof	proof	NOUN
ejpam-2507	77	23	is	be	AUX
ejpam-2507	77	24	completed	complete	VERB
ejpam-2507	77	25	.	.	PUNCT
ejpam-2507	78	1	4	4	X
ejpam-2507	78	2	.	.	X
ejpam-2507	78	3	convergence	convergence	NOUN
ejpam-2507	78	4	at	at	ADP
ejpam-2507	78	5	characteristic	characteristic	ADJ
ejpam-2507	78	6	points	point	NOUN
ejpam-2507	78	7	in	in	ADP
ejpam-2507	78	8	this	this	DET
ejpam-2507	78	9	section	section	NOUN
ejpam-2507	78	10	,	,	PUNCT
ejpam-2507	78	11	two	two	NUM
ejpam-2507	78	12	theorems	theorem	NOUN
ejpam-2507	78	13	concerning	concern	VERB
ejpam-2507	78	14	pointwise	pointwise	NOUN
ejpam-2507	78	15	convergence	convergence	NOUN
ejpam-2507	78	16	of	of	ADP
ejpam-2507	78	17	the	the	DET
ejpam-2507	78	18	operators	operator	NOUN
ejpam-2507	78	19	of	of	ADP
ejpam-2507	78	20	type	type	NOUN
ejpam-2507	78	21	(	(	PUNCT
ejpam-2507	78	22	3	3	NUM
ejpam-2507	78	23	)	)	PUNCT
ejpam-2507	78	24	will	will	AUX
ejpam-2507	78	25	be	be	AUX
ejpam-2507	78	26	presented	present	VERB
ejpam-2507	78	27	.	.	PUNCT
ejpam-2507	79	1	in	in	ADP
ejpam-2507	79	2	the	the	DET
ejpam-2507	79	3	following	follow	VERB
ejpam-2507	79	4	theorem	theorem	NOUN
ejpam-2507	79	5	we	we	PRON
ejpam-2507	79	6	suppose	suppose	VERB
ejpam-2507	79	7	that	that	SCONJ
ejpam-2507	79	8	〈	〈	PROPN
ejpam-2507	79	9	a	a	PRON
ejpam-2507	79	10	,	,	PUNCT
ejpam-2507	79	11	b	b	X
ejpam-2507	79	12	〉	〉	NOUN
ejpam-2507	79	13	is	be	AUX
ejpam-2507	79	14	an	an	DET
ejpam-2507	79	15	arbitrary	arbitrary	ADJ
ejpam-2507	79	16	closed	closed	ADJ
ejpam-2507	79	17	,	,	PUNCT
ejpam-2507	79	18	semi	semi	ADV
ejpam-2507	79	19	closed	closed	ADJ
ejpam-2507	79	20	or	or	CCONJ
ejpam-2507	79	21	open	open	ADJ
ejpam-2507	79	22	bounded	bounded	ADJ
ejpam-2507	79	23	interval	interval	NOUN
ejpam-2507	79	24	in	in	ADP
ejpam-2507	79	25	r.	r.	PROPN
ejpam-2507	79	26	theorem	theorem	PROPN
ejpam-2507	79	27	2	2	X
ejpam-2507	79	28	.	.	PUNCT
ejpam-2507	79	29	suppose	suppose	VERB
ejpam-2507	79	30	that	that	SCONJ
ejpam-2507	79	31	w(t	w(t	PROPN
ejpam-2507	79	32	)	)	PUNCT
ejpam-2507	79	33	and	and	CCONJ
ejpam-2507	79	34	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	79	35	x)|	x)|	NOUN
ejpam-2507	79	36	are	be	AUX
ejpam-2507	79	37	almost	almost	ADV
ejpam-2507	79	38	everywhere	everywhere	ADV
ejpam-2507	79	39	differentiable	differentiable	ADJ
ejpam-2507	79	40	functions	function	NOUN
ejpam-2507	79	41	on	on	ADP
ejpam-2507	79	42	r	r	NOUN
ejpam-2507	79	43	with	with	ADP
ejpam-2507	79	44	respect	respect	NOUN
ejpam-2507	79	45	to	to	ADP
ejpam-2507	79	46	variable	variable	ADJ
ejpam-2507	79	47	t	t	NOUN
ejpam-2507	79	48	such	such	ADJ
ejpam-2507	79	49	that	that	SCONJ
ejpam-2507	79	50	the	the	DET
ejpam-2507	79	51	following	follow	VERB
ejpam-2507	79	52	inequality	inequality	NOUN
ejpam-2507	79	53	:	:	PUNCT
ejpam-2507	79	54	d	d	X
ejpam-2507	79	55	dt	dt	X
ejpam-2507	79	56	w(t	w(t	PROPN
ejpam-2507	79	57	)	)	PUNCT
ejpam-2507	80	1	d	d	NOUN
ejpam-2507	80	2	dt	dt	X
ejpam-2507	81	1	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	81	2	x)|	x)|	PROPN
ejpam-2507	81	3	>	>	X
ejpam-2507	81	4	0	0	PROPN
ejpam-2507	81	5	,	,	PUNCT
ejpam-2507	81	6	for	for	ADP
ejpam-2507	81	7	any	any	DET
ejpam-2507	81	8	fixed	fix	VERB
ejpam-2507	81	9	x	x	SYM
ejpam-2507	81	10	∈	∈	PROPN
ejpam-2507	81	11	〈	〈	PROPN
ejpam-2507	81	12	a	a	NOUN
ejpam-2507	81	13	,	,	PUNCT
ejpam-2507	81	14	b	b	NOUN
ejpam-2507	81	15	〉	〉	NUM
ejpam-2507	81	16	(	(	PUNCT
ejpam-2507	81	17	4	4	NUM
ejpam-2507	81	18	)	)	PUNCT
ejpam-2507	81	19	holds	hold	VERB
ejpam-2507	81	20	.	.	PUNCT
ejpam-2507	82	1	if	if	SCONJ
ejpam-2507	82	2	x0	x0	PROPN
ejpam-2507	82	3	∈	∈	PROPN
ejpam-2507	82	4	〈	〈	PROPN
ejpam-2507	82	5	a	a	PRON
ejpam-2507	82	6	,	,	PUNCT
ejpam-2507	82	7	b	b	X
ejpam-2507	82	8	〉	〉	PROPN
ejpam-2507	82	9	is	be	AUX
ejpam-2507	82	10	a	a	DET
ejpam-2507	82	11	common	common	ADJ
ejpam-2507	82	12	µ−generalized	µ−generalized	ADJ
ejpam-2507	82	13	lebesgue	lebesgue	NOUN
ejpam-2507	82	14	point	point	NOUN
ejpam-2507	82	15	of	of	ADP
ejpam-2507	82	16	functions	function	NOUN
ejpam-2507	82	17	f	f	PROPN
ejpam-2507	82	18	∈	∈	PROPN
ejpam-2507	82	19	l1,w	l1,w	PROPN
ejpam-2507	82	20	〈	〈	PROPN
ejpam-2507	82	21	a	a	NOUN
ejpam-2507	82	22	,	,	PUNCT
ejpam-2507	82	23	b	b	NOUN
ejpam-2507	82	24	〉	〉	NUM
ejpam-2507	82	25	and	and	CCONJ
ejpam-2507	82	26	w	w	PROPN
ejpam-2507	82	27	∈	∈	PROPN
ejpam-2507	82	28	l1	l1	PROPN
ejpam-2507	82	29	〈	〈	PROPN
ejpam-2507	82	30	a	a	PROPN
ejpam-2507	82	31	,	,	PUNCT
ejpam-2507	82	32	b	b	PROPN
ejpam-2507	82	33	〉	〉	NUM
ejpam-2507	82	34	,	,	PUNCT
ejpam-2507	82	35	then	then	ADV
ejpam-2507	82	36	lim	lim	PROPN
ejpam-2507	82	37	(	(	PUNCT
ejpam-2507	82	38	x	x	X
ejpam-2507	82	39	,	,	PUNCT
ejpam-2507	82	40	λ)→(x0,λ0	λ)→(x0,λ0	PROPN
ejpam-2507	82	41	)	)	PUNCT
ejpam-2507	82	42	lλ(f	lλ(f	PUNCT
ejpam-2507	82	43	;	;	PUNCT
ejpam-2507	82	44	x	x	X
ejpam-2507	82	45	)	)	PUNCT
ejpam-2507	82	46	=	=	SYM
ejpam-2507	82	47	f(x0	f(x0	PROPN
ejpam-2507	82	48	)	)	PUNCT
ejpam-2507	82	49	on	on	ADP
ejpam-2507	82	50	any	any	DET
ejpam-2507	82	51	planar	planar	ADJ
ejpam-2507	82	52	set	set	NOUN
ejpam-2507	82	53	z	z	NOUN
ejpam-2507	82	54	on	on	ADP
ejpam-2507	82	55	which	which	PRON
ejpam-2507	82	56	the	the	DET
ejpam-2507	82	57	function	function	NOUN
ejpam-2507	82	58	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	83	1	x0−δ	x0−δ	PROPN
ejpam-2507	83	2	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	83	3	x)|w(t	x)|w(t	NOUN
ejpam-2507	83	4	)	)	PUNCT
ejpam-2507	84	1	∣∣{µ(|x0	∣∣{µ(|x0	PROPN
ejpam-2507	84	2	−	−	PROPN
ejpam-2507	84	3	t|)}′t	t|)}′t	PROPN
ejpam-2507	84	4	∣∣	∣∣	PUNCT
ejpam-2507	84	5	dt+	dt+	NOUN
ejpam-2507	84	6	2	2	NUM
ejpam-2507	84	7	|kλ	|kλ	NUM
ejpam-2507	84	8	(	(	PUNCT
ejpam-2507	84	9	0)|w	0)|w	NOUN
ejpam-2507	84	10	(	(	PUNCT
ejpam-2507	84	11	x)µ	x)µ	X
ejpam-2507	84	12	(	(	PUNCT
ejpam-2507	84	13	|x0	|x0	NOUN
ejpam-2507	84	14	−	−	PROPN
ejpam-2507	84	15	x|	x|	PROPN
ejpam-2507	84	16	)	)	PUNCT
ejpam-2507	84	17	,	,	PUNCT
ejpam-2507	84	18	0	0	NUM
ejpam-2507	84	19	<	<	X
ejpam-2507	84	20	δ	δ	X
ejpam-2507	84	21	<	<	X
ejpam-2507	84	22	δ0	δ0	NOUN
ejpam-2507	84	23	,	,	PUNCT
ejpam-2507	84	24	where	where	SCONJ
ejpam-2507	84	25	δ0	δ0	NOUN
ejpam-2507	84	26	is	be	AUX
ejpam-2507	84	27	a	a	DET
ejpam-2507	84	28	fixed	fix	VERB
ejpam-2507	84	29	positive	positive	ADJ
ejpam-2507	84	30	real	real	ADJ
ejpam-2507	84	31	number	number	NOUN
ejpam-2507	84	32	,	,	PUNCT
ejpam-2507	84	33	is	be	AUX
ejpam-2507	84	34	bounded	bound	VERB
ejpam-2507	84	35	as	as	ADP
ejpam-2507	84	36	(	(	PUNCT
ejpam-2507	84	37	x	x	NOUN
ejpam-2507	84	38	,	,	PUNCT
ejpam-2507	84	39	λ	λ	NOUN
ejpam-2507	84	40	)	)	PUNCT
ejpam-2507	84	41	tends	tend	VERB
ejpam-2507	84	42	to	to	PART
ejpam-2507	84	43	(	(	PUNCT
ejpam-2507	84	44	x0	x0	PROPN
ejpam-2507	84	45	,	,	PUNCT
ejpam-2507	84	46	λ0	λ0	NOUN
ejpam-2507	84	47	)	)	PUNCT
ejpam-2507	84	48	.	.	PUNCT
ejpam-2507	85	1	proof	proof	NOUN
ejpam-2507	85	2	.	.	PUNCT
ejpam-2507	86	1	let	let	VERB
ejpam-2507	86	2	x0	x0	PROPN
ejpam-2507	87	1	+	+	CCONJ
ejpam-2507	87	2	δ	δ	X
ejpam-2507	87	3	<	<	X
ejpam-2507	87	4	b	b	PROPN
ejpam-2507	87	5	,	,	PUNCT
ejpam-2507	87	6	x0−	x0−	PROPN
ejpam-2507	87	7	δ	δ	PROPN
ejpam-2507	87	8	>	>	X
ejpam-2507	87	9	a	a	PROPN
ejpam-2507	87	10	and	and	CCONJ
ejpam-2507	87	11	|x0	|x0	NOUN
ejpam-2507	87	12	−	−	PROPN
ejpam-2507	87	13	x|	x|	PROPN
ejpam-2507	87	14	<	<	X
ejpam-2507	87	15	δ	δ	PROPN
ejpam-2507	87	16	2	2	NUM
ejpam-2507	87	17	for	for	ADP
ejpam-2507	87	18	a	a	DET
ejpam-2507	87	19	given	give	VERB
ejpam-2507	87	20	δ	δ	PROPN
ejpam-2507	87	21	>	>	X
ejpam-2507	87	22	0	0	NUM
ejpam-2507	87	23	.	.	PUNCT
ejpam-2507	88	1	the	the	DET
ejpam-2507	88	2	proof	proof	NOUN
ejpam-2507	88	3	will	will	AUX
ejpam-2507	88	4	be	be	AUX
ejpam-2507	88	5	stated	state	VERB
ejpam-2507	88	6	for	for	ADP
ejpam-2507	88	7	the	the	DET
ejpam-2507	88	8	case	case	NOUN
ejpam-2507	88	9	0	0	PUNCT
ejpam-2507	88	10	<	<	X
ejpam-2507	88	11	x0	x0	PROPN
ejpam-2507	89	1	−	−	PROPN
ejpam-2507	89	2	x	x	X
ejpam-2507	89	3	<	<	X
ejpam-2507	89	4	δ	δ	PROPN
ejpam-2507	89	5	2	2	NUM
ejpam-2507	89	6	.	.	PUNCT
ejpam-2507	90	1	the	the	DET
ejpam-2507	90	2	proof	proof	NOUN
ejpam-2507	90	3	of	of	ADP
ejpam-2507	90	4	the	the	DET
ejpam-2507	90	5	reverse	reverse	ADJ
ejpam-2507	90	6	case	case	NOUN
ejpam-2507	90	7	is	be	AUX
ejpam-2507	90	8	similar	similar	ADJ
ejpam-2507	90	9	.	.	PUNCT
ejpam-2507	91	1	set	set	VERB
ejpam-2507	91	2	i	i	NOUN
ejpam-2507	91	3	=	=	PUNCT
ejpam-2507	92	1	|lλ	|lλ	NUM
ejpam-2507	92	2	(	(	PUNCT
ejpam-2507	92	3	f	f	PROPN
ejpam-2507	92	4	;	;	PUNCT
ejpam-2507	92	5	x)−	x)−	PROPN
ejpam-2507	92	6	f	f	PROPN
ejpam-2507	92	7	(	(	PUNCT
ejpam-2507	92	8	x)|	x)|	PROPN
ejpam-2507	92	9	.	.	PUNCT
ejpam-2507	93	1	using	use	VERB
ejpam-2507	93	2	theorem	theorem	NOUN
ejpam-2507	93	3	2	2	NUM
ejpam-2507	93	4	in	in	ADP
ejpam-2507	93	5	[	[	X
ejpam-2507	93	6	12	12	NUM
ejpam-2507	93	7	]	]	PUNCT
ejpam-2507	93	8	we	we	PRON
ejpam-2507	93	9	may	may	AUX
ejpam-2507	93	10	write	write	VERB
ejpam-2507	93	11	the	the	DET
ejpam-2507	93	12	integral	integral	ADJ
ejpam-2507	93	13	i	i	PRON
ejpam-2507	93	14	as	as	SCONJ
ejpam-2507	93	15	follows	follow	VERB
ejpam-2507	93	16	:	:	PUNCT
ejpam-2507	94	1	i	i	PROPN
ejpam-2507	94	2	=	=	SYM
ejpam-2507	94	3	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	94	4	b∫	b∫	PROPN
ejpam-2507	94	5	a	a	PRON
ejpam-2507	94	6	f	f	X
ejpam-2507	94	7	(	(	PUNCT
ejpam-2507	94	8	t)kλ	t)kλ	PROPN
ejpam-2507	94	9	(	(	PUNCT
ejpam-2507	94	10	t−	t−	PROPN
ejpam-2507	94	11	x	x	NOUN
ejpam-2507	94	12	)	)	PUNCT
ejpam-2507	94	13	dt−	dt−	NUM
ejpam-2507	94	14	f(x0	f(x0	NOUN
ejpam-2507	94	15	)	)	PUNCT
ejpam-2507	94	16	∣∣∣∣∣∣	∣∣∣∣∣∣	PUNCT
ejpam-2507	94	17	=	=	SYM
ejpam-2507	95	1	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	95	2	b∫	b∫	PROPN
ejpam-2507	95	3	a	a	X
ejpam-2507	95	4	[	[	PUNCT
ejpam-2507	95	5	f	f	X
ejpam-2507	95	6	(	(	PUNCT
ejpam-2507	95	7	t	t	PROPN
ejpam-2507	95	8	)	)	PUNCT
ejpam-2507	95	9	w	w	PROPN
ejpam-2507	95	10	(	(	PUNCT
ejpam-2507	95	11	t	t	PROPN
ejpam-2507	95	12	)	)	PUNCT
ejpam-2507	96	1	−	−	PROPN
ejpam-2507	97	1	f	f	PROPN
ejpam-2507	97	2	(	(	PUNCT
ejpam-2507	97	3	x0	x0	PROPN
ejpam-2507	97	4	)	)	PUNCT
ejpam-2507	97	5	w	w	PROPN
ejpam-2507	98	1	(	(	PUNCT
ejpam-2507	98	2	x0	x0	PROPN
ejpam-2507	98	3	)	)	PUNCT
ejpam-2507	98	4	]	]	PUNCT
ejpam-2507	99	1	w	w	X
ejpam-2507	99	2	(	(	PUNCT
ejpam-2507	99	3	t)kλ	t)kλ	PROPN
ejpam-2507	99	4	(	(	PUNCT
ejpam-2507	99	5	t−	t−	NOUN
ejpam-2507	99	6	x	x	SYM
ejpam-2507	99	7	)	)	PUNCT
ejpam-2507	99	8	dt+	dt+	NOUN
ejpam-2507	99	9	f	f	X
ejpam-2507	99	10	(	(	PUNCT
ejpam-2507	99	11	x0	x0	PROPN
ejpam-2507	99	12	)	)	PUNCT
ejpam-2507	99	13	w	w	PROPN
ejpam-2507	99	14	(	(	PUNCT
ejpam-2507	99	15	x0	x0	PROPN
ejpam-2507	99	16	)	)	PUNCT
ejpam-2507	99	17			PROPN
ejpam-2507	99	18	b∫	b∫	NOUN
ejpam-2507	99	19	a	a	DET
ejpam-2507	99	20	w	w	NOUN
ejpam-2507	99	21	(	(	PUNCT
ejpam-2507	99	22	t)kλ	t)kλ	PROPN
ejpam-2507	99	23	(	(	PUNCT
ejpam-2507	99	24	t−	t−	PROPN
ejpam-2507	99	25	x	x	NOUN
ejpam-2507	99	26	)	)	PUNCT
ejpam-2507	99	27	dt−	dt−	PROPN
ejpam-2507	99	28	w	w	PROPN
ejpam-2507	99	29	(	(	PUNCT
ejpam-2507	99	30	x0	x0	PROPN
ejpam-2507	99	31	)	)	PUNCT
ejpam-2507	99	32	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	99	33	m.	m.	NOUN
ejpam-2507	99	34	m.	m.	NOUN
ejpam-2507	99	35	yilmaz	yilmaz	PROPN
ejpam-2507	99	36	,	,	PUNCT
ejpam-2507	99	37	g.	g.	PROPN
ejpam-2507	99	38	uysal	uysal	PROPN
ejpam-2507	99	39	,	,	PUNCT
ejpam-2507	99	40	/	/	SYM
ejpam-2507	99	41	eur	eur	NOUN
ejpam-2507	99	42	.	.	PUNCT
ejpam-2507	100	1	j.	j.	PROPN
ejpam-2507	100	2	pure	pure	PROPN
ejpam-2507	100	3	appl	appl	PROPN
ejpam-2507	100	4	.	.	PROPN
ejpam-2507	100	5	math	math	PROPN
ejpam-2507	100	6	,	,	PUNCT
ejpam-2507	100	7	10	10	NUM
ejpam-2507	100	8	(	(	PUNCT
ejpam-2507	100	9	2	2	NUM
ejpam-2507	100	10	)	)	PUNCT
ejpam-2507	100	11	(	(	PUNCT
ejpam-2507	100	12	2017	2017	NUM
ejpam-2507	100	13	)	)	PUNCT
ejpam-2507	100	14	,	,	PUNCT
ejpam-2507	100	15	335	335	NUM
ejpam-2507	100	16	-	-	SYM
ejpam-2507	100	17	347	347	NUM
ejpam-2507	100	18	340	340	NUM
ejpam-2507	100	19	≤	≤	NOUN
ejpam-2507	100	20	b∫	b∫	PROPN
ejpam-2507	100	21	a	a	DET
ejpam-2507	100	22	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	100	23	f	f	X
ejpam-2507	100	24	(	(	PUNCT
ejpam-2507	100	25	t	t	PROPN
ejpam-2507	100	26	)	)	PUNCT
ejpam-2507	100	27	w	w	PROPN
ejpam-2507	100	28	(	(	PUNCT
ejpam-2507	100	29	t	t	PROPN
ejpam-2507	100	30	)	)	PUNCT
ejpam-2507	101	1	−	−	PROPN
ejpam-2507	102	1	f	f	PROPN
ejpam-2507	102	2	(	(	PUNCT
ejpam-2507	102	3	x0	x0	PROPN
ejpam-2507	102	4	)	)	PUNCT
ejpam-2507	102	5	w	w	PROPN
ejpam-2507	103	1	(	(	PUNCT
ejpam-2507	103	2	x0	x0	PROPN
ejpam-2507	103	3	)	)	PUNCT
ejpam-2507	103	4	∣∣∣∣w	∣∣∣∣w	PROPN
ejpam-2507	103	5	(	(	PUNCT
ejpam-2507	103	6	t	t	PROPN
ejpam-2507	103	7	)	)	PUNCT
ejpam-2507	103	8	|kλ	|kλ	PROPN
ejpam-2507	103	9	(	(	PUNCT
ejpam-2507	104	1	t−	t−	PROPN
ejpam-2507	104	2	x)|	x)|	PROPN
ejpam-2507	104	3	dt+	dt+	NOUN
ejpam-2507	104	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	104	5	f	f	PROPN
ejpam-2507	104	6	(	(	PUNCT
ejpam-2507	104	7	x0	x0	PROPN
ejpam-2507	104	8	)	)	PUNCT
ejpam-2507	104	9	w	w	PROPN
ejpam-2507	105	1	(	(	PUNCT
ejpam-2507	105	2	x0	x0	PROPN
ejpam-2507	105	3	)	)	PUNCT
ejpam-2507	105	4	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	106	1	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	106	2	b∫	b∫	PROPN
ejpam-2507	106	3	a	a	PRON
ejpam-2507	106	4	w	w	NOUN
ejpam-2507	106	5	(	(	PUNCT
ejpam-2507	106	6	t)kλ	t)kλ	PROPN
ejpam-2507	106	7	(	(	PUNCT
ejpam-2507	106	8	t−	t−	PROPN
ejpam-2507	106	9	x	x	NOUN
ejpam-2507	106	10	)	)	PUNCT
ejpam-2507	106	11	dt−	dt−	PROPN
ejpam-2507	106	12	w	w	PROPN
ejpam-2507	106	13	(	(	PUNCT
ejpam-2507	106	14	x0	x0	PROPN
ejpam-2507	106	15	)	)	PUNCT
ejpam-2507	106	16	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	106	17	=	=	SYM
ejpam-2507	106	18			NOUN
ejpam-2507	106	19	x0−δ∫	x0−δ∫	NOUN
ejpam-2507	106	20	a	a	DET
ejpam-2507	106	21	+	+	NOUN
ejpam-2507	106	22	x0∫	x0∫	PUNCT
ejpam-2507	106	23	x0−δ	x0−δ	PROPN
ejpam-2507	107	1	+	+	CCONJ
ejpam-2507	107	2	x0+δ∫	x0+δ∫	NUM
ejpam-2507	107	3	x0	x0	PROPN
ejpam-2507	108	1	+	+	CCONJ
ejpam-2507	108	2	b∫	b∫	PROPN
ejpam-2507	108	3	x0+δ	x0+δ	PROPN
ejpam-2507	108	4			PROPN
ejpam-2507	108	5	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	108	6	f	f	X
ejpam-2507	108	7	(	(	PUNCT
ejpam-2507	108	8	t	t	PROPN
ejpam-2507	108	9	)	)	PUNCT
ejpam-2507	108	10	w	w	PROPN
ejpam-2507	108	11	(	(	PUNCT
ejpam-2507	108	12	t	t	PROPN
ejpam-2507	108	13	)	)	PUNCT
ejpam-2507	109	1	−	−	PROPN
ejpam-2507	109	2	f	f	PROPN
ejpam-2507	109	3	(	(	PUNCT
ejpam-2507	109	4	x0	x0	PROPN
ejpam-2507	109	5	)	)	PUNCT
ejpam-2507	109	6	w	w	PROPN
ejpam-2507	110	1	(	(	PUNCT
ejpam-2507	110	2	x0	x0	PROPN
ejpam-2507	110	3	)	)	PUNCT
ejpam-2507	110	4	∣∣∣∣w	∣∣∣∣w	PROPN
ejpam-2507	110	5	(	(	PUNCT
ejpam-2507	110	6	t	t	PROPN
ejpam-2507	110	7	)	)	PUNCT
ejpam-2507	110	8	|kλ	|kλ	PROPN
ejpam-2507	110	9	(	(	PUNCT
ejpam-2507	110	10	t−	t−	PROPN
ejpam-2507	110	11	x)|	x)|	PROPN
ejpam-2507	110	12	dt	dt	X
ejpam-2507	111	1	+	+	CCONJ
ejpam-2507	111	2	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	111	3	f	f	PROPN
ejpam-2507	111	4	(	(	PUNCT
ejpam-2507	111	5	x0	x0	PROPN
ejpam-2507	111	6	)	)	PUNCT
ejpam-2507	111	7	w	w	PROPN
ejpam-2507	111	8	(	(	PUNCT
ejpam-2507	111	9	x0	x0	PROPN
ejpam-2507	111	10	)	)	PUNCT
ejpam-2507	111	11	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	111	12	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	111	13	b∫	b∫	PROPN
ejpam-2507	111	14	a	a	PRON
ejpam-2507	111	15	w	w	NOUN
ejpam-2507	111	16	(	(	PUNCT
ejpam-2507	111	17	t)kλ	t)kλ	PROPN
ejpam-2507	111	18	(	(	PUNCT
ejpam-2507	111	19	t−	t−	PROPN
ejpam-2507	111	20	x	x	NOUN
ejpam-2507	111	21	)	)	PUNCT
ejpam-2507	111	22	dt−	dt−	PROPN
ejpam-2507	111	23	w	w	PROPN
ejpam-2507	111	24	(	(	PUNCT
ejpam-2507	111	25	x0	x0	PROPN
ejpam-2507	111	26	)	)	PUNCT
ejpam-2507	111	27	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	111	28	=	=	PROPN
ejpam-2507	111	29	i1	i1	PROPN
ejpam-2507	111	30	+	+	CCONJ
ejpam-2507	111	31	i2	i2	PROPN
ejpam-2507	111	32	+	+	CCONJ
ejpam-2507	111	33	i3	i3	NOUN
ejpam-2507	111	34	+	+	CCONJ
ejpam-2507	111	35	i4	i4	PROPN
ejpam-2507	111	36	+	+	CCONJ
ejpam-2507	111	37	i5	i5	ADJ
ejpam-2507	111	38	.	.	PUNCT
ejpam-2507	112	1	it	it	PRON
ejpam-2507	112	2	is	be	AUX
ejpam-2507	112	3	sufficient	sufficient	ADJ
ejpam-2507	112	4	to	to	PART
ejpam-2507	112	5	show	show	VERB
ejpam-2507	112	6	that	that	SCONJ
ejpam-2507	112	7	ii	ii	PROPN
ejpam-2507	112	8	→	→	SYM
ejpam-2507	112	9	0	0	NUM
ejpam-2507	113	1	(	(	PUNCT
ejpam-2507	113	2	i	i	NOUN
ejpam-2507	113	3	=	=	NOUN
ejpam-2507	113	4	1	1	NUM
ejpam-2507	113	5	,	,	PUNCT
ejpam-2507	113	6	5	5	NUM
ejpam-2507	113	7	)	)	PUNCT
ejpam-2507	113	8	as	as	ADP
ejpam-2507	113	9	(	(	PUNCT
ejpam-2507	113	10	x	x	NOUN
ejpam-2507	113	11	,	,	PUNCT
ejpam-2507	113	12	λ)→	λ)→	X
ejpam-2507	113	13	(	(	PUNCT
ejpam-2507	113	14	x0	x0	PROPN
ejpam-2507	113	15	,	,	PUNCT
ejpam-2507	113	16	λ0	λ0	NOUN
ejpam-2507	113	17	)	)	PUNCT
ejpam-2507	113	18	provided	provide	VERB
ejpam-2507	113	19	(	(	PUNCT
ejpam-2507	113	20	x	x	NOUN
ejpam-2507	113	21	,	,	PUNCT
ejpam-2507	113	22	λ	λ	NOUN
ejpam-2507	113	23	)	)	PUNCT
ejpam-2507	113	24	∈	∈	PROPN
ejpam-2507	114	1	z.	z.	PROPN
ejpam-2507	114	2	let	let	VERB
ejpam-2507	114	3	us	we	PRON
ejpam-2507	114	4	consider	consider	VERB
ejpam-2507	114	5	the	the	DET
ejpam-2507	114	6	integral	integral	ADJ
ejpam-2507	114	7	i5	i5	NOUN
ejpam-2507	114	8	.	.	PUNCT
ejpam-2507	115	1	by	by	ADP
ejpam-2507	115	2	theorem	theorem	NOUN
ejpam-2507	115	3	2	2	NUM
ejpam-2507	115	4	in	in	ADP
ejpam-2507	115	5	[	[	X
ejpam-2507	115	6	12	12	NUM
ejpam-2507	115	7	]	]	PUNCT
ejpam-2507	115	8	,	,	PUNCT
ejpam-2507	115	9	we	we	PRON
ejpam-2507	115	10	get	get	VERB
ejpam-2507	115	11	lim	lim	PROPN
ejpam-2507	115	12	(	(	PUNCT
ejpam-2507	115	13	x	x	X
ejpam-2507	115	14	,	,	PUNCT
ejpam-2507	115	15	λ)→(x0,λ0	λ)→(x0,λ0	PROPN
ejpam-2507	115	16	)	)	PUNCT
ejpam-2507	115	17	b∫	b∫	NOUN
ejpam-2507	115	18	a	a	PRON
ejpam-2507	115	19	w	w	NOUN
ejpam-2507	115	20	(	(	PUNCT
ejpam-2507	115	21	t)kλ	t)kλ	PROPN
ejpam-2507	115	22	(	(	PUNCT
ejpam-2507	115	23	t−	t−	PROPN
ejpam-2507	115	24	x	x	NOUN
ejpam-2507	115	25	)	)	PUNCT
ejpam-2507	115	26	dt	dt	NOUN
ejpam-2507	116	1	=	=	SYM
ejpam-2507	116	2	w	w	PROPN
ejpam-2507	116	3	(	(	PUNCT
ejpam-2507	116	4	x0	x0	PROPN
ejpam-2507	116	5	)	)	PUNCT
ejpam-2507	116	6	.	.	PUNCT
ejpam-2507	117	1	therefore	therefore	ADV
ejpam-2507	117	2	,	,	PUNCT
ejpam-2507	117	3	we	we	PRON
ejpam-2507	117	4	have	have	VERB
ejpam-2507	117	5	lim	lim	NOUN
ejpam-2507	117	6	(	(	PUNCT
ejpam-2507	117	7	x	x	X
ejpam-2507	117	8	,	,	PUNCT
ejpam-2507	117	9	λ)→(x0,λ0	λ)→(x0,λ0	PROPN
ejpam-2507	117	10	)	)	PUNCT
ejpam-2507	117	11	i5	i5	NOUN
ejpam-2507	117	12	=	=	NOUN
ejpam-2507	117	13	0	0	PROPN
ejpam-2507	117	14	.	.	PUNCT
ejpam-2507	118	1	now	now	ADV
ejpam-2507	118	2	,	,	PUNCT
ejpam-2507	118	3	we	we	PRON
ejpam-2507	118	4	consider	consider	VERB
ejpam-2507	118	5	the	the	DET
ejpam-2507	118	6	integrals	integral	NOUN
ejpam-2507	118	7	i1	i1	PROPN
ejpam-2507	118	8	and	and	CCONJ
ejpam-2507	118	9	i4	i4	PROPN
ejpam-2507	118	10	.	.	PUNCT
ejpam-2507	119	1	from	from	ADP
ejpam-2507	119	2	hypothesis	hypothesis	NOUN
ejpam-2507	119	3	(	(	PUNCT
ejpam-2507	119	4	4	4	NUM
ejpam-2507	119	5	)	)	PUNCT
ejpam-2507	119	6	and	and	CCONJ
ejpam-2507	119	7	condition	condition	NOUN
ejpam-2507	119	8	(	(	PUNCT
ejpam-2507	119	9	d	d	NOUN
ejpam-2507	119	10	)	)	PUNCT
ejpam-2507	119	11	of	of	ADP
ejpam-2507	119	12	class	class	NOUN
ejpam-2507	119	13	aw	aw	INTJ
ejpam-2507	119	14	,	,	PUNCT
ejpam-2507	119	15	we	we	PRON
ejpam-2507	119	16	have	have	VERB
ejpam-2507	119	17	i1	i1	PROPN
ejpam-2507	119	18	=	=	PRON
ejpam-2507	119	19	x0−δ∫	x0−δ∫	VERB
ejpam-2507	119	20	a	a	DET
ejpam-2507	119	21	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	119	22	f	f	X
ejpam-2507	119	23	(	(	PUNCT
ejpam-2507	119	24	t	t	PROPN
ejpam-2507	119	25	)	)	PUNCT
ejpam-2507	119	26	w	w	PROPN
ejpam-2507	119	27	(	(	PUNCT
ejpam-2507	119	28	t	t	PROPN
ejpam-2507	119	29	)	)	PUNCT
ejpam-2507	119	30	−	−	PROPN
ejpam-2507	119	31	f	f	PROPN
ejpam-2507	119	32	(	(	PUNCT
ejpam-2507	119	33	x0	x0	PROPN
ejpam-2507	119	34	)	)	PUNCT
ejpam-2507	120	1	w	w	PROPN
ejpam-2507	121	1	(	(	PUNCT
ejpam-2507	121	2	x0	x0	PROPN
ejpam-2507	121	3	)	)	PUNCT
ejpam-2507	121	4	∣∣∣∣w	∣∣∣∣w	PROPN
ejpam-2507	121	5	(	(	PUNCT
ejpam-2507	121	6	t	t	PROPN
ejpam-2507	121	7	)	)	PUNCT
ejpam-2507	121	8	|kλ	|kλ	PROPN
ejpam-2507	121	9	(	(	PUNCT
ejpam-2507	121	10	t−	t−	PROPN
ejpam-2507	121	11	x)|	x)|	PROPN
ejpam-2507	121	12	dt	dt	PROPN
ejpam-2507	121	13	≤	≤	NUM
ejpam-2507	121	14	sup	sup	PROPN
ejpam-2507	121	15	t∈〈a	t∈〈a	PROPN
ejpam-2507	121	16	,	,	PUNCT
ejpam-2507	121	17	x0−δ	x0−δ	PROPN
ejpam-2507	121	18	〉	〉	PROPN
ejpam-2507	121	19	w	w	PROPN
ejpam-2507	121	20	(	(	PUNCT
ejpam-2507	121	21	t	t	PROPN
ejpam-2507	121	22	)	)	PUNCT
ejpam-2507	121	23	sup	sup	NOUN
ejpam-2507	121	24	t∈〈a	t∈〈a	PROPN
ejpam-2507	121	25	,	,	PUNCT
ejpam-2507	121	26	x0−δ	x0−δ	PROPN
ejpam-2507	121	27	〉	〉	PROPN
ejpam-2507	121	28	|kλ	|kλ	NUM
ejpam-2507	121	29	(	(	PUNCT
ejpam-2507	121	30	t−	t−	PROPN
ejpam-2507	121	31	x)|	x)|	PROPN
ejpam-2507	121	32	x0−δ∫	x0−δ∫	VERB
ejpam-2507	121	33	a	a	DET
ejpam-2507	121	34	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	121	35	f	f	X
ejpam-2507	121	36	(	(	PUNCT
ejpam-2507	121	37	t	t	PROPN
ejpam-2507	121	38	)	)	PUNCT
ejpam-2507	121	39	w	w	PROPN
ejpam-2507	121	40	(	(	PUNCT
ejpam-2507	121	41	t	t	PROPN
ejpam-2507	121	42	)	)	PUNCT
ejpam-2507	122	1	−	−	PROPN
ejpam-2507	123	1	f	f	PROPN
ejpam-2507	123	2	(	(	PUNCT
ejpam-2507	123	3	x0	x0	PROPN
ejpam-2507	123	4	)	)	PUNCT
ejpam-2507	123	5	w	w	PROPN
ejpam-2507	124	1	(	(	PUNCT
ejpam-2507	124	2	x0	x0	PROPN
ejpam-2507	124	3	)	)	PUNCT
ejpam-2507	124	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	124	5	dt	dt	NOUN
ejpam-2507	124	6	hence	hence	ADV
ejpam-2507	124	7	we	we	PRON
ejpam-2507	124	8	obtain	obtain	VERB
ejpam-2507	124	9	i1	i1	PROPN
ejpam-2507	124	10	≤	≤	PROPN
ejpam-2507	124	11	w	w	PROPN
ejpam-2507	125	1	(	(	PUNCT
ejpam-2507	125	2	x0	x0	PROPN
ejpam-2507	125	3	−	−	PROPN
ejpam-2507	125	4	δ	δ	PROPN
ejpam-2507	125	5	)	)	PUNCT
ejpam-2507	125	6	sup	sup	NOUN
ejpam-2507	125	7	|ξ|	|ξ|	PROPN
ejpam-2507	125	8	>	>	ADP
ejpam-2507	125	9	δ	δ	PROPN
ejpam-2507	125	10	2	2	NUM
ejpam-2507	125	11	|kλ	|kλ	X
ejpam-2507	125	12	(	(	PUNCT
ejpam-2507	125	13	ξ)|	ξ)|	ADP
ejpam-2507	125	14	b∫	b∫	PROPN
ejpam-2507	125	15	a	a	DET
ejpam-2507	125	16	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	125	17	f	f	X
ejpam-2507	125	18	(	(	PUNCT
ejpam-2507	125	19	t	t	PROPN
ejpam-2507	125	20	)	)	PUNCT
ejpam-2507	125	21	w	w	PROPN
ejpam-2507	125	22	(	(	PUNCT
ejpam-2507	125	23	t	t	PROPN
ejpam-2507	125	24	)	)	PUNCT
ejpam-2507	126	1	−	−	PROPN
ejpam-2507	127	1	f	f	PROPN
ejpam-2507	127	2	(	(	PUNCT
ejpam-2507	127	3	x0	x0	PROPN
ejpam-2507	127	4	)	)	PUNCT
ejpam-2507	127	5	w	w	PROPN
ejpam-2507	128	1	(	(	PUNCT
ejpam-2507	128	2	x0	x0	PROPN
ejpam-2507	128	3	)	)	PUNCT
ejpam-2507	129	1	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	129	2	dt	dt	NOUN
ejpam-2507	129	3	≤	≤	PROPN
ejpam-2507	129	4	w	w	NOUN
ejpam-2507	129	5	(	(	PUNCT
ejpam-2507	129	6	x0	x0	PROPN
ejpam-2507	129	7	−	−	PROPN
ejpam-2507	129	8	δ	δ	PROPN
ejpam-2507	129	9	)	)	PUNCT
ejpam-2507	129	10	sup	sup	NOUN
ejpam-2507	129	11	|ξ|	|ξ|	PROPN
ejpam-2507	129	12	>	>	ADP
ejpam-2507	129	13	δ	δ	PROPN
ejpam-2507	129	14	2	2	NUM
ejpam-2507	129	15	|kλ	|kλ	X
ejpam-2507	129	16	(	(	PUNCT
ejpam-2507	129	17	ξ)|	ξ)|	INTJ
ejpam-2507	129	18	{	{	PUNCT
ejpam-2507	129	19	‖f‖l1,w〈a	‖f‖l1,w〈a	PROPN
ejpam-2507	129	20	,	,	PUNCT
ejpam-2507	129	21	b	b	PROPN
ejpam-2507	129	22	〉	〉	NUM
ejpam-2507	129	23	+	+	NOUN
ejpam-2507	129	24	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	129	25	f	f	PROPN
ejpam-2507	129	26	(	(	PUNCT
ejpam-2507	129	27	x0	x0	PROPN
ejpam-2507	129	28	)	)	PUNCT
ejpam-2507	129	29	w	w	PROPN
ejpam-2507	129	30	(	(	PUNCT
ejpam-2507	129	31	x0	x0	PROPN
ejpam-2507	129	32	)	)	PUNCT
ejpam-2507	129	33	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	129	34	(	(	PUNCT
ejpam-2507	129	35	b−	b−	NOUN
ejpam-2507	129	36	a	a	PROPN
ejpam-2507	129	37	)	)	PUNCT
ejpam-2507	129	38	}	}	PUNCT
ejpam-2507	129	39	.	.	PUNCT
ejpam-2507	130	1	using	use	VERB
ejpam-2507	130	2	similar	similar	ADJ
ejpam-2507	130	3	strategy	strategy	NOUN
ejpam-2507	130	4	,	,	PUNCT
ejpam-2507	130	5	we	we	PRON
ejpam-2507	130	6	have	have	VERB
ejpam-2507	130	7	the	the	DET
ejpam-2507	130	8	following	follow	VERB
ejpam-2507	130	9	inequality	inequality	NOUN
ejpam-2507	130	10	for	for	ADP
ejpam-2507	130	11	the	the	DET
ejpam-2507	130	12	integral	integral	ADJ
ejpam-2507	130	13	i4	i4	PROPN
ejpam-2507	130	14	i4	i4	PROPN
ejpam-2507	131	1	≤	≤	PROPN
ejpam-2507	131	2	w	w	PROPN
ejpam-2507	132	1	(	(	PUNCT
ejpam-2507	132	2	x0	x0	PROPN
ejpam-2507	132	3	+	+	PROPN
ejpam-2507	132	4	δ	δ	PROPN
ejpam-2507	132	5	)	)	PUNCT
ejpam-2507	132	6	sup	sup	NOUN
ejpam-2507	132	7	|ξ|	|ξ|	PROPN
ejpam-2507	132	8	>	>	ADP
ejpam-2507	132	9	δ	δ	PROPN
ejpam-2507	132	10	2	2	NUM
ejpam-2507	132	11	|kλ	|kλ	X
ejpam-2507	132	12	(	(	PUNCT
ejpam-2507	132	13	ξ)|	ξ)|	INTJ
ejpam-2507	132	14	{	{	PUNCT
ejpam-2507	132	15	‖f‖l1,w〈a	‖f‖l1,w〈a	PROPN
ejpam-2507	132	16	,	,	PUNCT
ejpam-2507	132	17	b	b	PROPN
ejpam-2507	132	18	〉	〉	NUM
ejpam-2507	132	19	+	+	NOUN
ejpam-2507	132	20	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	132	21	f	f	PROPN
ejpam-2507	132	22	(	(	PUNCT
ejpam-2507	132	23	x0	x0	PROPN
ejpam-2507	132	24	)	)	PUNCT
ejpam-2507	132	25	w	w	PROPN
ejpam-2507	132	26	(	(	PUNCT
ejpam-2507	132	27	x0	x0	PROPN
ejpam-2507	132	28	)	)	PUNCT
ejpam-2507	132	29	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	132	30	(	(	PUNCT
ejpam-2507	132	31	b−	b−	NOUN
ejpam-2507	132	32	a	a	NOUN
ejpam-2507	132	33	)	)	PUNCT
ejpam-2507	132	34	}	}	PUNCT
ejpam-2507	132	35	.	.	PUNCT
ejpam-2507	133	1	m.	m.	NOUN
ejpam-2507	133	2	m.	m.	PROPN
ejpam-2507	133	3	yilmaz	yilmaz	PROPN
ejpam-2507	133	4	,	,	PUNCT
ejpam-2507	133	5	g.	g.	PROPN
ejpam-2507	133	6	uysal	uysal	PROPN
ejpam-2507	133	7	,	,	PUNCT
ejpam-2507	133	8	/	/	SYM
ejpam-2507	133	9	eur	eur	NOUN
ejpam-2507	133	10	.	.	PUNCT
ejpam-2507	134	1	j.	j.	PROPN
ejpam-2507	134	2	pure	pure	PROPN
ejpam-2507	134	3	appl	appl	PROPN
ejpam-2507	134	4	.	.	PROPN
ejpam-2507	134	5	math	math	PROPN
ejpam-2507	134	6	,	,	PUNCT
ejpam-2507	134	7	10	10	NUM
ejpam-2507	134	8	(	(	PUNCT
ejpam-2507	134	9	2	2	NUM
ejpam-2507	134	10	)	)	PUNCT
ejpam-2507	134	11	(	(	PUNCT
ejpam-2507	134	12	2017	2017	NUM
ejpam-2507	134	13	)	)	PUNCT
ejpam-2507	134	14	,	,	PUNCT
ejpam-2507	134	15	335	335	NUM
ejpam-2507	134	16	-	-	SYM
ejpam-2507	134	17	347	347	NUM
ejpam-2507	134	18	341	341	NUM
ejpam-2507	134	19	combining	combine	VERB
ejpam-2507	134	20	these	these	DET
ejpam-2507	134	21	integrals	integral	NOUN
ejpam-2507	134	22	,	,	PUNCT
ejpam-2507	134	23	we	we	PRON
ejpam-2507	134	24	get	get	VERB
ejpam-2507	134	25	the	the	DET
ejpam-2507	134	26	following	follow	VERB
ejpam-2507	134	27	inequality	inequality	NOUN
ejpam-2507	134	28	:	:	PUNCT
ejpam-2507	134	29	i1	i1	PROPN
ejpam-2507	134	30	+	+	CCONJ
ejpam-2507	134	31	i4	i4	PROPN
ejpam-2507	134	32	≤	≤	PROPN
ejpam-2507	134	33	{	{	PUNCT
ejpam-2507	134	34	w	w	PROPN
ejpam-2507	134	35	(	(	PUNCT
ejpam-2507	134	36	x0	x0	PROPN
ejpam-2507	134	37	−	−	PROPN
ejpam-2507	134	38	δ	δ	PROPN
ejpam-2507	134	39	)	)	PUNCT
ejpam-2507	135	1	+	+	CCONJ
ejpam-2507	135	2	w	w	X
ejpam-2507	135	3	(	(	PUNCT
ejpam-2507	135	4	x0	x0	PROPN
ejpam-2507	135	5	+	+	PROPN
ejpam-2507	135	6	δ	δ	PROPN
ejpam-2507	135	7	)	)	PUNCT
ejpam-2507	135	8	}	}	PUNCT
ejpam-2507	135	9	sup	sup	NOUN
ejpam-2507	135	10	|ξ|	|ξ|	PROPN
ejpam-2507	135	11	>	>	ADP
ejpam-2507	135	12	δ	δ	PROPN
ejpam-2507	135	13	2	2	NUM
ejpam-2507	135	14	|kλ	|kλ	X
ejpam-2507	135	15	(	(	PUNCT
ejpam-2507	135	16	ξ)|	ξ)|	INTJ
ejpam-2507	135	17	{	{	PUNCT
ejpam-2507	135	18	‖f‖l1,w〈a	‖f‖l1,w〈a	PROPN
ejpam-2507	135	19	,	,	PUNCT
ejpam-2507	135	20	b	b	PROPN
ejpam-2507	135	21	〉	〉	NUM
ejpam-2507	135	22	+	+	NOUN
ejpam-2507	135	23	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	135	24	f	f	PROPN
ejpam-2507	135	25	(	(	PUNCT
ejpam-2507	135	26	x0	x0	PROPN
ejpam-2507	135	27	)	)	PUNCT
ejpam-2507	136	1	w	w	PROPN
ejpam-2507	136	2	(	(	PUNCT
ejpam-2507	136	3	x0	x0	PROPN
ejpam-2507	136	4	)	)	PUNCT
ejpam-2507	136	5	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	136	6	(	(	PUNCT
ejpam-2507	136	7	b−	b−	NOUN
ejpam-2507	136	8	a	a	NOUN
ejpam-2507	136	9	)	)	PUNCT
ejpam-2507	136	10	}	}	PUNCT
ejpam-2507	136	11	.	.	PUNCT
ejpam-2507	137	1	in	in	ADP
ejpam-2507	137	2	view	view	NOUN
ejpam-2507	137	3	of	of	ADP
ejpam-2507	137	4	condition	condition	NOUN
ejpam-2507	137	5	(	(	PUNCT
ejpam-2507	137	6	b	b	NOUN
ejpam-2507	137	7	)	)	PUNCT
ejpam-2507	137	8	of	of	ADP
ejpam-2507	137	9	class	class	NOUN
ejpam-2507	137	10	aw	aw	INTJ
ejpam-2507	137	11	,	,	PUNCT
ejpam-2507	137	12	i1	i1	PROPN
ejpam-2507	137	13	+	+	CCONJ
ejpam-2507	137	14	i4	i4	PROPN
ejpam-2507	137	15	→	→	SYM
ejpam-2507	137	16	0	0	NUM
ejpam-2507	137	17	as	as	ADP
ejpam-2507	137	18	λ→	λ→	NOUN
ejpam-2507	137	19	λ0	λ0	NOUN
ejpam-2507	137	20	.	.	PUNCT
ejpam-2507	138	1	now	now	ADV
ejpam-2507	138	2	,	,	PUNCT
ejpam-2507	138	3	we	we	PRON
ejpam-2507	138	4	consider	consider	VERB
ejpam-2507	138	5	the	the	DET
ejpam-2507	138	6	integral	integral	ADJ
ejpam-2507	138	7	i2	i2	NOUN
ejpam-2507	138	8	.	.	PUNCT
ejpam-2507	139	1	by	by	ADP
ejpam-2507	139	2	the	the	DET
ejpam-2507	139	3	definition	definition	NOUN
ejpam-2507	139	4	of	of	ADP
ejpam-2507	139	5	µ−generalized	µ−generalize	VERB
ejpam-2507	139	6	lebesgue	lebesgue	NOUN
ejpam-2507	139	7	point	point	NOUN
ejpam-2507	139	8	,	,	PUNCT
ejpam-2507	139	9	for	for	ADP
ejpam-2507	139	10	every	every	DET
ejpam-2507	139	11	ε	ε	PROPN
ejpam-2507	139	12	>	>	X
ejpam-2507	139	13	0	0	PUNCT
ejpam-2507	139	14	there	there	PRON
ejpam-2507	139	15	exists	exist	VERB
ejpam-2507	139	16	a	a	DET
ejpam-2507	139	17	corresponding	corresponding	ADJ
ejpam-2507	139	18	number	number	NOUN
ejpam-2507	139	19	δ	δ	PROPN
ejpam-2507	139	20	>	>	X
ejpam-2507	139	21	0	0	NUM
ejpam-2507	140	1	such	such	ADJ
ejpam-2507	140	2	that	that	SCONJ
ejpam-2507	140	3	the	the	DET
ejpam-2507	140	4	expression	expression	NOUN
ejpam-2507	140	5	:	:	PUNCT
ejpam-2507	140	6	x0∫	x0∫	X
ejpam-2507	141	1	x0−h	x0−h	PROPN
ejpam-2507	141	2	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	142	1	f	f	PROPN
ejpam-2507	142	2	(	(	PUNCT
ejpam-2507	142	3	t	t	PROPN
ejpam-2507	142	4	)	)	PUNCT
ejpam-2507	142	5	w	w	PROPN
ejpam-2507	142	6	(	(	PUNCT
ejpam-2507	142	7	t	t	PROPN
ejpam-2507	142	8	)	)	PUNCT
ejpam-2507	143	1	−	−	PROPN
ejpam-2507	143	2	f	f	PROPN
ejpam-2507	143	3	(	(	PUNCT
ejpam-2507	143	4	x0	x0	PROPN
ejpam-2507	143	5	)	)	PUNCT
ejpam-2507	143	6	w	w	PROPN
ejpam-2507	144	1	(	(	PUNCT
ejpam-2507	144	2	x0	x0	PROPN
ejpam-2507	144	3	)	)	PUNCT
ejpam-2507	144	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	144	5	dt	dt	X
ejpam-2507	144	6	<	<	X
ejpam-2507	144	7	εµ	εµ	PROPN
ejpam-2507	144	8	(	(	PUNCT
ejpam-2507	144	9	h	h	NOUN
ejpam-2507	144	10	)	)	PUNCT
ejpam-2507	144	11	(	(	PUNCT
ejpam-2507	144	12	5	5	X
ejpam-2507	144	13	)	)	PUNCT
ejpam-2507	144	14	holds	hold	VERB
ejpam-2507	144	15	for	for	ADP
ejpam-2507	144	16	all	all	PRON
ejpam-2507	144	17	0	0	NUM
ejpam-2507	144	18	<	<	X
ejpam-2507	144	19	h	h	PROPN
ejpam-2507	144	20	≤	≤	NUM
ejpam-2507	144	21	δ	δ	PROPN
ejpam-2507	144	22	<	<	X
ejpam-2507	144	23	δ0	δ0	NOUN
ejpam-2507	144	24	.	.	PUNCT
ejpam-2507	145	1	define	define	VERB
ejpam-2507	145	2	the	the	DET
ejpam-2507	145	3	function	function	NOUN
ejpam-2507	145	4	f	f	PROPN
ejpam-2507	145	5	(	(	PUNCT
ejpam-2507	145	6	t	t	PROPN
ejpam-2507	145	7	)	)	PUNCT
ejpam-2507	145	8	by	by	ADP
ejpam-2507	145	9	f	f	PROPN
ejpam-2507	145	10	(	(	PUNCT
ejpam-2507	145	11	t	t	PROPN
ejpam-2507	145	12	)	)	PUNCT
ejpam-2507	145	13	=	=	SYM
ejpam-2507	146	1	x0∫	x0∫	PROPN
ejpam-2507	147	1	t	t	PROPN
ejpam-2507	147	2	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	147	3	f	f	PROPN
ejpam-2507	147	4	(	(	PUNCT
ejpam-2507	147	5	y	y	PROPN
ejpam-2507	147	6	)	)	PUNCT
ejpam-2507	147	7	w	w	PROPN
ejpam-2507	147	8	(	(	PUNCT
ejpam-2507	147	9	y	y	NOUN
ejpam-2507	147	10	)	)	PUNCT
ejpam-2507	147	11	−	−	PROPN
ejpam-2507	148	1	f	f	PROPN
ejpam-2507	148	2	(	(	PUNCT
ejpam-2507	148	3	x0	x0	PROPN
ejpam-2507	148	4	)	)	PUNCT
ejpam-2507	148	5	w	w	PROPN
ejpam-2507	149	1	(	(	PUNCT
ejpam-2507	149	2	x0	x0	PROPN
ejpam-2507	149	3	)	)	PUNCT
ejpam-2507	149	4	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	149	5	dy	dy	NOUN
ejpam-2507	149	6	.	.	PUNCT
ejpam-2507	150	1	(	(	PUNCT
ejpam-2507	150	2	6	6	NUM
ejpam-2507	150	3	)	)	PUNCT
ejpam-2507	150	4	from	from	ADP
ejpam-2507	150	5	(	(	PUNCT
ejpam-2507	150	6	6	6	NUM
ejpam-2507	150	7	)	)	PUNCT
ejpam-2507	150	8	,	,	PUNCT
ejpam-2507	150	9	we	we	PRON
ejpam-2507	150	10	have	have	VERB
ejpam-2507	150	11	df	df	PROPN
ejpam-2507	150	12	(	(	PUNCT
ejpam-2507	150	13	t	t	NOUN
ejpam-2507	150	14	)	)	PUNCT
ejpam-2507	150	15	=	=	SYM
ejpam-2507	151	1	−	−	PROPN
ejpam-2507	151	2	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	151	3	f	f	PROPN
ejpam-2507	151	4	(	(	PUNCT
ejpam-2507	151	5	t	t	PROPN
ejpam-2507	151	6	)	)	PUNCT
ejpam-2507	151	7	w	w	PROPN
ejpam-2507	151	8	(	(	PUNCT
ejpam-2507	151	9	t	t	PROPN
ejpam-2507	151	10	)	)	PUNCT
ejpam-2507	151	11	−	−	PROPN
ejpam-2507	152	1	f	f	PROPN
ejpam-2507	152	2	(	(	PUNCT
ejpam-2507	152	3	x0	x0	PROPN
ejpam-2507	152	4	)	)	PUNCT
ejpam-2507	152	5	w	w	PROPN
ejpam-2507	153	1	(	(	PUNCT
ejpam-2507	153	2	x0	x0	PROPN
ejpam-2507	153	3	)	)	PUNCT
ejpam-2507	153	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	153	5	dt	dt	NOUN
ejpam-2507	153	6	.	.	PUNCT
ejpam-2507	154	1	(	(	PUNCT
ejpam-2507	154	2	7	7	NUM
ejpam-2507	154	3	)	)	PUNCT
ejpam-2507	154	4	from	from	ADP
ejpam-2507	154	5	(	(	PUNCT
ejpam-2507	154	6	5	5	NUM
ejpam-2507	154	7	)	)	PUNCT
ejpam-2507	154	8	and	and	CCONJ
ejpam-2507	154	9	(	(	PUNCT
ejpam-2507	154	10	6	6	NUM
ejpam-2507	154	11	)	)	PUNCT
ejpam-2507	154	12	,	,	PUNCT
ejpam-2507	154	13	for	for	ADP
ejpam-2507	154	14	all	all	DET
ejpam-2507	154	15	t	t	NOUN
ejpam-2507	154	16	satisfying	satisfy	VERB
ejpam-2507	154	17	0	0	PUNCT
ejpam-2507	155	1	<	<	X
ejpam-2507	155	2	x0	x0	PROPN
ejpam-2507	156	1	−	−	PROPN
ejpam-2507	156	2	t	t	NOUN
ejpam-2507	156	3	≤	≤	NUM
ejpam-2507	156	4	δ	δ	PROPN
ejpam-2507	156	5	<	<	X
ejpam-2507	156	6	δ0	δ0	NOUN
ejpam-2507	157	1	we	we	PRON
ejpam-2507	157	2	have	have	VERB
ejpam-2507	157	3	f	f	PROPN
ejpam-2507	157	4	(	(	PUNCT
ejpam-2507	157	5	t	t	PROPN
ejpam-2507	157	6	)	)	PUNCT
ejpam-2507	157	7	≤	≤	NOUN
ejpam-2507	158	1	εµ	εµ	PROPN
ejpam-2507	158	2	(	(	PUNCT
ejpam-2507	158	3	x0	x0	PROPN
ejpam-2507	158	4	−	−	PROPN
ejpam-2507	158	5	t	t	PROPN
ejpam-2507	158	6	)	)	PUNCT
ejpam-2507	158	7	.	.	PUNCT
ejpam-2507	159	1	(	(	PUNCT
ejpam-2507	159	2	8)	8)	NUM
ejpam-2507	159	3	by	by	ADP
ejpam-2507	159	4	virtue	virtue	NOUN
ejpam-2507	159	5	of	of	ADP
ejpam-2507	159	6	(	(	PUNCT
ejpam-2507	159	7	6	6	NUM
ejpam-2507	159	8	)	)	PUNCT
ejpam-2507	159	9	and	and	CCONJ
ejpam-2507	159	10	(	(	PUNCT
ejpam-2507	159	11	7	7	X
ejpam-2507	159	12	)	)	PUNCT
ejpam-2507	159	13	we	we	PRON
ejpam-2507	159	14	have	have	VERB
ejpam-2507	159	15	i2	i2	PROPN
ejpam-2507	159	16	=	=	SYM
ejpam-2507	159	17	x0∫	x0∫	PROPN
ejpam-2507	159	18	x0−δ	x0−δ	PROPN
ejpam-2507	159	19	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	159	20	f	f	PROPN
ejpam-2507	159	21	(	(	PUNCT
ejpam-2507	159	22	t	t	PROPN
ejpam-2507	159	23	)	)	PUNCT
ejpam-2507	159	24	w	w	PROPN
ejpam-2507	159	25	(	(	PUNCT
ejpam-2507	159	26	t	t	PROPN
ejpam-2507	159	27	)	)	PUNCT
ejpam-2507	160	1	−	−	PROPN
ejpam-2507	160	2	f	f	PROPN
ejpam-2507	160	3	(	(	PUNCT
ejpam-2507	160	4	x0	x0	PROPN
ejpam-2507	160	5	)	)	PUNCT
ejpam-2507	160	6	w	w	PROPN
ejpam-2507	161	1	(	(	PUNCT
ejpam-2507	161	2	x0	x0	PROPN
ejpam-2507	161	3	)	)	PUNCT
ejpam-2507	161	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	161	5	|kλ	|kλ	NUM
ejpam-2507	161	6	(	(	PUNCT
ejpam-2507	161	7	t−	t−	PROPN
ejpam-2507	161	8	x)|w	x)|w	NOUN
ejpam-2507	161	9	(	(	PUNCT
ejpam-2507	161	10	t	t	NOUN
ejpam-2507	161	11	)	)	PUNCT
ejpam-2507	161	12	dt	dt	NOUN
ejpam-2507	161	13	=	=	SYM
ejpam-2507	161	14	x0∫	x0∫	PROPN
ejpam-2507	161	15	x0−δ	x0−δ	PROPN
ejpam-2507	161	16	|kλ	|kλ	PROPN
ejpam-2507	161	17	(	(	PUNCT
ejpam-2507	161	18	t−	t−	PROPN
ejpam-2507	161	19	x)|w	x)|w	NOUN
ejpam-2507	161	20	(	(	PUNCT
ejpam-2507	161	21	t	t	PROPN
ejpam-2507	161	22	)	)	PUNCT
ejpam-2507	161	23	d	d	PROPN
ejpam-2507	162	1	[	[	X
ejpam-2507	162	2	−f	−f	PROPN
ejpam-2507	162	3	(	(	PUNCT
ejpam-2507	162	4	t	t	PROPN
ejpam-2507	162	5	)	)	PUNCT
ejpam-2507	162	6	]	]	PUNCT
ejpam-2507	162	7	.	.	PUNCT
ejpam-2507	163	1	using	use	VERB
ejpam-2507	163	2	integration	integration	NOUN
ejpam-2507	163	3	by	by	ADP
ejpam-2507	163	4	parts	part	NOUN
ejpam-2507	163	5	and	and	CCONJ
ejpam-2507	163	6	applying	apply	VERB
ejpam-2507	163	7	(	(	PUNCT
ejpam-2507	163	8	8)	8)	NUM
ejpam-2507	163	9	,	,	PUNCT
ejpam-2507	163	10	we	we	PRON
ejpam-2507	163	11	have	have	VERB
ejpam-2507	163	12	the	the	DET
ejpam-2507	163	13	following	follow	VERB
ejpam-2507	163	14	inequality	inequality	NOUN
ejpam-2507	163	15	:	:	PUNCT
ejpam-2507	163	16	|i2|	|i2|	VERB
ejpam-2507	163	17	≤	≤	ADJ
ejpam-2507	164	1	εµ	εµ	PROPN
ejpam-2507	164	2	(	(	PUNCT
ejpam-2507	164	3	δ	δ	PROPN
ejpam-2507	164	4	)	)	PUNCT
ejpam-2507	164	5	|kλ	|kλ	PROPN
ejpam-2507	164	6	(	(	PUNCT
ejpam-2507	164	7	x0	x0	PROPN
ejpam-2507	164	8	−	−	PROPN
ejpam-2507	164	9	δ	δ	PROPN
ejpam-2507	164	10	−	−	PROPN
ejpam-2507	164	11	x)|w	x)|w	NOUN
ejpam-2507	164	12	(	(	PUNCT
ejpam-2507	164	13	x0	x0	PROPN
ejpam-2507	164	14	−	−	PROPN
ejpam-2507	164	15	δ	δ	PROPN
ejpam-2507	164	16	)	)	PUNCT
ejpam-2507	165	1	+	+	CCONJ
ejpam-2507	165	2	ε	ε	PROPN
ejpam-2507	165	3	x0∫	x0∫	PROPN
ejpam-2507	165	4	x0−δ	x0−δ	PROPN
ejpam-2507	165	5	µ	µ	PROPN
ejpam-2507	165	6	(	(	PUNCT
ejpam-2507	165	7	x0	x0	PROPN
ejpam-2507	165	8	−	−	PROPN
ejpam-2507	165	9	t	t	PROPN
ejpam-2507	165	10	)	)	PUNCT
ejpam-2507	165	11	|d	|d	NOUN
ejpam-2507	165	12	|kλ	|kλ	NUM
ejpam-2507	165	13	(	(	PUNCT
ejpam-2507	165	14	t−	t−	PROPN
ejpam-2507	165	15	x)|w	x)|w	NOUN
ejpam-2507	165	16	(	(	PUNCT
ejpam-2507	165	17	t)|	t)|	INTJ
ejpam-2507	165	18	.	.	PUNCT
ejpam-2507	166	1	it	it	PRON
ejpam-2507	166	2	is	be	AUX
ejpam-2507	166	3	easy	easy	ADJ
ejpam-2507	166	4	to	to	PART
ejpam-2507	166	5	see	see	VERB
ejpam-2507	166	6	that	that	PRON
ejpam-2507	166	7	|i2|	|i2|	VERB
ejpam-2507	166	8	≤	≤	ADJ
ejpam-2507	166	9	εµ	εµ	PROPN
ejpam-2507	166	10	(	(	PUNCT
ejpam-2507	166	11	δ	δ	PROPN
ejpam-2507	166	12	)	)	PUNCT
ejpam-2507	166	13	|kλ	|kλ	PROPN
ejpam-2507	166	14	(	(	PUNCT
ejpam-2507	166	15	x0	x0	PROPN
ejpam-2507	166	16	−	−	PROPN
ejpam-2507	166	17	δ	δ	PROPN
ejpam-2507	166	18	−	−	PROPN
ejpam-2507	166	19	x)|w	x)|w	NOUN
ejpam-2507	166	20	(	(	PUNCT
ejpam-2507	166	21	x0	x0	PROPN
ejpam-2507	166	22	−	−	PROPN
ejpam-2507	166	23	δ	δ	PROPN
ejpam-2507	166	24	)	)	PUNCT
ejpam-2507	166	25	m.	m.	NOUN
ejpam-2507	166	26	m.	m.	PROPN
ejpam-2507	166	27	yilmaz	yilmaz	PROPN
ejpam-2507	166	28	,	,	PUNCT
ejpam-2507	166	29	g.	g.	PROPN
ejpam-2507	166	30	uysal	uysal	PROPN
ejpam-2507	166	31	,	,	PUNCT
ejpam-2507	166	32	/	/	SYM
ejpam-2507	166	33	eur	eur	NOUN
ejpam-2507	166	34	.	.	PUNCT
ejpam-2507	167	1	j.	j.	PROPN
ejpam-2507	167	2	pure	pure	PROPN
ejpam-2507	167	3	appl	appl	PROPN
ejpam-2507	167	4	.	.	PROPN
ejpam-2507	167	5	math	math	PROPN
ejpam-2507	167	6	,	,	PUNCT
ejpam-2507	167	7	10	10	NUM
ejpam-2507	167	8	(	(	PUNCT
ejpam-2507	167	9	2	2	NUM
ejpam-2507	167	10	)	)	PUNCT
ejpam-2507	167	11	(	(	PUNCT
ejpam-2507	167	12	2017	2017	NUM
ejpam-2507	167	13	)	)	PUNCT
ejpam-2507	167	14	,	,	PUNCT
ejpam-2507	167	15	335	335	NUM
ejpam-2507	167	16	-	-	SYM
ejpam-2507	167	17	347	347	NUM
ejpam-2507	167	18	342	342	NUM
ejpam-2507	167	19	+	+	NOUN
ejpam-2507	167	20	ε	ε	PROPN
ejpam-2507	167	21	x0−x∫	x0−x∫	NOUN
ejpam-2507	167	22	x0−x−δ	x0−x−δ	PROPN
ejpam-2507	167	23	µ	µ	PROPN
ejpam-2507	167	24	(	(	PUNCT
ejpam-2507	167	25	x0	x0	PROPN
ejpam-2507	167	26	−	−	PROPN
ejpam-2507	167	27	x−	x−	PROPN
ejpam-2507	167	28	t	t	PROPN
ejpam-2507	167	29	)	)	PUNCT
ejpam-2507	167	30	∣∣∣∣∣∣d	∣∣∣∣∣∣d	VERB
ejpam-2507	167	31			NOUN
ejpam-2507	167	32	t∨	t∨	PROPN
ejpam-2507	167	33	x0−x−δ	x0−x−δ	PUNCT
ejpam-2507	167	34	|kλ	|kλ	PROPN
ejpam-2507	167	35	(	(	PUNCT
ejpam-2507	167	36	u)|w	u)|w	NOUN
ejpam-2507	167	37	(	(	PUNCT
ejpam-2507	167	38	u+	u+	NUM
ejpam-2507	167	39	x	x	SYM
ejpam-2507	167	40	)	)	PUNCT
ejpam-2507	167	41	∣∣∣∣∣∣	∣∣∣∣∣∣	NOUN
ejpam-2507	167	42	.	.	PUNCT
ejpam-2507	168	1	if	if	SCONJ
ejpam-2507	168	2	we	we	PRON
ejpam-2507	168	3	use	use	VERB
ejpam-2507	168	4	hypothesis	hypothesis	NOUN
ejpam-2507	168	5	(	(	PUNCT
ejpam-2507	168	6	4	4	NUM
ejpam-2507	168	7	)	)	PUNCT
ejpam-2507	168	8	and	and	CCONJ
ejpam-2507	168	9	integration	integration	NOUN
ejpam-2507	168	10	by	by	ADP
ejpam-2507	168	11	parts	part	NOUN
ejpam-2507	168	12	,	,	PUNCT
ejpam-2507	168	13	then	then	ADV
ejpam-2507	168	14	we	we	PRON
ejpam-2507	168	15	have	have	VERB
ejpam-2507	168	16	the	the	DET
ejpam-2507	168	17	following	follow	VERB
ejpam-2507	168	18	expression	expression	NOUN
ejpam-2507	168	19	:	:	PUNCT
ejpam-2507	168	20	|i2|	|i2|	VERB
ejpam-2507	168	21	≤	≤	PUNCT
ejpam-2507	168	22	−ε	−ε	PROPN
ejpam-2507	168	23	x0−x∫	x0−x∫	PROPN
ejpam-2507	168	24	x0−x−δ	x0−x−δ	PROPN
ejpam-2507	168	25			PROPN
ejpam-2507	169	1	t∨	t∨	PROPN
ejpam-2507	169	2	x0−x−δ	x0−x−δ	PUNCT
ejpam-2507	169	3	|kλ	|kλ	PROPN
ejpam-2507	169	4	(	(	PUNCT
ejpam-2507	169	5	u)|w	u)|w	NOUN
ejpam-2507	169	6	(	(	PUNCT
ejpam-2507	169	7	u+	u+	NUM
ejpam-2507	169	8	x	x	X
ejpam-2507	169	9	)	)	PUNCT
ejpam-2507	169	10			NOUN
ejpam-2507	169	11	{	{	PUNCT
ejpam-2507	169	12	µ	µ	X
ejpam-2507	169	13	(	(	PUNCT
ejpam-2507	169	14	x0	x0	PROPN
ejpam-2507	169	15	−	−	PROPN
ejpam-2507	169	16	x−	x−	PROPN
ejpam-2507	169	17	t)}′t	t)}′t	PUNCT
ejpam-2507	169	18	dt	dt	X
ejpam-2507	169	19	.	.	PUNCT
ejpam-2507	170	1	using	use	VERB
ejpam-2507	170	2	condition	condition	NOUN
ejpam-2507	170	3	(	(	PUNCT
ejpam-2507	170	4	d	d	NOUN
ejpam-2507	170	5	)	)	PUNCT
ejpam-2507	170	6	of	of	ADP
ejpam-2507	170	7	class	class	NOUN
ejpam-2507	170	8	aw	aw	INTJ
ejpam-2507	170	9	,	,	PUNCT
ejpam-2507	170	10	we	we	PRON
ejpam-2507	170	11	obtain	obtain	VERB
ejpam-2507	170	12	|i2|	|i2|	VERB
ejpam-2507	170	13	≤	≤	NUM
ejpam-2507	170	14	ε	ε	PROPN
ejpam-2507	170	15	x0∫	x0∫	PROPN
ejpam-2507	170	16	x0−δ	x0−δ	PROPN
ejpam-2507	170	17	|kλ	|kλ	PROPN
ejpam-2507	170	18	(	(	PUNCT
ejpam-2507	170	19	t−	t−	PROPN
ejpam-2507	170	20	x)|w	x)|w	NOUN
ejpam-2507	170	21	(	(	PUNCT
ejpam-2507	170	22	t	t	NOUN
ejpam-2507	170	23	)	)	PUNCT
ejpam-2507	170	24	∣∣{µ	∣∣{µ	PROPN
ejpam-2507	170	25	(	(	PUNCT
ejpam-2507	170	26	x0	x0	PROPN
ejpam-2507	170	27	−	−	PROPN
ejpam-2507	170	28	t)}′t	t)}′t	PUNCT
ejpam-2507	170	29	∣∣	∣∣	X
ejpam-2507	170	30	dt+	dt+	NOUN
ejpam-2507	170	31	2	2	NUM
ejpam-2507	170	32	|kλ	|kλ	NUM
ejpam-2507	170	33	(	(	PUNCT
ejpam-2507	170	34	0)|w	0)|w	NOUN
ejpam-2507	170	35	(	(	PUNCT
ejpam-2507	170	36	x)µ	x)µ	X
ejpam-2507	170	37	(	(	PUNCT
ejpam-2507	170	38	x0	x0	PROPN
ejpam-2507	170	39	−	−	PROPN
ejpam-2507	170	40	x	x	NOUN
ejpam-2507	170	41	)	)	PUNCT
ejpam-2507	170	42	.	.	PUNCT
ejpam-2507	171	1	using	use	VERB
ejpam-2507	171	2	preceding	precede	VERB
ejpam-2507	171	3	method	method	NOUN
ejpam-2507	171	4	,	,	PUNCT
ejpam-2507	171	5	we	we	PRON
ejpam-2507	171	6	can	can	AUX
ejpam-2507	171	7	estimate	estimate	VERB
ejpam-2507	171	8	the	the	DET
ejpam-2507	171	9	integral	integral	ADJ
ejpam-2507	171	10	i3	i3	NOUN
ejpam-2507	171	11	as	as	SCONJ
ejpam-2507	171	12	|i3|	|i3|	NOUN
ejpam-2507	171	13	≤	≤	NUM
ejpam-2507	171	14	ε	ε	PROPN
ejpam-2507	171	15	x0+δ∫	x0+δ∫	NUM
ejpam-2507	171	16	x0	x0	PROPN
ejpam-2507	171	17	|kλ	|kλ	NUM
ejpam-2507	171	18	(	(	PUNCT
ejpam-2507	171	19	t−	t−	PROPN
ejpam-2507	171	20	x)|w	x)|w	NOUN
ejpam-2507	171	21	(	(	PUNCT
ejpam-2507	171	22	t	t	NOUN
ejpam-2507	171	23	)	)	PUNCT
ejpam-2507	171	24	∣∣{µ	∣∣{µ	PROPN
ejpam-2507	171	25	(	(	PUNCT
ejpam-2507	171	26	t−	t−	PROPN
ejpam-2507	171	27	x0)}′t	x0)}′t	X
ejpam-2507	171	28	∣∣	∣∣	NUM
ejpam-2507	172	1	dt	dt	X
ejpam-2507	172	2	.	.	PUNCT
ejpam-2507	173	1	combining	combine	VERB
ejpam-2507	173	2	|i2|	|i2|	VERB
ejpam-2507	173	3	and	and	CCONJ
ejpam-2507	173	4	|i3|	|i3|	NOUN
ejpam-2507	173	5	,	,	PUNCT
ejpam-2507	173	6	we	we	PRON
ejpam-2507	173	7	obtain	obtain	VERB
ejpam-2507	173	8	|i2|+	|i2|+	NUM
ejpam-2507	173	9	|i3|	|i3|	NOUN
ejpam-2507	173	10	≤	≤	NUM
ejpam-2507	173	11	ε	ε	PROPN
ejpam-2507	173	12	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	173	13	x0−δ	x0−δ	PROPN
ejpam-2507	173	14	|kλ	|kλ	PROPN
ejpam-2507	173	15	(	(	PUNCT
ejpam-2507	173	16	t−	t−	PROPN
ejpam-2507	173	17	x)|w	x)|w	NOUN
ejpam-2507	173	18	(	(	PUNCT
ejpam-2507	173	19	t	t	NOUN
ejpam-2507	173	20	)	)	PUNCT
ejpam-2507	173	21	∣∣{µ	∣∣{µ	PROPN
ejpam-2507	173	22	(	(	PUNCT
ejpam-2507	173	23	|t−	|t−	PROPN
ejpam-2507	173	24	x0|)}′t	x0|)}′t	PROPN
ejpam-2507	174	1	∣∣	∣∣	ADJ
ejpam-2507	174	2	dt+	dt+	NOUN
ejpam-2507	174	3	2ε	2ε	NOUN
ejpam-2507	174	4	|kλ	|kλ	X
ejpam-2507	174	5	(	(	PUNCT
ejpam-2507	174	6	0)|w	0)|w	NOUN
ejpam-2507	174	7	(	(	PUNCT
ejpam-2507	174	8	x)µ	x)µ	X
ejpam-2507	174	9	(	(	PUNCT
ejpam-2507	174	10	|x0	|x0	NOUN
ejpam-2507	174	11	−	−	PROPN
ejpam-2507	174	12	x|	x|	PROPN
ejpam-2507	174	13	)	)	PUNCT
ejpam-2507	174	14	.	.	PUNCT
ejpam-2507	175	1	note	note	VERB
ejpam-2507	175	2	that	that	SCONJ
ejpam-2507	175	3	the	the	DET
ejpam-2507	175	4	above	above	ADJ
ejpam-2507	175	5	inequality	inequality	NOUN
ejpam-2507	175	6	is	be	AUX
ejpam-2507	175	7	obtained	obtain	VERB
ejpam-2507	175	8	for	for	ADP
ejpam-2507	175	9	the	the	DET
ejpam-2507	175	10	case	case	NOUN
ejpam-2507	175	11	0	0	PUNCT
ejpam-2507	175	12	<	<	X
ejpam-2507	175	13	x	x	X
ejpam-2507	175	14	−	−	X
ejpam-2507	175	15	x0	x0	PROPN
ejpam-2507	175	16	<	<	X
ejpam-2507	175	17	δ	δ	PROPN
ejpam-2507	175	18	2	2	NUM
ejpam-2507	175	19	.	.	PUNCT
ejpam-2507	176	1	therefore	therefore	ADV
ejpam-2507	176	2	,	,	PUNCT
ejpam-2507	176	3	if	if	SCONJ
ejpam-2507	176	4	the	the	DET
ejpam-2507	176	5	points	point	NOUN
ejpam-2507	176	6	(	(	PUNCT
ejpam-2507	176	7	x	x	NOUN
ejpam-2507	176	8	,	,	PUNCT
ejpam-2507	176	9	λ	λ	NOUN
ejpam-2507	176	10	)	)	PUNCT
ejpam-2507	176	11	∈	∈	PROPN
ejpam-2507	176	12	z	z	NOUN
ejpam-2507	176	13	are	be	AUX
ejpam-2507	176	14	sufficiently	sufficiently	ADV
ejpam-2507	176	15	near	near	ADJ
ejpam-2507	176	16	to	to	ADP
ejpam-2507	176	17	(	(	PUNCT
ejpam-2507	176	18	x0	x0	PROPN
ejpam-2507	176	19	,	,	PUNCT
ejpam-2507	176	20	λ0	λ0	NOUN
ejpam-2507	176	21	)	)	PUNCT
ejpam-2507	176	22	,	,	PUNCT
ejpam-2507	176	23	we	we	PRON
ejpam-2507	176	24	have	have	VERB
ejpam-2507	176	25	|i2|+	|i2|+	NUM
ejpam-2507	176	26	|i3|	|i3|	NOUN
ejpam-2507	176	27	tends	tend	VERB
ejpam-2507	176	28	to	to	ADP
ejpam-2507	176	29	zero	zero	NUM
ejpam-2507	176	30	.	.	PUNCT
ejpam-2507	177	1	thus	thus	ADV
ejpam-2507	177	2	,	,	PUNCT
ejpam-2507	177	3	the	the	DET
ejpam-2507	177	4	proof	proof	NOUN
ejpam-2507	177	5	is	be	AUX
ejpam-2507	177	6	completed	complete	VERB
ejpam-2507	177	7	.	.	PUNCT
ejpam-2507	178	1	in	in	ADP
ejpam-2507	178	2	the	the	DET
ejpam-2507	178	3	next	next	ADJ
ejpam-2507	178	4	theorem	theorem	NOUN
ejpam-2507	178	5	we	we	PRON
ejpam-2507	178	6	suppose	suppose	VERB
ejpam-2507	178	7	that	that	SCONJ
ejpam-2507	178	8	〈	〈	PROPN
ejpam-2507	178	9	a	a	PRON
ejpam-2507	178	10	,	,	PUNCT
ejpam-2507	178	11	b	b	NOUN
ejpam-2507	178	12	〉	〉	PROPN
ejpam-2507	178	13	=	=	SYM
ejpam-2507	178	14	r.	r.	PROPN
ejpam-2507	178	15	theorem	theorem	VERB
ejpam-2507	178	16	3	3	X
ejpam-2507	178	17	.	.	PUNCT
ejpam-2507	178	18	suppose	suppose	VERB
ejpam-2507	178	19	that	that	SCONJ
ejpam-2507	178	20	w(t	w(t	PROPN
ejpam-2507	178	21	)	)	PUNCT
ejpam-2507	178	22	and	and	CCONJ
ejpam-2507	178	23	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	178	24	x)|	x)|	NOUN
ejpam-2507	178	25	are	be	AUX
ejpam-2507	178	26	almost	almost	ADV
ejpam-2507	178	27	everywhere	everywhere	ADV
ejpam-2507	178	28	differentiable	differentiable	ADJ
ejpam-2507	178	29	functions	function	NOUN
ejpam-2507	178	30	on	on	ADP
ejpam-2507	178	31	r	r	NOUN
ejpam-2507	178	32	with	with	ADP
ejpam-2507	178	33	respect	respect	NOUN
ejpam-2507	178	34	to	to	ADP
ejpam-2507	178	35	variable	variable	ADJ
ejpam-2507	178	36	t	t	NOUN
ejpam-2507	178	37	such	such	ADJ
ejpam-2507	178	38	that	that	SCONJ
ejpam-2507	178	39	the	the	DET
ejpam-2507	178	40	following	follow	VERB
ejpam-2507	178	41	inequality	inequality	NOUN
ejpam-2507	178	42	:	:	PUNCT
ejpam-2507	178	43	d	d	X
ejpam-2507	178	44	dt	dt	X
ejpam-2507	178	45	w(t	w(t	PROPN
ejpam-2507	178	46	)	)	PUNCT
ejpam-2507	179	1	d	d	NOUN
ejpam-2507	179	2	dt	dt	X
ejpam-2507	180	1	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	180	2	x)|	x)|	PROPN
ejpam-2507	180	3	>	>	X
ejpam-2507	180	4	0	0	PROPN
ejpam-2507	180	5	,	,	PUNCT
ejpam-2507	180	6	for	for	ADP
ejpam-2507	180	7	any	any	DET
ejpam-2507	180	8	fixed	fix	VERB
ejpam-2507	180	9	x	x	SYM
ejpam-2507	180	10	∈	∈	PROPN
ejpam-2507	180	11	r.	r.	NOUN
ejpam-2507	180	12	(	(	PUNCT
ejpam-2507	180	13	4	4	NUM
ejpam-2507	180	14	)	)	PUNCT
ejpam-2507	180	15	holds	hold	VERB
ejpam-2507	180	16	.	.	PUNCT
ejpam-2507	181	1	if	if	SCONJ
ejpam-2507	181	2	x0	x0	PROPN
ejpam-2507	181	3	∈	∈	PROPN
ejpam-2507	181	4	r	r	NOUN
ejpam-2507	181	5	is	be	AUX
ejpam-2507	181	6	a	a	DET
ejpam-2507	181	7	common	common	ADJ
ejpam-2507	181	8	µ−generalized	µ−generalized	ADJ
ejpam-2507	181	9	lebesgue	lebesgue	NOUN
ejpam-2507	181	10	point	point	NOUN
ejpam-2507	181	11	of	of	ADP
ejpam-2507	181	12	functions	function	NOUN
ejpam-2507	181	13	f	f	PROPN
ejpam-2507	181	14	∈	∈	PROPN
ejpam-2507	181	15	l1,w	l1,w	PROPN
ejpam-2507	181	16	(	(	PUNCT
ejpam-2507	181	17	r	r	NOUN
ejpam-2507	181	18	)	)	PUNCT
ejpam-2507	181	19	and	and	CCONJ
ejpam-2507	181	20	w	w	PROPN
ejpam-2507	181	21	∈	∈	PROPN
ejpam-2507	181	22	l1	l1	PROPN
ejpam-2507	181	23	(	(	PUNCT
ejpam-2507	181	24	r	r	NOUN
ejpam-2507	181	25	)	)	PUNCT
ejpam-2507	181	26	,	,	PUNCT
ejpam-2507	181	27	then	then	ADV
ejpam-2507	181	28	lim	lim	PROPN
ejpam-2507	181	29	(	(	PUNCT
ejpam-2507	181	30	x	x	X
ejpam-2507	181	31	,	,	PUNCT
ejpam-2507	181	32	λ)→(x0,λ0	λ)→(x0,λ0	PROPN
ejpam-2507	181	33	)	)	PUNCT
ejpam-2507	181	34	lλ(f	lλ(f	PUNCT
ejpam-2507	181	35	;	;	PUNCT
ejpam-2507	181	36	x	x	X
ejpam-2507	181	37	)	)	PUNCT
ejpam-2507	181	38	=	=	SYM
ejpam-2507	181	39	f(x0	f(x0	PROPN
ejpam-2507	181	40	)	)	PUNCT
ejpam-2507	181	41	on	on	ADP
ejpam-2507	181	42	any	any	DET
ejpam-2507	181	43	planar	planar	ADJ
ejpam-2507	181	44	set	set	NOUN
ejpam-2507	181	45	z	z	NOUN
ejpam-2507	181	46	on	on	ADP
ejpam-2507	181	47	which	which	PRON
ejpam-2507	181	48	the	the	DET
ejpam-2507	181	49	function	function	NOUN
ejpam-2507	181	50	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	182	1	x0−δ	x0−δ	PROPN
ejpam-2507	182	2	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	182	3	x)|w(t	x)|w(t	NOUN
ejpam-2507	182	4	)	)	PUNCT
ejpam-2507	183	1	∣∣{µ(|x0	∣∣{µ(|x0	PROPN
ejpam-2507	183	2	−	−	PROPN
ejpam-2507	183	3	t|)}′t	t|)}′t	PROPN
ejpam-2507	183	4	∣∣	∣∣	PUNCT
ejpam-2507	183	5	dt+	dt+	NOUN
ejpam-2507	183	6	2	2	NUM
ejpam-2507	183	7	|kλ	|kλ	NUM
ejpam-2507	183	8	(	(	PUNCT
ejpam-2507	183	9	0)|w	0)|w	NOUN
ejpam-2507	183	10	(	(	PUNCT
ejpam-2507	183	11	x)µ	x)µ	X
ejpam-2507	183	12	(	(	PUNCT
ejpam-2507	183	13	|x0	|x0	NOUN
ejpam-2507	183	14	−	−	PROPN
ejpam-2507	183	15	x|	x|	PROPN
ejpam-2507	183	16	)	)	PUNCT
ejpam-2507	183	17	,	,	PUNCT
ejpam-2507	183	18	0	0	NUM
ejpam-2507	183	19	<	<	X
ejpam-2507	183	20	δ	δ	X
ejpam-2507	183	21	<	<	X
ejpam-2507	183	22	δ0	δ0	NOUN
ejpam-2507	183	23	,	,	PUNCT
ejpam-2507	183	24	where	where	SCONJ
ejpam-2507	183	25	δ0	δ0	NOUN
ejpam-2507	183	26	is	be	AUX
ejpam-2507	183	27	a	a	DET
ejpam-2507	183	28	fixed	fix	VERB
ejpam-2507	183	29	positive	positive	ADJ
ejpam-2507	183	30	real	real	ADJ
ejpam-2507	183	31	number	number	NOUN
ejpam-2507	183	32	,	,	PUNCT
ejpam-2507	183	33	is	be	AUX
ejpam-2507	183	34	bounded	bound	VERB
ejpam-2507	183	35	as	as	ADP
ejpam-2507	183	36	(	(	PUNCT
ejpam-2507	183	37	x	x	NOUN
ejpam-2507	183	38	,	,	PUNCT
ejpam-2507	183	39	λ	λ	NOUN
ejpam-2507	183	40	)	)	PUNCT
ejpam-2507	183	41	tends	tend	VERB
ejpam-2507	183	42	to	to	PART
ejpam-2507	183	43	(	(	PUNCT
ejpam-2507	183	44	x0	x0	PROPN
ejpam-2507	183	45	,	,	PUNCT
ejpam-2507	183	46	λ0	λ0	NOUN
ejpam-2507	183	47	)	)	PUNCT
ejpam-2507	183	48	.	.	PUNCT
ejpam-2507	184	1	m.	m.	NOUN
ejpam-2507	184	2	m.	m.	PROPN
ejpam-2507	184	3	yilmaz	yilmaz	PROPN
ejpam-2507	184	4	,	,	PUNCT
ejpam-2507	184	5	g.	g.	PROPN
ejpam-2507	184	6	uysal	uysal	PROPN
ejpam-2507	184	7	,	,	PUNCT
ejpam-2507	184	8	/	/	SYM
ejpam-2507	184	9	eur	eur	NOUN
ejpam-2507	184	10	.	.	PUNCT
ejpam-2507	185	1	j.	j.	PROPN
ejpam-2507	185	2	pure	pure	PROPN
ejpam-2507	185	3	appl	appl	PROPN
ejpam-2507	185	4	.	.	PROPN
ejpam-2507	185	5	math	math	PROPN
ejpam-2507	185	6	,	,	PUNCT
ejpam-2507	185	7	10	10	NUM
ejpam-2507	185	8	(	(	PUNCT
ejpam-2507	185	9	2	2	NUM
ejpam-2507	185	10	)	)	PUNCT
ejpam-2507	185	11	(	(	PUNCT
ejpam-2507	185	12	2017	2017	NUM
ejpam-2507	185	13	)	)	PUNCT
ejpam-2507	185	14	,	,	PUNCT
ejpam-2507	185	15	335	335	NUM
ejpam-2507	185	16	-	-	SYM
ejpam-2507	185	17	347	347	NUM
ejpam-2507	185	18	343	343	NUM
ejpam-2507	185	19	proof	proof	NOUN
ejpam-2507	185	20	.	.	PUNCT
ejpam-2507	186	1	making	make	VERB
ejpam-2507	186	2	similar	similar	ADJ
ejpam-2507	186	3	calculations	calculation	NOUN
ejpam-2507	186	4	as	as	ADP
ejpam-2507	186	5	in	in	ADP
ejpam-2507	186	6	theorem	theorem	NOUN
ejpam-2507	186	7	2	2	NUM
ejpam-2507	186	8	we	we	PRON
ejpam-2507	186	9	have	have	VERB
ejpam-2507	186	10	|lλ(f	|lλ(f	X
ejpam-2507	186	11	;	;	PUNCT
ejpam-2507	186	12	x)−	x)−	PROPN
ejpam-2507	186	13	f(x0)|	f(x0)|	PROPN
ejpam-2507	186	14	≤	≤	NUM
ejpam-2507	186	15	sup	sup	NUM
ejpam-2507	186	16	|ξ|	|ξ|	PROPN
ejpam-2507	186	17	>	>	ADP
ejpam-2507	186	18	δ	δ	PROPN
ejpam-2507	186	19	2	2	NUM
ejpam-2507	186	20	|kλ	|kλ	X
ejpam-2507	186	21	(	(	PUNCT
ejpam-2507	186	22	ξ)|	ξ)|	INTJ
ejpam-2507	186	23	{	{	PUNCT
ejpam-2507	186	24	w	w	PROPN
ejpam-2507	186	25	(	(	PUNCT
ejpam-2507	186	26	x0	x0	PROPN
ejpam-2507	186	27	−	−	PROPN
ejpam-2507	186	28	δ	δ	PROPN
ejpam-2507	186	29	)	)	PUNCT
ejpam-2507	187	1	+	+	CCONJ
ejpam-2507	187	2	w	w	X
ejpam-2507	187	3	(	(	PUNCT
ejpam-2507	187	4	x0	x0	PROPN
ejpam-2507	187	5	+	+	PROPN
ejpam-2507	187	6	δ	δ	PROPN
ejpam-2507	187	7	)	)	PUNCT
ejpam-2507	187	8	}	}	PUNCT
ejpam-2507	187	9	‖f‖l1,w(r	‖f‖l1,w(r	PROPN
ejpam-2507	187	10	)	)	PUNCT
ejpam-2507	188	1	+	+	CCONJ
ejpam-2507	188	2	{	{	PUNCT
ejpam-2507	188	3	w	w	X
ejpam-2507	188	4	(	(	PUNCT
ejpam-2507	188	5	x0	x0	PROPN
ejpam-2507	188	6	−	−	PROPN
ejpam-2507	188	7	δ	δ	PROPN
ejpam-2507	188	8	)	)	PUNCT
ejpam-2507	189	1	+	+	CCONJ
ejpam-2507	189	2	w	w	X
ejpam-2507	189	3	(	(	PUNCT
ejpam-2507	189	4	x0	x0	PROPN
ejpam-2507	189	5	+	+	PROPN
ejpam-2507	189	6	δ	δ	PROPN
ejpam-2507	189	7	)	)	PUNCT
ejpam-2507	189	8	}	}	PUNCT
ejpam-2507	189	9	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	189	10	f	f	PROPN
ejpam-2507	189	11	(	(	PUNCT
ejpam-2507	189	12	x0	x0	PROPN
ejpam-2507	189	13	)	)	PUNCT
ejpam-2507	189	14	w	w	PROPN
ejpam-2507	190	1	(	(	PUNCT
ejpam-2507	190	2	x0	x0	PROPN
ejpam-2507	190	3	)	)	PUNCT
ejpam-2507	190	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	190	5	∫	∫	PROPN
ejpam-2507	190	6	|ξ|	|ξ|	PROPN
ejpam-2507	190	7	>	>	X
ejpam-2507	190	8	δ	δ	PROPN
ejpam-2507	190	9	2	2	NUM
ejpam-2507	190	10	|kλ	|kλ	X
ejpam-2507	190	11	(	(	PUNCT
ejpam-2507	190	12	ξ)|	ξ)|	INTJ
ejpam-2507	190	13	dξ	dξ	PROPN
ejpam-2507	190	14	+	+	NOUN
ejpam-2507	191	1	ε	ε	PROPN
ejpam-2507	191	2	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	191	3	x0−δ	x0−δ	PROPN
ejpam-2507	191	4	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	191	5	x)|w(t	x)|w(t	NOUN
ejpam-2507	191	6	)	)	PUNCT
ejpam-2507	192	1	∣∣{µ(|x0	∣∣{µ(|x0	PROPN
ejpam-2507	193	1	−	−	PROPN
ejpam-2507	193	2	t|)}′t	t|)}′t	NOUN
ejpam-2507	193	3	∣∣	∣∣	PUNCT
ejpam-2507	193	4	dt+	dt+	NOUN
ejpam-2507	193	5	2ε	2ε	NOUN
ejpam-2507	193	6	|kλ	|kλ	X
ejpam-2507	193	7	(	(	PUNCT
ejpam-2507	193	8	0)|w	0)|w	NOUN
ejpam-2507	193	9	(	(	PUNCT
ejpam-2507	193	10	x)µ	x)µ	X
ejpam-2507	193	11	(	(	PUNCT
ejpam-2507	193	12	|x0	|x0	NOUN
ejpam-2507	193	13	−	−	PROPN
ejpam-2507	193	14	x|	x|	PROPN
ejpam-2507	193	15	)	)	PUNCT
ejpam-2507	193	16	+	+	CCONJ
ejpam-2507	193	17	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	193	18	f	f	PROPN
ejpam-2507	193	19	(	(	PUNCT
ejpam-2507	193	20	x0	x0	PROPN
ejpam-2507	193	21	)	)	PUNCT
ejpam-2507	193	22	w	w	PROPN
ejpam-2507	193	23	(	(	PUNCT
ejpam-2507	193	24	x0	x0	PROPN
ejpam-2507	193	25	)	)	PUNCT
ejpam-2507	193	26	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	193	27	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	193	28	∞∫	∞∫	PROPN
ejpam-2507	193	29	−∞	−∞	ADP
ejpam-2507	193	30	w	w	PROPN
ejpam-2507	193	31	(	(	PUNCT
ejpam-2507	193	32	t)kλ	t)kλ	PROPN
ejpam-2507	193	33	(	(	PUNCT
ejpam-2507	193	34	t−	t−	PROPN
ejpam-2507	193	35	x	x	NOUN
ejpam-2507	193	36	)	)	PUNCT
ejpam-2507	193	37	dt−	dt−	PROPN
ejpam-2507	193	38	w	w	PROPN
ejpam-2507	193	39	(	(	PUNCT
ejpam-2507	193	40	x0	x0	PROPN
ejpam-2507	193	41	)	)	PUNCT
ejpam-2507	193	42	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	193	43	.	.	PUNCT
ejpam-2507	194	1	using	use	VERB
ejpam-2507	194	2	conditions	condition	NOUN
ejpam-2507	194	3	(	(	PUNCT
ejpam-2507	194	4	b	b	NOUN
ejpam-2507	194	5	)	)	PUNCT
ejpam-2507	194	6	and	and	CCONJ
ejpam-2507	194	7	(	(	PUNCT
ejpam-2507	194	8	c	c	NOUN
ejpam-2507	194	9	)	)	PUNCT
ejpam-2507	194	10	of	of	ADP
ejpam-2507	194	11	classaw	classaw	NOUN
ejpam-2507	194	12	and	and	CCONJ
ejpam-2507	194	13	theorem	theorem	VERB
ejpam-2507	194	14	3	3	NUM
ejpam-2507	194	15	in	in	ADP
ejpam-2507	194	16	[	[	X
ejpam-2507	194	17	12	12	NUM
ejpam-2507	194	18	]	]	PUNCT
ejpam-2507	194	19	we	we	PRON
ejpam-2507	194	20	obtain	obtain	VERB
ejpam-2507	194	21	|lλ(f	|lλ(f	X
ejpam-2507	194	22	;	;	PUNCT
ejpam-2507	194	23	x)−	x)−	PROPN
ejpam-2507	194	24	f(x0)|	f(x0)|	PROPN
ejpam-2507	194	25	→	→	SYM
ejpam-2507	194	26	0	0	PUNCT
ejpam-2507	194	27	as	as	ADP
ejpam-2507	194	28	(	(	PUNCT
ejpam-2507	194	29	x	x	X
ejpam-2507	194	30	,	,	PUNCT
ejpam-2507	194	31	λ)→	λ)→	X
ejpam-2507	194	32	(	(	PUNCT
ejpam-2507	194	33	x0	x0	PROPN
ejpam-2507	194	34	,	,	PUNCT
ejpam-2507	194	35	λ0	λ0	NOUN
ejpam-2507	194	36	)	)	PUNCT
ejpam-2507	194	37	.	.	PUNCT
ejpam-2507	195	1	hence	hence	ADV
ejpam-2507	195	2	the	the	DET
ejpam-2507	195	3	proof	proof	NOUN
ejpam-2507	195	4	is	be	AUX
ejpam-2507	195	5	completed	complete	VERB
ejpam-2507	195	6	.	.	PUNCT
ejpam-2507	196	1	example	example	NOUN
ejpam-2507	197	1	2	2	NUM
ejpam-2507	197	2	.	.	X
ejpam-2507	198	1	the	the	DET
ejpam-2507	198	2	following	follow	VERB
ejpam-2507	198	3	gauss	gauss	ADJ
ejpam-2507	198	4	-	-	PUNCT
ejpam-2507	198	5	weierstrass	weierstrass	NOUN
ejpam-2507	198	6	type	type	NOUN
ejpam-2507	198	7	kernel	kernel	NOUN
ejpam-2507	198	8	and	and	CCONJ
ejpam-2507	198	9	weight	weight	NOUN
ejpam-2507	198	10	functions	function	NOUN
ejpam-2507	198	11	satisfy	satisfy	VERB
ejpam-2507	198	12	the	the	DET
ejpam-2507	198	13	hypothesis	hypothesis	NOUN
ejpam-2507	198	14	of	of	ADP
ejpam-2507	198	15	theorem	theorem	ADJ
ejpam-2507	198	16	3	3	NUM
ejpam-2507	198	17	,	,	PUNCT
ejpam-2507	198	18	respectively	respectively	ADV
ejpam-2507	198	19	.	.	PUNCT
ejpam-2507	199	1	let	let	VERB
ejpam-2507	199	2	λ	λ	INTJ
ejpam-2507	199	3	=	=	PRON
ejpam-2507	199	4	(	(	PUNCT
ejpam-2507	199	5	0,∞	0,∞	NOUN
ejpam-2507	199	6	)	)	PUNCT
ejpam-2507	199	7	,	,	PUNCT
ejpam-2507	199	8	λ0	λ0	NOUN
ejpam-2507	199	9	=	=	SYM
ejpam-2507	199	10	0	0	PUNCT
ejpam-2507	199	11	and	and	CCONJ
ejpam-2507	199	12	kλ	kλ	X
ejpam-2507	199	13	:	:	PUNCT
ejpam-2507	200	1	r	r	NOUN
ejpam-2507	200	2	→	→	SYM
ejpam-2507	200	3	r+	r+	NOUN
ejpam-2507	200	4	for	for	ADP
ejpam-2507	200	5	each	each	DET
ejpam-2507	200	6	λ	λ	PROPN
ejpam-2507	200	7	∈	∈	PROPN
ejpam-2507	200	8	λ	λ	PROPN
ejpam-2507	200	9	is	be	AUX
ejpam-2507	200	10	given	give	VERB
ejpam-2507	200	11	by	by	ADP
ejpam-2507	200	12	kλ(t	kλ(t	NOUN
ejpam-2507	200	13	)	)	PUNCT
ejpam-2507	200	14	=	=	SYM
ejpam-2507	201	1	1	1	NUM
ejpam-2507	201	2	λ	λ	NOUN
ejpam-2507	201	3	√	√	NUM
ejpam-2507	201	4	π	π	PROPN
ejpam-2507	201	5	e−	e−	PROPN
ejpam-2507	201	6	t2	t2	PROPN
ejpam-2507	201	7	λ2	λ2	PROPN
ejpam-2507	201	8	and	and	CCONJ
ejpam-2507	201	9	w	w	NOUN
ejpam-2507	201	10	:	:	PUNCT
ejpam-2507	201	11	r→	r→	NOUN
ejpam-2507	201	12	r+	r+	NOUN
ejpam-2507	201	13	is	be	AUX
ejpam-2507	201	14	given	give	VERB
ejpam-2507	201	15	by	by	ADP
ejpam-2507	201	16	w(t	w(t	PROPN
ejpam-2507	201	17	)	)	PUNCT
ejpam-2507	202	1	=	=	PRON
ejpam-2507	202	2	{	{	PUNCT
ejpam-2507	202	3	1	1	NUM
ejpam-2507	202	4	,	,	PUNCT
ejpam-2507	202	5	if	if	SCONJ
ejpam-2507	202	6	t	t	NOUN
ejpam-2507	202	7	=	=	SYM
ejpam-2507	202	8	0	0	NUM
ejpam-2507	202	9	1√	1√	NUM
ejpam-2507	202	10	|t|(1+|t|	|t|(1+|t|	NOUN
ejpam-2507	202	11	)	)	PUNCT
ejpam-2507	202	12	,	,	PUNCT
ejpam-2507	202	13	otherwise	otherwise	ADV
ejpam-2507	202	14	.	.	PUNCT
ejpam-2507	203	1	for	for	ADP
ejpam-2507	203	2	detailed	detailed	ADJ
ejpam-2507	203	3	analysis	analysis	NOUN
ejpam-2507	203	4	of	of	ADP
ejpam-2507	203	5	the	the	DET
ejpam-2507	203	6	above	above	ADJ
ejpam-2507	203	7	functions	function	NOUN
ejpam-2507	203	8	,	,	PUNCT
ejpam-2507	203	9	authors	author	NOUN
ejpam-2507	203	10	refer	refer	VERB
ejpam-2507	203	11	to	to	ADP
ejpam-2507	203	12	[	[	X
ejpam-2507	203	13	1	1	NUM
ejpam-2507	203	14	]	]	PUNCT
ejpam-2507	203	15	.	.	PUNCT
ejpam-2507	204	1	5	5	X
ejpam-2507	204	2	.	.	X
ejpam-2507	204	3	rate	rate	NOUN
ejpam-2507	204	4	of	of	ADP
ejpam-2507	204	5	convergence	convergence	NOUN
ejpam-2507	204	6	in	in	ADP
ejpam-2507	204	7	this	this	DET
ejpam-2507	204	8	section	section	NOUN
ejpam-2507	204	9	,	,	PUNCT
ejpam-2507	204	10	two	two	NUM
ejpam-2507	204	11	theorems	theorem	NOUN
ejpam-2507	204	12	concerning	concern	VERB
ejpam-2507	204	13	rate	rate	NOUN
ejpam-2507	204	14	of	of	ADP
ejpam-2507	204	15	pointwise	pointwise	NOUN
ejpam-2507	204	16	convergence	convergence	NOUN
ejpam-2507	204	17	will	will	AUX
ejpam-2507	204	18	be	be	AUX
ejpam-2507	204	19	given	give	VERB
ejpam-2507	204	20	.	.	PUNCT
ejpam-2507	205	1	theorem	theorem	ADJ
ejpam-2507	205	2	4	4	NUM
ejpam-2507	205	3	.	.	PUNCT
ejpam-2507	205	4	suppose	suppose	VERB
ejpam-2507	205	5	that	that	SCONJ
ejpam-2507	205	6	the	the	DET
ejpam-2507	205	7	hypothesis	hypothesis	NOUN
ejpam-2507	205	8	of	of	ADP
ejpam-2507	205	9	theorem	theorem	ADJ
ejpam-2507	205	10	2	2	NUM
ejpam-2507	205	11	is	be	AUX
ejpam-2507	205	12	satisfied	satisfied	ADJ
ejpam-2507	205	13	.	.	PUNCT
ejpam-2507	206	1	let	let	VERB
ejpam-2507	206	2	∆(x	∆(x	PROPN
ejpam-2507	206	3	,	,	PUNCT
ejpam-2507	206	4	λ	λ	PROPN
ejpam-2507	206	5	,	,	PUNCT
ejpam-2507	206	6	δ	δ	NOUN
ejpam-2507	206	7	)	)	PUNCT
ejpam-2507	206	8	=	=	PUNCT
ejpam-2507	207	1	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	207	2	x0−δ	x0−δ	PROPN
ejpam-2507	207	3	|kλ	|kλ	PROPN
ejpam-2507	207	4	(	(	PUNCT
ejpam-2507	207	5	t−	t−	PROPN
ejpam-2507	207	6	x)|w	x)|w	NOUN
ejpam-2507	207	7	(	(	PUNCT
ejpam-2507	207	8	t	t	NOUN
ejpam-2507	207	9	)	)	PUNCT
ejpam-2507	207	10	∣∣{µ(|x0	∣∣{µ(|x0	NOUN
ejpam-2507	207	11	−	−	PROPN
ejpam-2507	207	12	t|)}′t	t|)}′t	PROPN
ejpam-2507	207	13	∣∣	∣∣	PUNCT
ejpam-2507	207	14	dt+	dt+	NOUN
ejpam-2507	207	15	2	2	NUM
ejpam-2507	207	16	|kλ	|kλ	NUM
ejpam-2507	207	17	(	(	PUNCT
ejpam-2507	207	18	0)|w	0)|w	NOUN
ejpam-2507	207	19	(	(	PUNCT
ejpam-2507	207	20	x)µ	x)µ	X
ejpam-2507	207	21	(	(	PUNCT
ejpam-2507	207	22	|x0	|x0	NOUN
ejpam-2507	207	23	−	−	PROPN
ejpam-2507	207	24	x|	x|	PROPN
ejpam-2507	207	25	)	)	PUNCT
ejpam-2507	207	26	,	,	PUNCT
ejpam-2507	207	27	where	where	SCONJ
ejpam-2507	207	28	0	0	X
ejpam-2507	207	29	<	<	X
ejpam-2507	207	30	δ	δ	PROPN
ejpam-2507	207	31	≤	≤	PUNCT
ejpam-2507	207	32	δ0	δ0	NOUN
ejpam-2507	207	33	,	,	PUNCT
ejpam-2507	207	34	and	and	CCONJ
ejpam-2507	207	35	the	the	DET
ejpam-2507	207	36	following	follow	VERB
ejpam-2507	207	37	conditions	condition	NOUN
ejpam-2507	207	38	are	be	AUX
ejpam-2507	207	39	satisfied	satisfied	ADJ
ejpam-2507	207	40	:	:	PUNCT
ejpam-2507	207	41	i.	i.	PROPN
ejpam-2507	207	42	∆(x	∆(x	PROPN
ejpam-2507	207	43	,	,	PUNCT
ejpam-2507	207	44	λ	λ	PROPN
ejpam-2507	207	45	,	,	PUNCT
ejpam-2507	207	46	δ)→	δ)→	NOUN
ejpam-2507	207	47	0	0	PUNCT
ejpam-2507	207	48	as	as	ADP
ejpam-2507	207	49	(	(	PUNCT
ejpam-2507	207	50	x	x	X
ejpam-2507	207	51	,	,	PUNCT
ejpam-2507	207	52	λ)→	λ)→	X
ejpam-2507	207	53	(	(	PUNCT
ejpam-2507	207	54	x0	x0	PROPN
ejpam-2507	207	55	,	,	PUNCT
ejpam-2507	207	56	λ0	λ0	NOUN
ejpam-2507	207	57	)	)	PUNCT
ejpam-2507	207	58	for	for	ADP
ejpam-2507	207	59	some	some	DET
ejpam-2507	207	60	δ	δ	PROPN
ejpam-2507	207	61	>	>	X
ejpam-2507	207	62	0	0	PROPN
ejpam-2507	207	63	.	.	PUNCT
ejpam-2507	207	64	m.	m.	NOUN
ejpam-2507	207	65	m.	m.	PROPN
ejpam-2507	207	66	yilmaz	yilmaz	PROPN
ejpam-2507	207	67	,	,	PUNCT
ejpam-2507	207	68	g.	g.	PROPN
ejpam-2507	207	69	uysal	uysal	PROPN
ejpam-2507	207	70	,	,	PUNCT
ejpam-2507	207	71	/	/	SYM
ejpam-2507	207	72	eur	eur	NOUN
ejpam-2507	207	73	.	.	PUNCT
ejpam-2507	208	1	j.	j.	PROPN
ejpam-2507	208	2	pure	pure	PROPN
ejpam-2507	208	3	appl	appl	PROPN
ejpam-2507	208	4	.	.	PROPN
ejpam-2507	208	5	math	math	PROPN
ejpam-2507	208	6	,	,	PUNCT
ejpam-2507	208	7	10	10	NUM
ejpam-2507	208	8	(	(	PUNCT
ejpam-2507	208	9	2	2	NUM
ejpam-2507	208	10	)	)	PUNCT
ejpam-2507	208	11	(	(	PUNCT
ejpam-2507	208	12	2017	2017	NUM
ejpam-2507	208	13	)	)	PUNCT
ejpam-2507	208	14	,	,	PUNCT
ejpam-2507	208	15	335	335	NUM
ejpam-2507	208	16	-	-	SYM
ejpam-2507	208	17	347	347	NUM
ejpam-2507	208	18	344	344	NUM
ejpam-2507	208	19	ii	ii	NOUN
ejpam-2507	208	20	.	.	PUNCT
ejpam-2507	209	1	for	for	ADP
ejpam-2507	209	2	every	every	DET
ejpam-2507	209	3	ξ	ξ	PROPN
ejpam-2507	209	4	>	>	SYM
ejpam-2507	209	5	0	0	NUM
ejpam-2507	209	6	|kλ(ξ)|	|kλ(ξ)|	PROPN
ejpam-2507	209	7	=	=	SYM
ejpam-2507	209	8	o(∆(x	o(∆(x	NOUN
ejpam-2507	209	9	,	,	PUNCT
ejpam-2507	209	10	λ	λ	PROPN
ejpam-2507	209	11	,	,	PUNCT
ejpam-2507	209	12	δ	δ	PROPN
ejpam-2507	209	13	)	)	PUNCT
ejpam-2507	209	14	)	)	PUNCT
ejpam-2507	209	15	as	as	ADP
ejpam-2507	209	16	(	(	PUNCT
ejpam-2507	209	17	x	x	NOUN
ejpam-2507	209	18	,	,	PUNCT
ejpam-2507	209	19	λ)→	λ)→	X
ejpam-2507	209	20	(	(	PUNCT
ejpam-2507	209	21	x0	x0	PROPN
ejpam-2507	209	22	,	,	PUNCT
ejpam-2507	209	23	λ0	λ0	NOUN
ejpam-2507	209	24	)	)	PUNCT
ejpam-2507	209	25	.	.	PUNCT
ejpam-2507	210	1	iii	iii	X
ejpam-2507	210	2	.	.	PUNCT
ejpam-2507	211	1	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	211	2	b∫	b∫	PROPN
ejpam-2507	211	3	a	a	DET
ejpam-2507	211	4	w	w	NOUN
ejpam-2507	211	5	(	(	PUNCT
ejpam-2507	211	6	t)kλ	t)kλ	PROPN
ejpam-2507	211	7	(	(	PUNCT
ejpam-2507	211	8	t−	t−	PROPN
ejpam-2507	211	9	x	x	NOUN
ejpam-2507	211	10	)	)	PUNCT
ejpam-2507	211	11	dt−	dt−	PROPN
ejpam-2507	211	12	w	w	PROPN
ejpam-2507	211	13	(	(	PUNCT
ejpam-2507	211	14	x0	x0	PROPN
ejpam-2507	211	15	)	)	PUNCT
ejpam-2507	211	16	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	211	17	=	=	SYM
ejpam-2507	211	18	o(∆(x	o(∆(x	PROPN
ejpam-2507	211	19	,	,	PUNCT
ejpam-2507	211	20	λ	λ	PROPN
ejpam-2507	211	21	,	,	PUNCT
ejpam-2507	211	22	δ	δ	PROPN
ejpam-2507	211	23	)	)	PUNCT
ejpam-2507	211	24	)	)	PUNCT
ejpam-2507	211	25	as	as	ADP
ejpam-2507	211	26	(	(	PUNCT
ejpam-2507	211	27	x	x	NOUN
ejpam-2507	211	28	,	,	PUNCT
ejpam-2507	211	29	λ)→	λ)→	X
ejpam-2507	211	30	(	(	PUNCT
ejpam-2507	211	31	x0	x0	PROPN
ejpam-2507	211	32	,	,	PUNCT
ejpam-2507	211	33	λ0	λ0	NOUN
ejpam-2507	211	34	)	)	PUNCT
ejpam-2507	211	35	.	.	PUNCT
ejpam-2507	212	1	then	then	ADV
ejpam-2507	212	2	at	at	ADP
ejpam-2507	212	3	each	each	DET
ejpam-2507	212	4	common	common	ADJ
ejpam-2507	212	5	µ−generalized	µ−generalize	VERB
ejpam-2507	212	6	lebesgue	lebesgue	NOUN
ejpam-2507	212	7	point	point	NOUN
ejpam-2507	212	8	of	of	ADP
ejpam-2507	212	9	functions	function	NOUN
ejpam-2507	212	10	f	f	PROPN
ejpam-2507	212	11	∈	∈	PROPN
ejpam-2507	212	12	l1,w	l1,w	PROPN
ejpam-2507	212	13	〈	〈	PROPN
ejpam-2507	212	14	a	a	NOUN
ejpam-2507	212	15	,	,	PUNCT
ejpam-2507	212	16	b	b	NOUN
ejpam-2507	212	17	〉	〉	NUM
ejpam-2507	212	18	and	and	CCONJ
ejpam-2507	212	19	w	w	PROPN
ejpam-2507	212	20	∈	∈	PROPN
ejpam-2507	212	21	l1	l1	PROPN
ejpam-2507	212	22	〈	〈	PROPN
ejpam-2507	212	23	a	a	PROPN
ejpam-2507	212	24	,	,	PUNCT
ejpam-2507	212	25	b	b	X
ejpam-2507	212	26	〉	〉	NOUN
ejpam-2507	212	27	we	we	PRON
ejpam-2507	212	28	have	have	VERB
ejpam-2507	212	29	as	as	ADP
ejpam-2507	212	30	(	(	PUNCT
ejpam-2507	212	31	x	x	X
ejpam-2507	212	32	,	,	PUNCT
ejpam-2507	212	33	λ)→	λ)→	X
ejpam-2507	212	34	(	(	PUNCT
ejpam-2507	212	35	x0	x0	PROPN
ejpam-2507	212	36	,	,	PUNCT
ejpam-2507	212	37	λ0	λ0	NOUN
ejpam-2507	212	38	)	)	PUNCT
ejpam-2507	212	39	|lλ	|lλ	PRON
ejpam-2507	213	1	(	(	PUNCT
ejpam-2507	213	2	f	f	PROPN
ejpam-2507	213	3	;	;	PUNCT
ejpam-2507	213	4	x)−	x)−	PROPN
ejpam-2507	213	5	f	f	PROPN
ejpam-2507	213	6	(	(	PUNCT
ejpam-2507	213	7	x0)|	x0)|	NOUN
ejpam-2507	213	8	=	=	SYM
ejpam-2507	213	9	o(∆(x	o(∆(x	PROPN
ejpam-2507	213	10	,	,	PUNCT
ejpam-2507	213	11	λ	λ	PROPN
ejpam-2507	213	12	,	,	PUNCT
ejpam-2507	213	13	δ	δ	PROPN
ejpam-2507	213	14	)	)	PUNCT
ejpam-2507	213	15	)	)	PUNCT
ejpam-2507	213	16	.	.	PUNCT
ejpam-2507	214	1	proof	proof	NOUN
ejpam-2507	214	2	.	.	PUNCT
ejpam-2507	215	1	under	under	ADP
ejpam-2507	215	2	the	the	DET
ejpam-2507	215	3	hypothesis	hypothesis	NOUN
ejpam-2507	215	4	of	of	ADP
ejpam-2507	215	5	theorem	theorem	NOUN
ejpam-2507	215	6	2	2	NUM
ejpam-2507	215	7	,	,	PUNCT
ejpam-2507	215	8	we	we	PRON
ejpam-2507	215	9	may	may	AUX
ejpam-2507	215	10	write	write	VERB
ejpam-2507	215	11	|lλ	|lλ	PRON
ejpam-2507	215	12	(	(	PUNCT
ejpam-2507	215	13	f	f	PROPN
ejpam-2507	215	14	;	;	PUNCT
ejpam-2507	216	1	x)−	x)−	PROPN
ejpam-2507	216	2	f	f	PROPN
ejpam-2507	216	3	(	(	PUNCT
ejpam-2507	216	4	x)|	x)|	PROPN
ejpam-2507	216	5	≤	≤	PROPN
ejpam-2507	216	6	{	{	PUNCT
ejpam-2507	216	7	w	w	NOUN
ejpam-2507	216	8	(	(	PUNCT
ejpam-2507	216	9	x0	x0	PROPN
ejpam-2507	216	10	−	−	PROPN
ejpam-2507	216	11	δ	δ	PROPN
ejpam-2507	216	12	)	)	PUNCT
ejpam-2507	217	1	+	+	CCONJ
ejpam-2507	217	2	w	w	X
ejpam-2507	217	3	(	(	PUNCT
ejpam-2507	217	4	x0	x0	PROPN
ejpam-2507	217	5	+	+	PROPN
ejpam-2507	217	6	δ	δ	PROPN
ejpam-2507	217	7	)	)	PUNCT
ejpam-2507	217	8	}	}	PUNCT
ejpam-2507	217	9	×	×	NOUN
ejpam-2507	217	10	sup	sup	NOUN
ejpam-2507	217	11	|ξ|	|ξ|	PROPN
ejpam-2507	217	12	>	>	ADP
ejpam-2507	217	13	δ	δ	PROPN
ejpam-2507	217	14	2	2	NUM
ejpam-2507	217	15	|kλ	|kλ	X
ejpam-2507	217	16	(	(	PUNCT
ejpam-2507	217	17	ξ)|	ξ)|	INTJ
ejpam-2507	217	18	{	{	PUNCT
ejpam-2507	217	19	‖f‖l1,w〈a	‖f‖l1,w〈a	PROPN
ejpam-2507	217	20	,	,	PUNCT
ejpam-2507	217	21	b	b	PROPN
ejpam-2507	217	22	〉	〉	NUM
ejpam-2507	217	23	+	+	NOUN
ejpam-2507	217	24	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	217	25	f	f	PROPN
ejpam-2507	217	26	(	(	PUNCT
ejpam-2507	217	27	x0	x0	PROPN
ejpam-2507	217	28	)	)	PUNCT
ejpam-2507	218	1	w	w	PROPN
ejpam-2507	218	2	(	(	PUNCT
ejpam-2507	218	3	x0	x0	PROPN
ejpam-2507	218	4	)	)	PUNCT
ejpam-2507	218	5	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	218	6	(	(	PUNCT
ejpam-2507	218	7	b−	b−	NOUN
ejpam-2507	218	8	a	a	NOUN
ejpam-2507	218	9	)	)	PUNCT
ejpam-2507	218	10	}	}	PUNCT
ejpam-2507	219	1	+	+	PROPN
ejpam-2507	219	2	ε	ε	PROPN
ejpam-2507	219	3	x0+δ∫	x0+δ∫	SYM
ejpam-2507	219	4	x0−δ	x0−δ	PROPN
ejpam-2507	219	5	|kλ	|kλ	PROPN
ejpam-2507	219	6	(	(	PUNCT
ejpam-2507	219	7	t−	t−	PROPN
ejpam-2507	219	8	x)|w	x)|w	NOUN
ejpam-2507	219	9	(	(	PUNCT
ejpam-2507	219	10	t	t	NOUN
ejpam-2507	219	11	)	)	PUNCT
ejpam-2507	219	12	∣∣{µ(|x0	∣∣{µ(|x0	NOUN
ejpam-2507	219	13	−	−	PROPN
ejpam-2507	219	14	t|)}′t	t|)}′t	PROPN
ejpam-2507	219	15	∣∣	∣∣	PUNCT
ejpam-2507	219	16	dt+	dt+	NOUN
ejpam-2507	219	17	2ε	2ε	NOUN
ejpam-2507	219	18	|kλ	|kλ	X
ejpam-2507	219	19	(	(	PUNCT
ejpam-2507	219	20	0)|w	0)|w	NOUN
ejpam-2507	219	21	(	(	PUNCT
ejpam-2507	219	22	x)µ	x)µ	X
ejpam-2507	219	23	(	(	PUNCT
ejpam-2507	219	24	|x0	|x0	NOUN
ejpam-2507	219	25	−	−	PROPN
ejpam-2507	219	26	x|	x|	PROPN
ejpam-2507	219	27	)	)	PUNCT
ejpam-2507	219	28	+	+	CCONJ
ejpam-2507	219	29	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	219	30	f	f	PROPN
ejpam-2507	219	31	(	(	PUNCT
ejpam-2507	219	32	x0	x0	PROPN
ejpam-2507	219	33	)	)	PUNCT
ejpam-2507	220	1	w	w	PROPN
ejpam-2507	220	2	(	(	PUNCT
ejpam-2507	220	3	x0	x0	PROPN
ejpam-2507	220	4	)	)	PUNCT
ejpam-2507	220	5	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	220	6	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	220	7	b∫	b∫	PROPN
ejpam-2507	221	1	a	a	PRON
ejpam-2507	221	2	w	w	NOUN
ejpam-2507	221	3	(	(	PUNCT
ejpam-2507	221	4	t)kλ	t)kλ	PROPN
ejpam-2507	221	5	(	(	PUNCT
ejpam-2507	221	6	t−	t−	PROPN
ejpam-2507	221	7	x	x	NOUN
ejpam-2507	221	8	)	)	PUNCT
ejpam-2507	221	9	dt−	dt−	PROPN
ejpam-2507	221	10	w	w	PROPN
ejpam-2507	221	11	(	(	PUNCT
ejpam-2507	221	12	x0	x0	PROPN
ejpam-2507	221	13	)	)	PUNCT
ejpam-2507	221	14	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	221	15	.	.	PUNCT
ejpam-2507	222	1	from	from	ADP
ejpam-2507	222	2	(	(	PUNCT
ejpam-2507	222	3	i)-(iii	i)-(iii	NOUN
ejpam-2507	222	4	)	)	PUNCT
ejpam-2507	222	5	we	we	PRON
ejpam-2507	222	6	have	have	VERB
ejpam-2507	222	7	the	the	DET
ejpam-2507	222	8	desired	desire	VERB
ejpam-2507	222	9	result	result	NOUN
ejpam-2507	222	10	i.e.	i.e.	ADV
ejpam-2507	222	11	:	:	PUNCT
ejpam-2507	222	12	|lλ	|lλ	NUM
ejpam-2507	222	13	(	(	PUNCT
ejpam-2507	222	14	f	f	X
ejpam-2507	222	15	;	;	PUNCT
ejpam-2507	222	16	x)−	x)−	PROPN
ejpam-2507	222	17	f	f	PROPN
ejpam-2507	222	18	(	(	PUNCT
ejpam-2507	222	19	x0)|	x0)|	NOUN
ejpam-2507	222	20	=	=	SYM
ejpam-2507	222	21	o(∆(x	o(∆(x	PROPN
ejpam-2507	222	22	,	,	PUNCT
ejpam-2507	222	23	λ	λ	PROPN
ejpam-2507	222	24	,	,	PUNCT
ejpam-2507	222	25	δ	δ	PROPN
ejpam-2507	222	26	)	)	PUNCT
ejpam-2507	222	27	)	)	PUNCT
ejpam-2507	222	28	.	.	PUNCT
ejpam-2507	223	1	theorem	theorem	NOUN
ejpam-2507	223	2	5	5	NUM
ejpam-2507	223	3	.	.	PUNCT
ejpam-2507	223	4	suppose	suppose	VERB
ejpam-2507	223	5	that	that	SCONJ
ejpam-2507	223	6	the	the	DET
ejpam-2507	223	7	hypothesis	hypothesis	NOUN
ejpam-2507	223	8	of	of	ADP
ejpam-2507	223	9	theorem	theorem	NOUN
ejpam-2507	223	10	3	3	NUM
ejpam-2507	223	11	is	be	AUX
ejpam-2507	223	12	satisfied	satisfied	ADJ
ejpam-2507	223	13	.	.	PUNCT
ejpam-2507	224	1	let	let	VERB
ejpam-2507	224	2	∆(x	∆(x	PROPN
ejpam-2507	224	3	,	,	PUNCT
ejpam-2507	224	4	λ	λ	PROPN
ejpam-2507	224	5	,	,	PUNCT
ejpam-2507	224	6	δ	δ	NOUN
ejpam-2507	224	7	)	)	PUNCT
ejpam-2507	224	8	=	=	PUNCT
ejpam-2507	225	1	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	225	2	x0−δ	x0−δ	PROPN
ejpam-2507	225	3	|kλ	|kλ	PROPN
ejpam-2507	225	4	(	(	PUNCT
ejpam-2507	225	5	t−	t−	PROPN
ejpam-2507	225	6	x)|w	x)|w	NOUN
ejpam-2507	225	7	(	(	PUNCT
ejpam-2507	225	8	t	t	NOUN
ejpam-2507	225	9	)	)	PUNCT
ejpam-2507	225	10	∣∣{µ(|x0	∣∣{µ(|x0	NOUN
ejpam-2507	225	11	−	−	PROPN
ejpam-2507	225	12	t|)}′t	t|)}′t	PROPN
ejpam-2507	225	13	∣∣	∣∣	PUNCT
ejpam-2507	225	14	dt+	dt+	NOUN
ejpam-2507	225	15	2	2	NUM
ejpam-2507	225	16	|kλ	|kλ	NUM
ejpam-2507	225	17	(	(	PUNCT
ejpam-2507	225	18	0)|w	0)|w	NOUN
ejpam-2507	225	19	(	(	PUNCT
ejpam-2507	225	20	x)µ	x)µ	X
ejpam-2507	225	21	(	(	PUNCT
ejpam-2507	225	22	|x0	|x0	NOUN
ejpam-2507	225	23	−	−	PROPN
ejpam-2507	225	24	x|	x|	PROPN
ejpam-2507	225	25	)	)	PUNCT
ejpam-2507	225	26	where	where	SCONJ
ejpam-2507	225	27	0	0	NUM
ejpam-2507	225	28	<	<	X
ejpam-2507	225	29	δ	δ	PROPN
ejpam-2507	225	30	≤	≤	PUNCT
ejpam-2507	225	31	δ0	δ0	NOUN
ejpam-2507	225	32	,	,	PUNCT
ejpam-2507	225	33	and	and	CCONJ
ejpam-2507	225	34	the	the	DET
ejpam-2507	225	35	following	follow	VERB
ejpam-2507	225	36	conditions	condition	NOUN
ejpam-2507	225	37	are	be	AUX
ejpam-2507	225	38	satisfied	satisfied	ADJ
ejpam-2507	225	39	:	:	PUNCT
ejpam-2507	225	40	i.	i.	PROPN
ejpam-2507	225	41	∆(x	∆(x	PROPN
ejpam-2507	225	42	,	,	PUNCT
ejpam-2507	225	43	y	y	PROPN
ejpam-2507	225	44	,	,	PUNCT
ejpam-2507	225	45	λ	λ	PROPN
ejpam-2507	225	46	,	,	PUNCT
ejpam-2507	225	47	δ)→	δ)→	NOUN
ejpam-2507	225	48	0	0	PUNCT
ejpam-2507	225	49	as	as	ADP
ejpam-2507	225	50	(	(	PUNCT
ejpam-2507	225	51	x	x	X
ejpam-2507	225	52	,	,	PUNCT
ejpam-2507	225	53	λ)→	λ)→	X
ejpam-2507	225	54	(	(	PUNCT
ejpam-2507	225	55	x0	x0	PROPN
ejpam-2507	225	56	,	,	PUNCT
ejpam-2507	225	57	λ0	λ0	NOUN
ejpam-2507	225	58	)	)	PUNCT
ejpam-2507	225	59	for	for	ADP
ejpam-2507	225	60	some	some	DET
ejpam-2507	225	61	δ	δ	PROPN
ejpam-2507	225	62	>	>	X
ejpam-2507	225	63	0	0	PROPN
ejpam-2507	225	64	.	.	PUNCT
ejpam-2507	225	65	m.	m.	NOUN
ejpam-2507	225	66	m.	m.	PROPN
ejpam-2507	225	67	yilmaz	yilmaz	PROPN
ejpam-2507	225	68	,	,	PUNCT
ejpam-2507	225	69	g.	g.	PROPN
ejpam-2507	225	70	uysal	uysal	PROPN
ejpam-2507	225	71	,	,	PUNCT
ejpam-2507	225	72	/	/	SYM
ejpam-2507	225	73	eur	eur	NOUN
ejpam-2507	225	74	.	.	PUNCT
ejpam-2507	226	1	j.	j.	PROPN
ejpam-2507	226	2	pure	pure	PROPN
ejpam-2507	226	3	appl	appl	PROPN
ejpam-2507	226	4	.	.	PROPN
ejpam-2507	226	5	math	math	PROPN
ejpam-2507	226	6	,	,	PUNCT
ejpam-2507	226	7	10	10	NUM
ejpam-2507	226	8	(	(	PUNCT
ejpam-2507	226	9	2	2	NUM
ejpam-2507	226	10	)	)	PUNCT
ejpam-2507	226	11	(	(	PUNCT
ejpam-2507	226	12	2017	2017	NUM
ejpam-2507	226	13	)	)	PUNCT
ejpam-2507	226	14	,	,	PUNCT
ejpam-2507	226	15	335	335	NUM
ejpam-2507	226	16	-	-	SYM
ejpam-2507	226	17	347	347	NUM
ejpam-2507	226	18	345	345	NUM
ejpam-2507	226	19	ii	ii	NOUN
ejpam-2507	226	20	.	.	PUNCT
ejpam-2507	227	1	for	for	ADP
ejpam-2507	227	2	every	every	DET
ejpam-2507	227	3	ξ	ξ	PROPN
ejpam-2507	227	4	>	>	SYM
ejpam-2507	227	5	0	0	NUM
ejpam-2507	227	6	|kλ(ξ)|	|kλ(ξ)|	PROPN
ejpam-2507	227	7	=	=	SYM
ejpam-2507	227	8	o(∆(x	o(∆(x	NOUN
ejpam-2507	227	9	,	,	PUNCT
ejpam-2507	227	10	λ	λ	PROPN
ejpam-2507	227	11	,	,	PUNCT
ejpam-2507	227	12	δ	δ	PROPN
ejpam-2507	227	13	)	)	PUNCT
ejpam-2507	227	14	)	)	PUNCT
ejpam-2507	227	15	as	as	ADP
ejpam-2507	227	16	(	(	PUNCT
ejpam-2507	227	17	x	x	NOUN
ejpam-2507	227	18	,	,	PUNCT
ejpam-2507	227	19	λ)→	λ)→	X
ejpam-2507	227	20	(	(	PUNCT
ejpam-2507	227	21	x0	x0	PROPN
ejpam-2507	227	22	,	,	PUNCT
ejpam-2507	227	23	λ0	λ0	NOUN
ejpam-2507	227	24	)	)	PUNCT
ejpam-2507	227	25	.	.	PUNCT
ejpam-2507	228	1	iii	iii	X
ejpam-2507	228	2	.	.	PUNCT
ejpam-2507	229	1	for	for	ADP
ejpam-2507	229	2	every	every	DET
ejpam-2507	229	3	ξ	ξ	PROPN
ejpam-2507	229	4	>	>	SYM
ejpam-2507	229	5	0	0	PUNCT
ejpam-2507	229	6	lim	lim	PROPN
ejpam-2507	229	7	λ→λ0	λ→λ0	PROPN
ejpam-2507	229	8			X
ejpam-2507	229	9	∫	∫	PROPN
ejpam-2507	229	10	|t|>ξ	|t|>ξ	PROPN
ejpam-2507	229	11	|kλ	|kλ	PROPN
ejpam-2507	229	12	(	(	PUNCT
ejpam-2507	229	13	t)|	t)|	NOUN
ejpam-2507	229	14	dt	dt	X
ejpam-2507	229	15			NUM
ejpam-2507	229	16	=	=	SYM
ejpam-2507	229	17	o(∆(x	o(∆(x	NOUN
ejpam-2507	229	18	,	,	PUNCT
ejpam-2507	229	19	λ	λ	PROPN
ejpam-2507	229	20	,	,	PUNCT
ejpam-2507	229	21	δ	δ	PROPN
ejpam-2507	229	22	)	)	PUNCT
ejpam-2507	229	23	)	)	PUNCT
ejpam-2507	229	24	as	as	ADP
ejpam-2507	229	25	(	(	PUNCT
ejpam-2507	229	26	x	x	NOUN
ejpam-2507	229	27	,	,	PUNCT
ejpam-2507	229	28	λ)→	λ)→	X
ejpam-2507	229	29	(	(	PUNCT
ejpam-2507	229	30	x0	x0	PROPN
ejpam-2507	229	31	,	,	PUNCT
ejpam-2507	229	32	λ0	λ0	NOUN
ejpam-2507	229	33	)	)	PUNCT
ejpam-2507	229	34	.	.	PUNCT
ejpam-2507	230	1	iv	iv	X
ejpam-2507	230	2	.	.	PUNCT
ejpam-2507	231	1	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	231	2	∞∫	∞∫	PROPN
ejpam-2507	231	3	−∞	−∞	ADP
ejpam-2507	231	4	w	w	PROPN
ejpam-2507	231	5	(	(	PUNCT
ejpam-2507	231	6	t)kλ	t)kλ	PROPN
ejpam-2507	231	7	(	(	PUNCT
ejpam-2507	231	8	t−	t−	PROPN
ejpam-2507	231	9	x	x	NOUN
ejpam-2507	231	10	)	)	PUNCT
ejpam-2507	231	11	dt−	dt−	PROPN
ejpam-2507	231	12	w	w	PROPN
ejpam-2507	231	13	(	(	PUNCT
ejpam-2507	231	14	x0	x0	PROPN
ejpam-2507	231	15	)	)	PUNCT
ejpam-2507	231	16	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	231	17	=	=	SYM
ejpam-2507	231	18	o(∆(x	o(∆(x	PROPN
ejpam-2507	231	19	,	,	PUNCT
ejpam-2507	231	20	λ	λ	PROPN
ejpam-2507	231	21	,	,	PUNCT
ejpam-2507	231	22	δ	δ	PROPN
ejpam-2507	231	23	)	)	PUNCT
ejpam-2507	231	24	)	)	PUNCT
ejpam-2507	231	25	as	as	ADP
ejpam-2507	231	26	(	(	PUNCT
ejpam-2507	231	27	x	x	NOUN
ejpam-2507	231	28	,	,	PUNCT
ejpam-2507	231	29	λ)→	λ)→	X
ejpam-2507	231	30	(	(	PUNCT
ejpam-2507	231	31	x0	x0	PROPN
ejpam-2507	231	32	,	,	PUNCT
ejpam-2507	231	33	λ0	λ0	NOUN
ejpam-2507	231	34	)	)	PUNCT
ejpam-2507	231	35	.	.	PUNCT
ejpam-2507	232	1	then	then	ADV
ejpam-2507	232	2	at	at	ADP
ejpam-2507	232	3	each	each	DET
ejpam-2507	232	4	common	common	ADJ
ejpam-2507	232	5	µ−generalized	µ−generalize	VERB
ejpam-2507	232	6	lebesgue	lebesgue	NOUN
ejpam-2507	232	7	point	point	NOUN
ejpam-2507	232	8	of	of	ADP
ejpam-2507	232	9	functions	function	NOUN
ejpam-2507	232	10	f	f	PROPN
ejpam-2507	232	11	∈	∈	PROPN
ejpam-2507	232	12	l1,w(r	l1,w(r	PROPN
ejpam-2507	232	13	)	)	PUNCT
ejpam-2507	232	14	and	and	CCONJ
ejpam-2507	232	15	w	w	PROPN
ejpam-2507	232	16	∈	∈	PROPN
ejpam-2507	232	17	l1(r	l1(r	PROPN
ejpam-2507	232	18	)	)	PUNCT
ejpam-2507	232	19	we	we	PRON
ejpam-2507	232	20	have	have	VERB
ejpam-2507	232	21	as	as	ADP
ejpam-2507	232	22	(	(	PUNCT
ejpam-2507	232	23	x	x	X
ejpam-2507	232	24	,	,	PUNCT
ejpam-2507	232	25	λ)→	λ)→	X
ejpam-2507	232	26	(	(	PUNCT
ejpam-2507	232	27	x0	x0	PROPN
ejpam-2507	232	28	,	,	PUNCT
ejpam-2507	232	29	λ0	λ0	NOUN
ejpam-2507	232	30	)	)	PUNCT
ejpam-2507	232	31	|lλ	|lλ	PRON
ejpam-2507	233	1	(	(	PUNCT
ejpam-2507	233	2	f	f	PROPN
ejpam-2507	233	3	;	;	PUNCT
ejpam-2507	233	4	x)−	x)−	PROPN
ejpam-2507	233	5	f	f	PROPN
ejpam-2507	233	6	(	(	PUNCT
ejpam-2507	233	7	x0)|	x0)|	NOUN
ejpam-2507	233	8	=	=	SYM
ejpam-2507	233	9	o(∆(x	o(∆(x	PROPN
ejpam-2507	233	10	,	,	PUNCT
ejpam-2507	233	11	λ	λ	PROPN
ejpam-2507	233	12	,	,	PUNCT
ejpam-2507	233	13	δ	δ	PROPN
ejpam-2507	233	14	)	)	PUNCT
ejpam-2507	233	15	)	)	PUNCT
ejpam-2507	233	16	.	.	PUNCT
ejpam-2507	234	1	proof	proof	NOUN
ejpam-2507	234	2	.	.	PUNCT
ejpam-2507	235	1	under	under	ADP
ejpam-2507	235	2	the	the	DET
ejpam-2507	235	3	hypothesis	hypothesis	NOUN
ejpam-2507	235	4	of	of	ADP
ejpam-2507	235	5	theorem	theorem	NOUN
ejpam-2507	235	6	3	3	NUM
ejpam-2507	235	7	,	,	PUNCT
ejpam-2507	235	8	we	we	PRON
ejpam-2507	235	9	write	write	VERB
ejpam-2507	235	10	|lλ	|lλ	PRON
ejpam-2507	235	11	(	(	PUNCT
ejpam-2507	235	12	f	f	PROPN
ejpam-2507	235	13	;	;	PUNCT
ejpam-2507	236	1	x)−	x)−	PROPN
ejpam-2507	236	2	f	f	PROPN
ejpam-2507	236	3	(	(	PUNCT
ejpam-2507	236	4	x0)|	x0)|	PROPN
ejpam-2507	236	5	≤	≤	PROPN
ejpam-2507	236	6	sup	sup	NOUN
ejpam-2507	236	7	|ξ|	|ξ|	PROPN
ejpam-2507	236	8	>	>	ADP
ejpam-2507	236	9	δ	δ	PROPN
ejpam-2507	236	10	2	2	NUM
ejpam-2507	236	11	|kλ	|kλ	X
ejpam-2507	236	12	(	(	PUNCT
ejpam-2507	236	13	ξ)|	ξ)|	INTJ
ejpam-2507	236	14	{	{	PUNCT
ejpam-2507	236	15	w	w	PROPN
ejpam-2507	236	16	(	(	PUNCT
ejpam-2507	236	17	x0	x0	PROPN
ejpam-2507	236	18	−	−	PROPN
ejpam-2507	236	19	δ	δ	PROPN
ejpam-2507	236	20	)	)	PUNCT
ejpam-2507	236	21	+	+	CCONJ
ejpam-2507	236	22	w	w	X
ejpam-2507	236	23	(	(	PUNCT
ejpam-2507	236	24	x0	x0	PROPN
ejpam-2507	236	25	+	+	PROPN
ejpam-2507	236	26	δ	δ	PROPN
ejpam-2507	236	27	)	)	PUNCT
ejpam-2507	236	28	}	}	PUNCT
ejpam-2507	236	29	‖f‖l1,w(r	‖f‖l1,w(r	PROPN
ejpam-2507	236	30	)	)	PUNCT
ejpam-2507	237	1	+	+	CCONJ
ejpam-2507	237	2	{	{	PUNCT
ejpam-2507	237	3	w	w	X
ejpam-2507	237	4	(	(	PUNCT
ejpam-2507	237	5	x0	x0	PROPN
ejpam-2507	237	6	−	−	PROPN
ejpam-2507	237	7	δ	δ	PROPN
ejpam-2507	237	8	)	)	PUNCT
ejpam-2507	238	1	+	+	CCONJ
ejpam-2507	238	2	w	w	X
ejpam-2507	238	3	(	(	PUNCT
ejpam-2507	238	4	x0	x0	PROPN
ejpam-2507	238	5	+	+	PROPN
ejpam-2507	238	6	δ	δ	PROPN
ejpam-2507	238	7	)	)	PUNCT
ejpam-2507	238	8	}	}	PUNCT
ejpam-2507	238	9	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	238	10	f	f	PROPN
ejpam-2507	238	11	(	(	PUNCT
ejpam-2507	238	12	x0	x0	PROPN
ejpam-2507	238	13	)	)	PUNCT
ejpam-2507	238	14	w	w	PROPN
ejpam-2507	239	1	(	(	PUNCT
ejpam-2507	239	2	x0	x0	PROPN
ejpam-2507	239	3	)	)	PUNCT
ejpam-2507	239	4	∣∣∣∣	∣∣∣∣	NOUN
ejpam-2507	239	5	∫	∫	PROPN
ejpam-2507	239	6	|ξ|	|ξ|	PROPN
ejpam-2507	239	7	>	>	X
ejpam-2507	239	8	δ	δ	PROPN
ejpam-2507	239	9	2	2	NUM
ejpam-2507	239	10	|kλ	|kλ	X
ejpam-2507	239	11	(	(	PUNCT
ejpam-2507	239	12	ξ)|	ξ)|	INTJ
ejpam-2507	239	13	dξ	dξ	PROPN
ejpam-2507	239	14	+	+	PROPN
ejpam-2507	240	1	ε	ε	PROPN
ejpam-2507	240	2	x0+δ∫	x0+δ∫	PROPN
ejpam-2507	240	3	x0−δ	x0−δ	PROPN
ejpam-2507	240	4	|kλ(t−	|kλ(t−	PROPN
ejpam-2507	240	5	x)|w(t	x)|w(t	NOUN
ejpam-2507	240	6	)	)	PUNCT
ejpam-2507	241	1	∣∣{µ(|x0	∣∣{µ(|x0	PROPN
ejpam-2507	242	1	−	−	PROPN
ejpam-2507	242	2	t|)}′t	t|)}′t	NOUN
ejpam-2507	242	3	∣∣	∣∣	PUNCT
ejpam-2507	242	4	dt+	dt+	NOUN
ejpam-2507	242	5	2ε	2ε	NOUN
ejpam-2507	242	6	|kλ	|kλ	X
ejpam-2507	242	7	(	(	PUNCT
ejpam-2507	242	8	0)|w	0)|w	NOUN
ejpam-2507	242	9	(	(	PUNCT
ejpam-2507	242	10	x)µ	x)µ	X
ejpam-2507	242	11	(	(	PUNCT
ejpam-2507	242	12	|x0	|x0	NOUN
ejpam-2507	242	13	−	−	PROPN
ejpam-2507	242	14	x|	x|	PROPN
ejpam-2507	242	15	)	)	PUNCT
ejpam-2507	242	16	+	+	CCONJ
ejpam-2507	242	17	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	242	18	f	f	PROPN
ejpam-2507	242	19	(	(	PUNCT
ejpam-2507	242	20	x0	x0	PROPN
ejpam-2507	242	21	)	)	PUNCT
ejpam-2507	242	22	w	w	PROPN
ejpam-2507	242	23	(	(	PUNCT
ejpam-2507	242	24	x0	x0	PROPN
ejpam-2507	242	25	)	)	PUNCT
ejpam-2507	242	26	∣∣∣∣	∣∣∣∣	PROPN
ejpam-2507	242	27	∣∣∣∣∣∣	∣∣∣∣∣∣	PROPN
ejpam-2507	242	28	∞∫	∞∫	PROPN
ejpam-2507	242	29	−∞	−∞	ADP
ejpam-2507	242	30	w	w	PROPN
ejpam-2507	242	31	(	(	PUNCT
ejpam-2507	242	32	t)kλ	t)kλ	PROPN
ejpam-2507	242	33	(	(	PUNCT
ejpam-2507	242	34	t−	t−	PROPN
ejpam-2507	242	35	x	x	NOUN
ejpam-2507	242	36	)	)	PUNCT
ejpam-2507	242	37	dt−	dt−	PROPN
ejpam-2507	242	38	w	w	PROPN
ejpam-2507	242	39	(	(	PUNCT
ejpam-2507	242	40	x0	x0	PROPN
ejpam-2507	242	41	)	)	PUNCT
ejpam-2507	242	42	∣∣∣∣∣∣	∣∣∣∣∣∣	ADP
ejpam-2507	242	43	and	and	CCONJ
ejpam-2507	242	44	from	from	ADP
ejpam-2507	242	45	(	(	PUNCT
ejpam-2507	242	46	i)-(iv	i)-(iv	X
ejpam-2507	242	47	)	)	PUNCT
ejpam-2507	242	48	we	we	PRON
ejpam-2507	242	49	have	have	VERB
ejpam-2507	242	50	the	the	DET
ejpam-2507	242	51	desired	desire	VERB
ejpam-2507	242	52	result	result	NOUN
ejpam-2507	242	53	i.e.	i.e.	ADV
ejpam-2507	242	54	:	:	PUNCT
ejpam-2507	242	55	|lλ	|lλ	NUM
ejpam-2507	242	56	(	(	PUNCT
ejpam-2507	242	57	f	f	X
ejpam-2507	242	58	;	;	PUNCT
ejpam-2507	242	59	x)−	x)−	PROPN
ejpam-2507	242	60	f	f	PROPN
ejpam-2507	242	61	(	(	PUNCT
ejpam-2507	242	62	x0)|	x0)|	NOUN
ejpam-2507	242	63	=	=	SYM
ejpam-2507	242	64	o(∆(x	o(∆(x	PROPN
ejpam-2507	242	65	,	,	PUNCT
ejpam-2507	242	66	λ	λ	PROPN
ejpam-2507	242	67	,	,	PUNCT
ejpam-2507	242	68	δ	δ	PROPN
ejpam-2507	242	69	)	)	PUNCT
ejpam-2507	242	70	)	)	PUNCT
ejpam-2507	242	71	.	.	PUNCT
ejpam-2507	243	1	acknowledgements	acknowledgement	NOUN
ejpam-2507	243	2	the	the	DET
ejpam-2507	243	3	authors	author	NOUN
ejpam-2507	243	4	thank	thank	VERB
ejpam-2507	243	5	the	the	DET
ejpam-2507	243	6	referees	referee	NOUN
ejpam-2507	243	7	for	for	ADP
ejpam-2507	243	8	their	their	PRON
ejpam-2507	243	9	valuable	valuable	ADJ
ejpam-2507	243	10	comments	comment	NOUN
ejpam-2507	243	11	and	and	CCONJ
ejpam-2507	243	12	suggestions	suggestion	NOUN
ejpam-2507	243	13	.	.	PUNCT
ejpam-2507	244	1	references	reference	NOUN
ejpam-2507	244	2	346	346	NUM
ejpam-2507	244	3	references	reference	NOUN
ejpam-2507	244	4	[	[	X
ejpam-2507	244	5	1	1	NUM
ejpam-2507	244	6	]	]	SYM
ejpam-2507	244	7	s	s	X
ejpam-2507	244	8	e	e	X
ejpam-2507	244	9	almali	almali	PROPN
ejpam-2507	244	10	.	.	PUNCT
ejpam-2507	245	1	convergence	convergence	NOUN
ejpam-2507	245	2	and	and	CCONJ
ejpam-2507	245	3	the	the	DET
ejpam-2507	245	4	order	order	NOUN
ejpam-2507	245	5	of	of	ADP
ejpam-2507	245	6	convergence	convergence	NOUN
ejpam-2507	245	7	of	of	ADP
ejpam-2507	245	8	family	family	NOUN
ejpam-2507	245	9	of	of	ADP
ejpam-2507	245	10	nonconvolution	nonconvolution	NOUN
ejpam-2507	245	11	type	type	NOUN
ejpam-2507	245	12	integral	integral	ADJ
ejpam-2507	245	13	operators	operator	NOUN
ejpam-2507	245	14	at	at	ADP
ejpam-2507	245	15	characteristic	characteristic	ADJ
ejpam-2507	245	16	points	point	NOUN
ejpam-2507	245	17	.	.	PUNCT
ejpam-2507	246	1	ph	ph	PROPN
ejpam-2507	246	2	.	.	PROPN
ejpam-2507	246	3	d.	d.	PROPN
ejpam-2507	246	4	thesis	thesis	PROPN
ejpam-2507	246	5	,	,	PUNCT
ejpam-2507	246	6	ankara	ankara	PROPN
ejpam-2507	246	7	university	university	PROPN
ejpam-2507	246	8	,	,	PUNCT
ejpam-2507	246	9	graduate	graduate	NOUN
ejpam-2507	246	10	school	school	NOUN
ejpam-2507	246	11	of	of	ADP
ejpam-2507	246	12	applied	apply	VERB
ejpam-2507	246	13	science	science	NOUN
ejpam-2507	246	14	,	,	PUNCT
ejpam-2507	246	15	ankara	ankara	PROPN
ejpam-2507	246	16	,	,	PUNCT
ejpam-2507	246	17	2002	2002	NUM
ejpam-2507	246	18	.	.	PUNCT
ejpam-2507	247	1	[	[	X
ejpam-2507	247	2	2	2	NUM
ejpam-2507	247	3	]	]	PUNCT
ejpam-2507	247	4	c	c	NOUN
ejpam-2507	247	5	bardaro	bardaro	NOUN
ejpam-2507	247	6	and	and	CCONJ
ejpam-2507	247	7	c	c	PROPN
ejpam-2507	247	8	g	g	PROPN
ejpam-2507	247	9	cocchieri	cocchieri	NOUN
ejpam-2507	247	10	.	.	PUNCT
ejpam-2507	248	1	on	on	ADP
ejpam-2507	248	2	the	the	DET
ejpam-2507	248	3	degree	degree	NOUN
ejpam-2507	248	4	of	of	ADP
ejpam-2507	248	5	approximation	approximation	NOUN
ejpam-2507	248	6	for	for	ADP
ejpam-2507	248	7	a	a	DET
ejpam-2507	248	8	class	class	NOUN
ejpam-2507	248	9	of	of	ADP
ejpam-2507	248	10	singular	singular	ADJ
ejpam-2507	248	11	integrals	integral	NOUN
ejpam-2507	248	12	.	.	PUNCT
ejpam-2507	249	1	rend	rend	VERB
ejpam-2507	249	2	.	.	PUNCT
ejpam-2507	250	1	mat	mat	NOUN
ejpam-2507	250	2	.	.	PROPN
ejpam-2507	250	3	,	,	PUNCT
ejpam-2507	250	4	7(4):481–490	7(4):481–490	NUM
ejpam-2507	250	5	,	,	PUNCT
ejpam-2507	250	6	1984	1984	NUM
ejpam-2507	250	7	.	.	PUNCT
ejpam-2507	251	1	[	[	X
ejpam-2507	251	2	3	3	X
ejpam-2507	251	3	]	]	X
ejpam-2507	251	4	c	c	NOUN
ejpam-2507	251	5	bardaro	bardaro	NOUN
ejpam-2507	251	6	.	.	PUNCT
ejpam-2507	252	1	on	on	ADP
ejpam-2507	252	2	approximation	approximation	NOUN
ejpam-2507	252	3	properties	property	NOUN
ejpam-2507	252	4	for	for	ADP
ejpam-2507	252	5	some	some	DET
ejpam-2507	252	6	classes	class	NOUN
ejpam-2507	252	7	of	of	ADP
ejpam-2507	252	8	linear	linear	PROPN
ejpam-2507	252	9	operators	operator	NOUN
ejpam-2507	252	10	of	of	ADP
ejpam-2507	252	11	convolution	convolution	NOUN
ejpam-2507	252	12	type	type	NOUN
ejpam-2507	252	13	.	.	PUNCT
ejpam-2507	253	1	atti	atti	PROPN
ejpam-2507	253	2	sem	sem	PROPN
ejpam-2507	253	3	.	.	PROPN
ejpam-2507	254	1	mat	mat	PROPN
ejpam-2507	254	2	.	.	PROPN
ejpam-2507	254	3	fis	fis	PROPN
ejpam-2507	254	4	.	.	PUNCT
ejpam-2507	255	1	univ	univ	PROPN
ejpam-2507	255	2	.	.	PUNCT
ejpam-2507	256	1	modena	modena	PROPN
ejpam-2507	256	2	,	,	PUNCT
ejpam-2507	256	3	33(2):329–356	33(2):329–356	PROPN
ejpam-2507	256	4	,	,	PUNCT
ejpam-2507	256	5	1984	1984	NUM
ejpam-2507	256	6	.	.	PUNCT
ejpam-2507	257	1	[	[	X
ejpam-2507	257	2	4	4	X
ejpam-2507	257	3	]	]	X
ejpam-2507	257	4	c	c	NOUN
ejpam-2507	257	5	bardaro	bardaro	NOUN
ejpam-2507	257	6	and	and	CCONJ
ejpam-2507	257	7	i	i	PRON
ejpam-2507	257	8	mantellini	mantellini	PROPN
ejpam-2507	257	9	.	.	PUNCT
ejpam-2507	258	1	pointwise	pointwise	PROPN
ejpam-2507	258	2	convergence	convergence	NOUN
ejpam-2507	258	3	theorems	theorem	NOUN
ejpam-2507	258	4	for	for	ADP
ejpam-2507	258	5	nonlinear	nonlinear	ADJ
ejpam-2507	258	6	mellin	mellin	PROPN
ejpam-2507	258	7	convolution	convolution	NOUN
ejpam-2507	258	8	operators	operator	NOUN
ejpam-2507	258	9	.	.	PUNCT
ejpam-2507	259	1	int	int	NOUN
ejpam-2507	259	2	.	.	PUNCT
ejpam-2507	260	1	j.	j.	PROPN
ejpam-2507	260	2	pure	pure	PROPN
ejpam-2507	260	3	appl	appl	PROPN
ejpam-2507	260	4	.	.	PUNCT
ejpam-2507	260	5	math	math	PROPN
ejpam-2507	260	6	.	.	PUNCT
ejpam-2507	260	7	,	,	PUNCT
ejpam-2507	260	8	27(4):431–447	27(4):431–447	NOUN
ejpam-2507	260	9	,	,	PUNCT
ejpam-2507	260	10	2006	2006	NUM
ejpam-2507	260	11	.	.	PUNCT
ejpam-2507	261	1	[	[	X
ejpam-2507	261	2	5	5	NUM
ejpam-2507	261	3	]	]	X
ejpam-2507	261	4	c	c	NOUN
ejpam-2507	261	5	bardaro	bardaro	NOUN
ejpam-2507	261	6	,	,	PUNCT
ejpam-2507	261	7	h	h	PROPN
ejpam-2507	261	8	karsli	karsli	PROPN
ejpam-2507	261	9	and	and	CCONJ
ejpam-2507	261	10	g	g	PROPN
ejpam-2507	261	11	vinti	vinti	NOUN
ejpam-2507	261	12	.	.	PUNCT
ejpam-2507	262	1	on	on	ADP
ejpam-2507	262	2	pointwise	pointwise	ADJ
ejpam-2507	262	3	convergence	convergence	NOUN
ejpam-2507	262	4	of	of	ADP
ejpam-2507	262	5	linear	linear	ADJ
ejpam-2507	262	6	integral	integral	ADJ
ejpam-2507	262	7	operators	operator	NOUN
ejpam-2507	262	8	with	with	ADP
ejpam-2507	262	9	homogeneous	homogeneous	ADJ
ejpam-2507	262	10	kernel	kernel	NOUN
ejpam-2507	262	11	.	.	PUNCT
ejpam-2507	263	1	integral	integral	ADJ
ejpam-2507	263	2	transforms	transform	NOUN
ejpam-2507	263	3	and	and	CCONJ
ejpam-2507	263	4	special	special	ADJ
ejpam-2507	263	5	functions	function	NOUN
ejpam-2507	263	6	,	,	PUNCT
ejpam-2507	263	7	19(6):429	19(6):429	PROPN
ejpam-2507	263	8	-	-	PUNCT
ejpam-2507	263	9	439	439	NUM
ejpam-2507	263	10	,	,	PUNCT
ejpam-2507	263	11	2008	2008	NUM
ejpam-2507	263	12	.	.	PUNCT
ejpam-2507	264	1	[	[	X
ejpam-2507	264	2	6	6	NUM
ejpam-2507	264	3	]	]	SYM
ejpam-2507	264	4	c	c	NOUN
ejpam-2507	264	5	bardaro	bardaro	NOUN
ejpam-2507	264	6	,	,	PUNCT
ejpam-2507	264	7	g	g	NOUN
ejpam-2507	264	8	vinti	vinti	NOUN
ejpam-2507	264	9	and	and	CCONJ
ejpam-2507	264	10	h	h	PROPN
ejpam-2507	264	11	karsli	karsli	ADJ
ejpam-2507	264	12	.	.	PUNCT
ejpam-2507	265	1	nonlinear	nonlinear	ADJ
ejpam-2507	265	2	integral	integral	ADJ
ejpam-2507	265	3	operators	operator	NOUN
ejpam-2507	265	4	with	with	ADP
ejpam-2507	265	5	homogeneous	homogeneous	ADJ
ejpam-2507	265	6	kernels	kernel	NOUN
ejpam-2507	265	7	:	:	PUNCT
ejpam-2507	265	8	pointwise	pointwise	NOUN
ejpam-2507	265	9	approximation	approximation	NOUN
ejpam-2507	265	10	theorems	theorem	NOUN
ejpam-2507	265	11	.	.	PUNCT
ejpam-2507	266	1	appl	appl	PROPN
ejpam-2507	266	2	.	.	PUNCT
ejpam-2507	267	1	anal	anal	PROPN
ejpam-2507	267	2	.	.	PROPN
ejpam-2507	267	3	,	,	PUNCT
ejpam-2507	267	4	90(3	90(3	PROPN
ejpam-2507	267	5	-	-	SYM
ejpam-2507	267	6	4):463	4):463	NUM
ejpam-2507	267	7	-	-	PUNCT
ejpam-2507	267	8	474	474	NUM
ejpam-2507	267	9	,	,	PUNCT
ejpam-2507	267	10	2011	2011	NUM
ejpam-2507	267	11	.	.	PUNCT
ejpam-2507	268	1	[	[	X
ejpam-2507	268	2	7	7	X
ejpam-2507	268	3	]	]	X
ejpam-2507	268	4	c.	c.	NOUN
ejpam-2507	268	5	bardaro	bardaro	PROPN
ejpam-2507	268	6	,	,	PUNCT
ejpam-2507	268	7	h.	h.	PROPN
ejpam-2507	268	8	karsli	karsli	PROPN
ejpam-2507	268	9	and	and	CCONJ
ejpam-2507	268	10	g.	g.	PROPN
ejpam-2507	268	11	vinti	vinti	PROPN
ejpam-2507	268	12	,	,	PUNCT
ejpam-2507	268	13	on	on	ADP
ejpam-2507	268	14	pointwise	pointwise	ADJ
ejpam-2507	268	15	convergence	convergence	NOUN
ejpam-2507	268	16	of	of	ADP
ejpam-2507	268	17	mellin	mellin	PROPN
ejpam-2507	268	18	type	type	NOUN
ejpam-2507	268	19	nonlinear	nonlinear	ADJ
ejpam-2507	268	20	msingular	msingular	ADJ
ejpam-2507	268	21	integral	integral	ADJ
ejpam-2507	268	22	operators	operator	NOUN
ejpam-2507	268	23	,	,	PUNCT
ejpam-2507	268	24	comm	comm	NOUN
ejpam-2507	268	25	.	.	PUNCT
ejpam-2507	269	1	appl	appl	PROPN
ejpam-2507	269	2	.	.	PUNCT
ejpam-2507	270	1	nonlinear	nonlinear	ADJ
ejpam-2507	270	2	anal	anal	PROPN
ejpam-2507	270	3	.	.	PUNCT
ejpam-2507	271	1	20	20	NUM
ejpam-2507	271	2	,	,	PUNCT
ejpam-2507	271	3	2(2013	2(2013	NUM
ejpam-2507	271	4	)	)	PUNCT
ejpam-2507	271	5	,	,	PUNCT
ejpam-2507	272	1	25–39	25–39	NUM
ejpam-2507	272	2	.	.	PUNCT
ejpam-2507	273	1	[	[	X
ejpam-2507	273	2	8	8	NUM
ejpam-2507	273	3	]	]	X
ejpam-2507	273	4	p	p	NOUN
ejpam-2507	273	5	l	l	NOUN
ejpam-2507	273	6	butzer	butzer	NOUN
ejpam-2507	273	7	and	and	CCONJ
ejpam-2507	273	8	r	r	NOUN
ejpam-2507	273	9	j	j	PROPN
ejpam-2507	273	10	nessel	nessel	NOUN
ejpam-2507	273	11	.	.	PUNCT
ejpam-2507	274	1	fourier	fourier	ADJ
ejpam-2507	274	2	analysis	analysis	NOUN
ejpam-2507	274	3	and	and	CCONJ
ejpam-2507	274	4	approximation	approximation	NOUN
ejpam-2507	274	5	:	:	PUNCT
ejpam-2507	274	6	vol	vol	NOUN
ejpam-2507	274	7	.	.	PUNCT
ejpam-2507	274	8	i.	i.	PROPN
ejpam-2507	274	9	academic	academic	PROPN
ejpam-2507	274	10	press	press	PROPN
ejpam-2507	274	11	,	,	PUNCT
ejpam-2507	274	12	new	new	PROPN
ejpam-2507	274	13	york	york	PROPN
ejpam-2507	274	14	,	,	PUNCT
ejpam-2507	274	15	london	london	PROPN
ejpam-2507	274	16	,	,	PUNCT
ejpam-2507	274	17	1971	1971	NUM
ejpam-2507	274	18	.	.	PUNCT
ejpam-2507	275	1	[	[	X
ejpam-2507	275	2	9	9	NUM
ejpam-2507	275	3	]	]	PUNCT
ejpam-2507	275	4	a	a	DET
ejpam-2507	275	5	d	d	X
ejpam-2507	275	6	gadjiev	gadjiev	NOUN
ejpam-2507	275	7	.	.	PUNCT
ejpam-2507	276	1	the	the	DET
ejpam-2507	276	2	order	order	NOUN
ejpam-2507	276	3	of	of	ADP
ejpam-2507	276	4	convergence	convergence	NOUN
ejpam-2507	276	5	of	of	ADP
ejpam-2507	276	6	singular	singular	ADJ
ejpam-2507	276	7	integrals	integral	NOUN
ejpam-2507	276	8	which	which	PRON
ejpam-2507	276	9	depend	depend	VERB
ejpam-2507	276	10	on	on	ADP
ejpam-2507	276	11	two	two	NUM
ejpam-2507	276	12	parameters	parameter	NOUN
ejpam-2507	276	13	.	.	PUNCT
ejpam-2507	277	1	in	in	ADP
ejpam-2507	277	2	special	special	ADJ
ejpam-2507	277	3	problems	problem	NOUN
ejpam-2507	277	4	of	of	ADP
ejpam-2507	277	5	functional	functional	ADJ
ejpam-2507	277	6	analysis	analysis	NOUN
ejpam-2507	277	7	and	and	CCONJ
ejpam-2507	277	8	their	their	PRON
ejpam-2507	277	9	appl	appl	NOUN
ejpam-2507	277	10	.	.	PUNCT
ejpam-2507	278	1	to	to	ADP
ejpam-2507	278	2	the	the	DET
ejpam-2507	278	3	theory	theory	NOUN
ejpam-2507	278	4	of	of	ADP
ejpam-2507	278	5	diff	diff	PROPN
ejpam-2507	278	6	.	.	PUNCT
ejpam-2507	279	1	eq	eq	ADP
ejpam-2507	279	2	.	.	PROPN
ejpam-2507	280	1	and	and	CCONJ
ejpam-2507	280	2	the	the	DET
ejpam-2507	280	3	theory	theory	NOUN
ejpam-2507	280	4	of	of	ADP
ejpam-2507	280	5	func	func	PROPN
ejpam-2507	280	6	.	.	PUNCT
ejpam-2507	280	7	,	,	PUNCT
ejpam-2507	280	8	izdat	izdat	PROPN
ejpam-2507	280	9	.	.	PUNCT
ejpam-2507	281	1	akad	akad	PROPN
ejpam-2507	281	2	.	.	PUNCT
ejpam-2507	282	1	nauk	nauk	PROPN
ejpam-2507	282	2	azerbăıdažan	azerbăıdažan	PROPN
ejpam-2507	282	3	.	.	PUNCT
ejpam-2507	283	1	ssr	ssr	PROPN
ejpam-2507	283	2	.	.	PROPN
ejpam-2507	283	3	,	,	PUNCT
ejpam-2507	283	4	pages	page	NOUN
ejpam-2507	283	5	40	40	NUM
ejpam-2507	283	6	-	-	SYM
ejpam-2507	283	7	44	44	NUM
ejpam-2507	283	8	,	,	PUNCT
ejpam-2507	283	9	1968	1968	NUM
ejpam-2507	283	10	.	.	PUNCT
ejpam-2507	284	1	[	[	X
ejpam-2507	284	2	10	10	NUM
ejpam-2507	284	3	]	]	X
ejpam-2507	284	4	h	h	NOUN
ejpam-2507	284	5	karsli	karsli	ADJ
ejpam-2507	284	6	and	and	CCONJ
ejpam-2507	284	7	e	e	ADP
ejpam-2507	284	8	ibikli	ibikli	NOUN
ejpam-2507	284	9	.	.	PUNCT
ejpam-2507	285	1	approximation	approximation	NOUN
ejpam-2507	285	2	properties	property	NOUN
ejpam-2507	285	3	of	of	ADP
ejpam-2507	285	4	convolution	convolution	NOUN
ejpam-2507	285	5	type	type	NOUN
ejpam-2507	285	6	singular	singular	ADJ
ejpam-2507	285	7	integral	integral	ADJ
ejpam-2507	285	8	operators	operator	NOUN
ejpam-2507	285	9	depending	depend	VERB
ejpam-2507	285	10	on	on	ADP
ejpam-2507	285	11	two	two	NUM
ejpam-2507	285	12	parameters	parameter	NOUN
ejpam-2507	285	13	and	and	CCONJ
ejpam-2507	285	14	of	of	ADP
ejpam-2507	285	15	their	their	PRON
ejpam-2507	285	16	derivatives	derivative	NOUN
ejpam-2507	285	17	in	in	ADP
ejpam-2507	285	18	l1(a	l1(a	ADP
ejpam-2507	285	19	,	,	PUNCT
ejpam-2507	285	20	b	b	NOUN
ejpam-2507	285	21	)	)	PUNCT
ejpam-2507	285	22	.	.	PUNCT
ejpam-2507	286	1	in	in	ADP
ejpam-2507	286	2	proc	proc	PROPN
ejpam-2507	286	3	.	.	PUNCT
ejpam-2507	287	1	16	16	NUM
ejpam-2507	287	2	th	th	NUM
ejpam-2507	287	3	int	int	NOUN
ejpam-2507	287	4	.	.	PUNCT
ejpam-2507	288	1	conf	conf	PROPN
ejpam-2507	288	2	.	.	PUNCT
ejpam-2507	289	1	jangjeon	jangjeon	PROPN
ejpam-2507	289	2	math	math	PROPN
ejpam-2507	289	3	.	.	PUNCT
ejpam-2507	290	1	soc	soc	PROPN
ejpam-2507	290	2	.	.	PROPN
ejpam-2507	290	3	,	,	PUNCT
ejpam-2507	290	4	16:66	16:66	NUM
ejpam-2507	290	5	-	-	SYM
ejpam-2507	290	6	76	76	NUM
ejpam-2507	290	7	,	,	PUNCT
ejpam-2507	290	8	2005	2005	NUM
ejpam-2507	290	9	.	.	PUNCT
ejpam-2507	291	1	[	[	X
ejpam-2507	291	2	11	11	NUM
ejpam-2507	291	3	]	]	SYM
ejpam-2507	291	4	h	h	NOUN
ejpam-2507	291	5	karsli	karsli	ADJ
ejpam-2507	291	6	.	.	PUNCT
ejpam-2507	292	1	convergence	convergence	NOUN
ejpam-2507	292	2	and	and	CCONJ
ejpam-2507	292	3	rate	rate	NOUN
ejpam-2507	292	4	of	of	ADP
ejpam-2507	292	5	convergence	convergence	NOUN
ejpam-2507	292	6	by	by	ADP
ejpam-2507	292	7	nonlinear	nonlinear	ADJ
ejpam-2507	292	8	singular	singular	ADJ
ejpam-2507	292	9	integral	integral	ADJ
ejpam-2507	292	10	operators	operator	NOUN
ejpam-2507	292	11	depending	depend	VERB
ejpam-2507	292	12	on	on	ADP
ejpam-2507	292	13	two	two	NUM
ejpam-2507	292	14	parameters	parameter	NOUN
ejpam-2507	292	15	.	.	PUNCT
ejpam-2507	293	1	appl	appl	PROPN
ejpam-2507	293	2	.	.	PUNCT
ejpam-2507	294	1	anal	anal	PROPN
ejpam-2507	294	2	.	.	PROPN
ejpam-2507	294	3	,	,	PUNCT
ejpam-2507	294	4	85(6	85(6	NUM
ejpam-2507	294	5	-	-	PUNCT
ejpam-2507	294	6	7):781	7):781	NUM
ejpam-2507	294	7	-	-	PUNCT
ejpam-2507	294	8	791	791	NUM
ejpam-2507	294	9	,	,	PUNCT
ejpam-2507	294	10	2006	2006	NUM
ejpam-2507	294	11	.	.	PUNCT
ejpam-2507	295	1	[	[	X
ejpam-2507	295	2	12	12	NUM
ejpam-2507	295	3	]	]	X
ejpam-2507	295	4	h	h	NOUN
ejpam-2507	295	5	karsli	karsli	ADJ
ejpam-2507	295	6	and	and	CCONJ
ejpam-2507	295	7	e	e	X
ejpam-2507	295	8	ibikli	ibikli	NOUN
ejpam-2507	295	9	.	.	PUNCT
ejpam-2507	296	1	on	on	ADP
ejpam-2507	296	2	convergence	convergence	NOUN
ejpam-2507	296	3	of	of	ADP
ejpam-2507	296	4	convolution	convolution	NOUN
ejpam-2507	296	5	type	type	NOUN
ejpam-2507	296	6	singular	singular	ADJ
ejpam-2507	296	7	integral	integral	ADJ
ejpam-2507	296	8	operators	operator	NOUN
ejpam-2507	296	9	depending	depend	VERB
ejpam-2507	296	10	on	on	ADP
ejpam-2507	296	11	two	two	NUM
ejpam-2507	296	12	parameters	parameter	NOUN
ejpam-2507	296	13	.	.	PUNCT
ejpam-2507	297	1	fasc	fasc	PROPN
ejpam-2507	297	2	.	.	PROPN
ejpam-2507	297	3	math	math	PROPN
ejpam-2507	297	4	.	.	PUNCT
ejpam-2507	297	5	,	,	PUNCT
ejpam-2507	297	6	38:25	38:25	NUM
ejpam-2507	297	7	-	-	SYM
ejpam-2507	297	8	39	39	NUM
ejpam-2507	297	9	,	,	PUNCT
ejpam-2507	297	10	2007	2007	NUM
ejpam-2507	297	11	.	.	PUNCT
ejpam-2507	298	1	[	[	X
ejpam-2507	298	2	13	13	NUM
ejpam-2507	298	3	]	]	SYM
ejpam-2507	298	4	h	h	NOUN
ejpam-2507	298	5	karsli	karsli	ADJ
ejpam-2507	298	6	.	.	PUNCT
ejpam-2507	299	1	on	on	ADP
ejpam-2507	299	2	the	the	DET
ejpam-2507	299	3	approximation	approximation	NOUN
ejpam-2507	299	4	properties	property	NOUN
ejpam-2507	299	5	of	of	ADP
ejpam-2507	299	6	a	a	DET
ejpam-2507	299	7	class	class	NOUN
ejpam-2507	299	8	of	of	ADP
ejpam-2507	299	9	convolution	convolution	NOUN
ejpam-2507	299	10	type	type	NOUN
ejpam-2507	299	11	nonlinear	nonlinear	ADJ
ejpam-2507	299	12	singular	singular	ADJ
ejpam-2507	299	13	integral	integral	ADJ
ejpam-2507	299	14	operators	operator	NOUN
ejpam-2507	299	15	.	.	PUNCT
ejpam-2507	300	1	georgian	georgian	PROPN
ejpam-2507	300	2	math	math	PROPN
ejpam-2507	300	3	.	.	PUNCT
ejpam-2507	301	1	j.	j.	PROPN
ejpam-2507	301	2	,	,	PUNCT
ejpam-2507	301	3	15:77	15:77	NUM
ejpam-2507	301	4	-	-	SYM
ejpam-2507	301	5	86	86	NUM
ejpam-2507	301	6	,	,	PUNCT
ejpam-2507	301	7	2008	2008	NUM
ejpam-2507	301	8	.	.	PUNCT
ejpam-2507	302	1	[	[	X
ejpam-2507	302	2	14	14	NUM
ejpam-2507	302	3	]	]	X
ejpam-2507	302	4	r	r	NOUN
ejpam-2507	302	5	g	g	PROPN
ejpam-2507	302	6	mamedov	mamedov	PROPN
ejpam-2507	302	7	.	.	PUNCT
ejpam-2507	303	1	on	on	ADP
ejpam-2507	303	2	the	the	DET
ejpam-2507	303	3	order	order	NOUN
ejpam-2507	303	4	of	of	ADP
ejpam-2507	303	5	convergence	convergence	NOUN
ejpam-2507	303	6	of	of	ADP
ejpam-2507	303	7	m	m	NOUN
ejpam-2507	303	8	-	-	ADJ
ejpam-2507	303	9	singular	singular	ADJ
ejpam-2507	303	10	integrals	integral	NOUN
ejpam-2507	303	11	at	at	ADP
ejpam-2507	303	12	generalized	generalized	ADJ
ejpam-2507	303	13	lebesgue	lebesgue	NOUN
ejpam-2507	303	14	points	point	NOUN
ejpam-2507	303	15	and	and	CCONJ
ejpam-2507	303	16	in	in	ADP
ejpam-2507	303	17	the	the	DET
ejpam-2507	303	18	space	space	NOUN
ejpam-2507	303	19	lp(-∞,∞	lp(-∞,∞	PROPN
ejpam-2507	303	20	)	)	PUNCT
ejpam-2507	303	21	.	.	PUNCT
ejpam-2507	304	1	izv	izv	PROPN
ejpam-2507	304	2	.	.	PROPN
ejpam-2507	304	3	akad	akad	PROPN
ejpam-2507	304	4	.	.	PUNCT
ejpam-2507	305	1	nauk	nauk	PROPN
ejpam-2507	305	2	sssr	sssr	PROPN
ejpam-2507	305	3	ser	ser	PROPN
ejpam-2507	305	4	.	.	PROPN
ejpam-2507	306	1	mat	mat	PROPN
ejpam-2507	306	2	.	.	PROPN
ejpam-2507	306	3	,	,	PUNCT
ejpam-2507	306	4	27(2):287	27(2):287	PROPN
ejpam-2507	306	5	-	-	SYM
ejpam-2507	306	6	304	304	NUM
ejpam-2507	306	7	,	,	PUNCT
ejpam-2507	306	8	1963	1963	NUM
ejpam-2507	306	9	.	.	PUNCT
ejpam-2507	307	1	[	[	X
ejpam-2507	307	2	15	15	NUM
ejpam-2507	307	3	]	]	X
ejpam-2507	307	4	b	b	X
ejpam-2507	307	5	rydzewska	rydzewska	PROPN
ejpam-2507	307	6	.	.	PUNCT
ejpam-2507	308	1	approximation	approximation	NOUN
ejpam-2507	308	2	des	des	PROPN
ejpam-2507	308	3	fonctions	fonctions	PROPN
ejpam-2507	308	4	par	par	PROPN
ejpam-2507	308	5	des	des	X
ejpam-2507	308	6	intégrales	intégrales	PROPN
ejpam-2507	308	7	singulières	singulière	NOUN
ejpam-2507	308	8	ordinaires	ordinaire	NOUN
ejpam-2507	308	9	.	.	PUNCT
ejpam-2507	309	1	fasc	fasc	PROPN
ejpam-2507	309	2	.	.	PROPN
ejpam-2507	309	3	math	math	PROPN
ejpam-2507	309	4	.	.	PUNCT
ejpam-2507	309	5	,	,	PUNCT
ejpam-2507	309	6	7:71	7:71	NUM
ejpam-2507	309	7	-	-	SYM
ejpam-2507	309	8	81	81	NUM
ejpam-2507	309	9	,	,	PUNCT
ejpam-2507	309	10	1973	1973	NUM
ejpam-2507	309	11	.	.	PUNCT
ejpam-2507	310	1	references	reference	NOUN
ejpam-2507	310	2	347	347	NUM
ejpam-2507	311	1	[	[	X
ejpam-2507	311	2	16	16	NUM
ejpam-2507	311	3	]	]	X
ejpam-2507	311	4	r	r	NOUN
ejpam-2507	311	5	taberski	taberski	PROPN
ejpam-2507	311	6	.	.	PUNCT
ejpam-2507	312	1	singular	singular	PROPN
ejpam-2507	312	2	integrals	integral	NOUN
ejpam-2507	312	3	depending	depend	VERB
ejpam-2507	312	4	on	on	ADP
ejpam-2507	312	5	two	two	NUM
ejpam-2507	312	6	parameters	parameter	NOUN
ejpam-2507	312	7	.	.	PUNCT
ejpam-2507	313	1	prace	prace	PROPN
ejpam-2507	313	2	mat	mat	PROPN
ejpam-2507	313	3	.	.	PROPN
ejpam-2507	313	4	,	,	PUNCT
ejpam-2507	313	5	7:173	7:173	NUM
ejpam-2507	313	6	-	-	SYM
ejpam-2507	313	7	179	179	NUM
ejpam-2507	313	8	,	,	PUNCT
ejpam-2507	313	9	1962	1962	NUM
ejpam-2507	313	10	.	.	PUNCT