id	sid	tid	token	lemma	pos
ejpam-130	1	1	european	european	PROPN
ejpam-130	1	2	journal	journal	PROPN
ejpam-130	1	3	of	of	ADP
ejpam-130	1	4	pure	pure	ADJ
ejpam-130	1	5	and	and	CCONJ
ejpam-130	1	6	applied	apply	VERB
ejpam-130	1	7	mathematics	mathematic	NOUN
ejpam-130	1	8	vol	vol	NOUN
ejpam-130	1	9	.	.	PROPN
ejpam-130	2	1	1	1	NUM
ejpam-130	2	2	,	,	PUNCT
ejpam-130	2	3	no	no	INTJ
ejpam-130	2	4	.	.	NOUN
ejpam-130	2	5	3	3	NUM
ejpam-130	2	6	,	,	PUNCT
ejpam-130	2	7	2008	2008	NUM
ejpam-130	2	8	,	,	PUNCT
ejpam-130	2	9	(	(	PUNCT
ejpam-130	2	10	21	21	NUM
ejpam-130	2	11	-	-	SYM
ejpam-130	2	12	32	32	NUM
ejpam-130	2	13	)	)	PUNCT
ejpam-130	2	14	issn	issn	PROPN
ejpam-130	2	15	1307	1307	NUM
ejpam-130	2	16	-	-	SYM
ejpam-130	2	17	5543	5543	NUM
ejpam-130	2	18	–	–	PUNCT
ejpam-130	2	19	www.ejpam.com	www.ejpam.com	X
ejpam-130	2	20	on	on	ADP
ejpam-130	2	21	the	the	DET
ejpam-130	2	22	inverse	inverse	NOUN
ejpam-130	2	23	problem	problem	NOUN
ejpam-130	2	24	of	of	ADP
ejpam-130	2	25	the	the	DET
ejpam-130	2	26	scattering	scatter	VERB
ejpam-130	2	27	theory	theory	NOUN
ejpam-130	2	28	for	for	ADP
ejpam-130	2	29	a	a	DET
ejpam-130	2	30	class	class	NOUN
ejpam-130	2	31	of	of	ADP
ejpam-130	2	32	systems	system	NOUN
ejpam-130	2	33	of	of	ADP
ejpam-130	2	34	dirac	dirac	NOUN
ejpam-130	2	35	equations	equation	NOUN
ejpam-130	2	36	with	with	ADP
ejpam-130	2	37	discontiunous	discontiunous	ADJ
ejpam-130	2	38	coefficient	coefficient	NOUN
ejpam-130	2	39	kh	kh	PROPN
ejpam-130	2	40	.	.	PROPN
ejpam-130	2	41	r.	r.	PROPN
ejpam-130	2	42	mamedov∗,†	mamedov∗,†	PROPN
ejpam-130	2	43	,	,	PUNCT
ejpam-130	2	44	aynur	aynur	ADV
ejpam-130	2	45	çöl	çöl	VERB
ejpam-130	2	46	mathematics	mathematics	PROPN
ejpam-130	2	47	department	department	PROPN
ejpam-130	2	48	,	,	PUNCT
ejpam-130	2	49	science	science	NOUN
ejpam-130	2	50	and	and	CCONJ
ejpam-130	2	51	arts	art	NOUN
ejpam-130	2	52	faculty	faculty	PROPN
ejpam-130	2	53	,	,	PUNCT
ejpam-130	2	54	mersin	mersin	PROPN
ejpam-130	2	55	university	university	PROPN
ejpam-130	2	56	33343	33343	NUM
ejpam-130	2	57	,	,	PUNCT
ejpam-130	2	58	ciftlikkoy	ciftlikkoy	PROPN
ejpam-130	2	59	campus	campus	PROPN
ejpam-130	2	60	,	,	PUNCT
ejpam-130	2	61	mersin	mersin	PROPN
ejpam-130	2	62	,	,	PUNCT
ejpam-130	2	63	turkey	turkey	NOUN
ejpam-130	2	64	abstract	abstract	NOUN
ejpam-130	2	65	.	.	PUNCT
ejpam-130	3	1	in	in	ADP
ejpam-130	3	2	this	this	DET
ejpam-130	3	3	paper	paper	NOUN
ejpam-130	3	4	it	it	PRON
ejpam-130	3	5	is	be	AUX
ejpam-130	3	6	devoted	devoted	ADJ
ejpam-130	3	7	to	to	PART
ejpam-130	3	8	study	study	VERB
ejpam-130	3	9	the	the	DET
ejpam-130	3	10	inverse	inverse	NOUN
ejpam-130	3	11	scattering	scattering	NOUN
ejpam-130	3	12	problem	problem	NOUN
ejpam-130	3	13	for	for	ADP
ejpam-130	3	14	a	a	DET
ejpam-130	3	15	singular	singular	ADJ
ejpam-130	3	16	boundary	boundary	ADJ
ejpam-130	3	17	value	value	NOUN
ejpam-130	3	18	problem	problem	NOUN
ejpam-130	3	19	of	of	ADP
ejpam-130	3	20	generalized	generalized	ADJ
ejpam-130	3	21	form	form	NOUN
ejpam-130	3	22	of	of	ADP
ejpam-130	3	23	system	system	NOUN
ejpam-130	3	24	dirac	dirac	NOUN
ejpam-130	3	25	type	type	NOUN
ejpam-130	3	26	.	.	PUNCT
ejpam-130	4	1	the	the	DET
ejpam-130	4	2	new	new	ADJ
ejpam-130	4	3	representation	representation	NOUN
ejpam-130	4	4	for	for	ADP
ejpam-130	4	5	the	the	DET
ejpam-130	4	6	solutions	solution	NOUN
ejpam-130	4	7	of	of	ADP
ejpam-130	4	8	the	the	DET
ejpam-130	4	9	differential	differential	ADJ
ejpam-130	4	10	equations	equation	NOUN
ejpam-130	4	11	system	system	NOUN
ejpam-130	4	12	is	be	AUX
ejpam-130	4	13	considered	consider	VERB
ejpam-130	4	14	,	,	PUNCT
ejpam-130	4	15	the	the	DET
ejpam-130	4	16	scattering	scatter	VERB
ejpam-130	4	17	function	function	NOUN
ejpam-130	4	18	is	be	AUX
ejpam-130	4	19	defined	define	VERB
ejpam-130	4	20	and	and	CCONJ
ejpam-130	4	21	its	its	PRON
ejpam-130	4	22	properties	property	NOUN
ejpam-130	4	23	are	be	AUX
ejpam-130	4	24	given	give	VERB
ejpam-130	4	25	.	.	PUNCT
ejpam-130	5	1	the	the	DET
ejpam-130	5	2	main	main	ADJ
ejpam-130	5	3	equation	equation	NOUN
ejpam-130	5	4	is	be	AUX
ejpam-130	5	5	obtained	obtain	VERB
ejpam-130	5	6	for	for	ADP
ejpam-130	5	7	the	the	DET
ejpam-130	5	8	solution	solution	NOUN
ejpam-130	5	9	of	of	ADP
ejpam-130	5	10	the	the	DET
ejpam-130	5	11	inverse	inverse	NOUN
ejpam-130	5	12	problem	problem	NOUN
ejpam-130	5	13	and	and	CCONJ
ejpam-130	5	14	it	it	PRON
ejpam-130	5	15	is	be	AUX
ejpam-130	5	16	shown	show	VERB
ejpam-130	5	17	the	the	DET
ejpam-130	5	18	uniqueness	uniqueness	NOUN
ejpam-130	5	19	of	of	ADP
ejpam-130	5	20	the	the	DET
ejpam-130	5	21	solution	solution	NOUN
ejpam-130	5	22	of	of	ADP
ejpam-130	5	23	the	the	DET
ejpam-130	5	24	inverse	inverse	NOUN
ejpam-130	5	25	problem	problem	NOUN
ejpam-130	5	26	of	of	ADP
ejpam-130	5	27	scattering	scatter	VERB
ejpam-130	5	28	theory	theory	NOUN
ejpam-130	5	29	on	on	ADP
ejpam-130	5	30	the	the	DET
ejpam-130	5	31	half	half	ADJ
ejpam-130	5	32	line	line	NOUN
ejpam-130	6	1	[	[	X
ejpam-130	6	2	0,∞	0,∞	NOUN
ejpam-130	6	3	)	)	PUNCT
ejpam-130	6	4	.	.	PUNCT
ejpam-130	7	1	ams	am	NOUN
ejpam-130	7	2	subject	subject	ADJ
ejpam-130	7	3	classifications	classification	NOUN
ejpam-130	7	4	:	:	PUNCT
ejpam-130	7	5	34a55	34a55	NUM
ejpam-130	7	6	,	,	PUNCT
ejpam-130	7	7	34b24	34b24	NUM
ejpam-130	7	8	,	,	PUNCT
ejpam-130	7	9	34l05	34l05	NUM
ejpam-130	7	10	key	key	ADJ
ejpam-130	7	11	words	word	NOUN
ejpam-130	7	12	:	:	PUNCT
ejpam-130	7	13	dirac	dirac	NOUN
ejpam-130	7	14	operator	operator	NOUN
ejpam-130	7	15	on	on	ADP
ejpam-130	7	16	the	the	DET
ejpam-130	7	17	half	half	ADJ
ejpam-130	7	18	line	line	NOUN
ejpam-130	7	19	,	,	PUNCT
ejpam-130	7	20	scattering	scatter	VERB
ejpam-130	7	21	function	function	NOUN
ejpam-130	7	22	,	,	PUNCT
ejpam-130	7	23	inverse	inverse	NOUN
ejpam-130	7	24	problem	problem	NOUN
ejpam-130	7	25	of	of	ADP
ejpam-130	7	26	scattering	scatter	VERB
ejpam-130	7	27	theory	theory	NOUN
ejpam-130	7	28	,	,	PUNCT
ejpam-130	7	29	uniqueness	uniqueness	NOUN
ejpam-130	7	30	of	of	ADP
ejpam-130	7	31	the	the	DET
ejpam-130	7	32	solution	solution	NOUN
ejpam-130	7	33	to	to	ADP
ejpam-130	7	34	inverse	inverse	NOUN
ejpam-130	7	35	problem	problem	NOUN
ejpam-130	7	36	.	.	PUNCT
ejpam-130	8	1	1	1	X
ejpam-130	8	2	.	.	X
ejpam-130	8	3	introduction	introduction	NOUN
ejpam-130	8	4	we	we	PRON
ejpam-130	8	5	consider	consider	VERB
ejpam-130	8	6	on	on	ADP
ejpam-130	8	7	the	the	DET
ejpam-130	8	8	half	half	ADJ
ejpam-130	8	9	line	line	NOUN
ejpam-130	8	10	(	(	PUNCT
ejpam-130	8	11	0,∞	0,∞	NUM
ejpam-130	8	12	)	)	PUNCT
ejpam-130	8	13	the	the	DET
ejpam-130	8	14	system	system	NOUN
ejpam-130	8	15	of	of	ADP
ejpam-130	8	16	dirac	dirac	NOUN
ejpam-130	8	17	equations	equation	NOUN
ejpam-130	8	18	by	by	ADP
ejpam-130	8	19	′+ω(x)y	′+ω(x)y	NOUN
ejpam-130	8	20	=	=	SYM
ejpam-130	8	21	λρ	λρ	X
ejpam-130	8	22	(	(	PUNCT
ejpam-130	8	23	x)y	x)y	X
ejpam-130	8	24	(	(	PUNCT
ejpam-130	8	25	1.1	1.1	NUM
ejpam-130	8	26	)	)	PUNCT
ejpam-130	8	27	and	and	CCONJ
ejpam-130	8	28	the	the	DET
ejpam-130	8	29	boundary	boundary	ADJ
ejpam-130	8	30	condition	condition	NOUN
ejpam-130	8	31	y1	y1	NOUN
ejpam-130	8	32	(	(	PUNCT
ejpam-130	8	33	0)−	0)−	NUM
ejpam-130	8	34	hy2	hy2	INTJ
ejpam-130	8	35	(	(	PUNCT
ejpam-130	8	36	0	0	NUM
ejpam-130	8	37	)	)	PUNCT
ejpam-130	8	38	=	=	SYM
ejpam-130	8	39	0	0	NUM
ejpam-130	8	40	,	,	PUNCT
ejpam-130	8	41	(	(	PUNCT
ejpam-130	8	42	1.2	1.2	NUM
ejpam-130	8	43	)	)	PUNCT
ejpam-130	8	44	where	where	SCONJ
ejpam-130	8	45	h	h	NOUN
ejpam-130	8	46	is	be	AUX
ejpam-130	8	47	an	an	DET
ejpam-130	8	48	arbitrary	arbitrary	ADJ
ejpam-130	8	49	real	real	ADJ
ejpam-130	8	50	number	number	NOUN
ejpam-130	8	51	,	,	PUNCT
ejpam-130	8	52	λ	λ	PROPN
ejpam-130	8	53	is	be	AUX
ejpam-130	8	54	spectral	spectral	ADJ
ejpam-130	8	55	parameter	parameter	NOUN
ejpam-130	8	56	,	,	PUNCT
ejpam-130	8	57	p	p	X
ejpam-130	8	58	(	(	PUNCT
ejpam-130	8	59	x	x	NOUN
ejpam-130	8	60	)	)	PUNCT
ejpam-130	8	61	and	and	CCONJ
ejpam-130	8	62	q	q	ADJ
ejpam-130	8	63	(	(	PUNCT
ejpam-130	8	64	x	x	X
ejpam-130	8	65	)	)	PUNCT
ejpam-130	8	66	are	be	AUX
ejpam-130	8	67	real	real	ADV
ejpam-130	8	68	-	-	PUNCT
ejpam-130	8	69	valued	value	VERB
ejpam-130	8	70	measurable	measurable	ADJ
ejpam-130	8	71	functions	function	NOUN
ejpam-130	8	72	,	,	PUNCT
ejpam-130	8	73	ω(x	ω(x	X
ejpam-130	8	74	)	)	PUNCT
ejpam-130	9	1	=	=	SYM
ejpam-130	9	2	�	�	PROPN
ejpam-130	9	3	p	p	PROPN
ejpam-130	9	4	(	(	PUNCT
ejpam-130	9	5	x	x	NOUN
ejpam-130	9	6	)	)	PUNCT
ejpam-130	9	7	q	q	NOUN
ejpam-130	9	8	(	(	PUNCT
ejpam-130	9	9	x	x	NOUN
ejpam-130	9	10	)	)	PUNCT
ejpam-130	9	11	q	q	NOUN
ejpam-130	9	12	(	(	PUNCT
ejpam-130	9	13	x	x	NOUN
ejpam-130	9	14	)	)	PUNCT
ejpam-130	9	15	−p	−p	NOUN
ejpam-130	9	16	(	(	PUNCT
ejpam-130	9	17	x	x	NOUN
ejpam-130	9	18	)	)	PUNCT
ejpam-130	9	19	�	�	PROPN
ejpam-130	9	20	,	,	PUNCT
ejpam-130	9	21	b	b	X
ejpam-130	9	22	=	=	SYM
ejpam-130	9	23	�	�	PROPN
ejpam-130	9	24	0	0	NUM
ejpam-130	9	25	1	1	NUM
ejpam-130	9	26	−1	−1	NOUN
ejpam-130	9	27	0	0	NUM
ejpam-130	9	28	�	�	PROPN
ejpam-130	9	29	,	,	PUNCT
ejpam-130	9	30	y	y	PROPN
ejpam-130	9	31	=	=	SYM
ejpam-130	9	32	�	�	PROPN
ejpam-130	9	33	y1	y1	PROPN
ejpam-130	9	34	y2	y2	PROPN
ejpam-130	9	35	�	�	PROPN
ejpam-130	9	36	.	.	PUNCT
ejpam-130	10	1	also	also	ADV
ejpam-130	10	2	,	,	PUNCT
ejpam-130	10	3	the	the	DET
ejpam-130	10	4	coefficient	coefficient	NOUN
ejpam-130	10	5	ρ	ρ	X
ejpam-130	10	6	(	(	PUNCT
ejpam-130	10	7	x	x	NOUN
ejpam-130	10	8	)	)	PUNCT
ejpam-130	10	9	is	be	AUX
ejpam-130	10	10	a	a	DET
ejpam-130	10	11	piecewise	piecewise	NOUN
ejpam-130	10	12	constant	constant	ADJ
ejpam-130	10	13	function	function	NOUN
ejpam-130	10	14	takes	take	VERB
ejpam-130	10	15	the	the	DET
ejpam-130	10	16	form	form	NOUN
ejpam-130	10	17	ρ	ρ	NOUN
ejpam-130	10	18	(	(	PUNCT
ejpam-130	10	19	x	x	NOUN
ejpam-130	10	20	)	)	PUNCT
ejpam-130	10	21	=	=	SYM
ejpam-130	10	22	¨	¨	NOUN
ejpam-130	10	23	α	α	X
ejpam-130	10	24	,	,	PUNCT
ejpam-130	10	25	0≤	0≤	NUM
ejpam-130	10	26	x	x	X
ejpam-130	10	27	<	<	X
ejpam-130	10	28	a	a	DET
ejpam-130	10	29	,	,	PUNCT
ejpam-130	10	30	1	1	NUM
ejpam-130	10	31	,	,	PUNCT
ejpam-130	10	32	x	x	X
ejpam-130	10	33	≥	≥	NOUN
ejpam-130	10	34	a	a	X
ejpam-130	10	35	,	,	PUNCT
ejpam-130	10	36	(	(	PUNCT
ejpam-130	10	37	1.3	1.3	NUM
ejpam-130	10	38	)	)	PUNCT
ejpam-130	10	39	∗corresponding	∗corresponde	VERB
ejpam-130	10	40	author	author	NOUN
ejpam-130	10	41	.	.	PUNCT
ejpam-130	11	1	email	email	NOUN
ejpam-130	11	2	addresses	address	NOUN
ejpam-130	11	3	:	:	PUNCT
ejpam-130	11	4	hanlar@mersin.edu.tr	hanlar@mersin.edu.tr	PROPN
ejpam-130	11	5	(	(	PUNCT
ejpam-130	11	6	kh	kh	PROPN
ejpam-130	11	7	.	.	PUNCT
ejpam-130	11	8	r.	r.	PROPN
ejpam-130	11	9	mamedov	mamedov	PROPN
ejpam-130	11	10	)	)	PUNCT
ejpam-130	11	11	acol@mersin.edu.tr	acol@mersin.edu.tr	NOUN
ejpam-130	11	12	(	(	PUNCT
ejpam-130	11	13	a.	a.	NOUN
ejpam-130	11	14	çöl	çöl	PROPN
ejpam-130	11	15	)	)	PUNCT
ejpam-130	11	16	†this	†this	DET
ejpam-130	11	17	research	research	NOUN
ejpam-130	11	18	is	be	AUX
ejpam-130	11	19	supported	support	VERB
ejpam-130	11	20	by	by	ADP
ejpam-130	11	21	the	the	DET
ejpam-130	11	22	scientific	scientific	ADJ
ejpam-130	11	23	and	and	CCONJ
ejpam-130	11	24	technical	technical	ADJ
ejpam-130	11	25	research	research	NOUN
ejpam-130	11	26	council	council	PROPN
ejpam-130	11	27	of	of	ADP
ejpam-130	11	28	turkey	turkey	PROPN
ejpam-130	11	29	(	(	PUNCT
ejpam-130	11	30	tubitak	tubitak	VERB
ejpam-130	11	31	nato	nato	PROPN
ejpam-130	11	32	pc	pc	NOUN
ejpam-130	11	33	-	-	PUNCT
ejpam-130	11	34	bc	bc	ADJ
ejpam-130	11	35	)	)	PUNCT
ejpam-130	11	36	http://www.ejpam.com	http://www.ejpam.com	X
ejpam-130	12	1	21	21	NUM
ejpam-130	12	2	c	c	X
ejpam-130	12	3	©	©	PROPN
ejpam-130	12	4	2008	2008	NUM
ejpam-130	12	5	ejpam	ejpam	VERB
ejpam-130	12	6	all	all	DET
ejpam-130	12	7	rights	right	NOUN
ejpam-130	12	8	reserved	reserve	VERB
ejpam-130	12	9	.	.	PUNCT
ejpam-130	13	1	kh	kh	PROPN
ejpam-130	13	2	.	.	PUNCT
ejpam-130	13	3	r.	r.	PROPN
ejpam-130	13	4	mamedov	mamedov	PROPN
ejpam-130	13	5	,	,	PUNCT
ejpam-130	13	6	a.	a.	PROPN
ejpam-130	13	7	çöl	çöl	PROPN
ejpam-130	13	8	/	/	SYM
ejpam-130	13	9	eur	eur	PROPN
ejpam-130	13	10	.	.	PUNCT
ejpam-130	14	1	j.	j.	PROPN
ejpam-130	14	2	pure	pure	PROPN
ejpam-130	14	3	appl	appl	PROPN
ejpam-130	14	4	.	.	PROPN
ejpam-130	14	5	math	math	PROPN
ejpam-130	14	6	,	,	PUNCT
ejpam-130	14	7	1	1	NUM
ejpam-130	14	8	(	(	PUNCT
ejpam-130	14	9	2008	2008	NUM
ejpam-130	14	10	)	)	PUNCT
ejpam-130	14	11	,	,	PUNCT
ejpam-130	14	12	(	(	PUNCT
ejpam-130	14	13	21	21	NUM
ejpam-130	14	14	-	-	SYM
ejpam-130	14	15	32	32	NUM
ejpam-130	14	16	)	)	PUNCT
ejpam-130	14	17	22	22	NUM
ejpam-130	14	18	and	and	CCONJ
ejpam-130	14	19	1	1	NUM
ejpam-130	14	20	6=	6=	NUM
ejpam-130	14	21	α	α	NOUN
ejpam-130	14	22	>	>	X
ejpam-130	14	23	0	0	X
ejpam-130	14	24	.	.	PUNCT
ejpam-130	14	25	assume	assume	VERB
ejpam-130	14	26	that	that	SCONJ
ejpam-130	14	27	the	the	DET
ejpam-130	14	28	condition	condition	NOUN
ejpam-130	14	29	∞	∞	PROPN
ejpam-130	14	30	∫	∫	PROPN
ejpam-130	14	31	0	0	NUM
ejpam-130	14	32	‖ω(x)‖	‖ω(x)‖	X
ejpam-130	15	1	d	d	X
ejpam-130	15	2	x	x	PUNCT
ejpam-130	15	3	<	<	X
ejpam-130	15	4	∞	∞	PROPN
ejpam-130	15	5	(	(	PUNCT
ejpam-130	15	6	1.4	1.4	NUM
ejpam-130	15	7	)	)	PUNCT
ejpam-130	15	8	is	be	AUX
ejpam-130	15	9	satisfied	satisfied	ADJ
ejpam-130	15	10	for	for	ADP
ejpam-130	15	11	euclidean	euclidean	ADJ
ejpam-130	15	12	norm	norm	NOUN
ejpam-130	15	13	.	.	PUNCT
ejpam-130	16	1	the	the	DET
ejpam-130	16	2	aim	aim	NOUN
ejpam-130	16	3	of	of	ADP
ejpam-130	16	4	this	this	DET
ejpam-130	16	5	paper	paper	NOUN
ejpam-130	16	6	is	be	AUX
ejpam-130	16	7	to	to	PART
ejpam-130	16	8	show	show	VERB
ejpam-130	16	9	the	the	DET
ejpam-130	16	10	uniqueness	uniqueness	NOUN
ejpam-130	16	11	of	of	ADP
ejpam-130	16	12	solution	solution	NOUN
ejpam-130	16	13	of	of	ADP
ejpam-130	16	14	the	the	DET
ejpam-130	16	15	inverse	inverse	NOUN
ejpam-130	16	16	problem	problem	NOUN
ejpam-130	16	17	for	for	ADP
ejpam-130	16	18	the	the	DET
ejpam-130	16	19	boundary	boundary	ADJ
ejpam-130	16	20	value	value	NOUN
ejpam-130	16	21	problem	problem	NOUN
ejpam-130	16	22	(	(	PUNCT
ejpam-130	16	23	1.1	1.1	NUM
ejpam-130	16	24	)	)	PUNCT
ejpam-130	16	25	,	,	PUNCT
ejpam-130	16	26	(	(	PUNCT
ejpam-130	16	27	1.2	1.2	NUM
ejpam-130	16	28	)	)	PUNCT
ejpam-130	16	29	with	with	ADP
ejpam-130	16	30	discontinuous	discontinuous	ADJ
ejpam-130	16	31	coefficients	coefficient	NOUN
ejpam-130	16	32	on	on	ADP
ejpam-130	16	33	the	the	DET
ejpam-130	16	34	half	half	ADJ
ejpam-130	16	35	line	line	NOUN
ejpam-130	16	36	(	(	PUNCT
ejpam-130	16	37	0,∞	0,∞	NUM
ejpam-130	16	38	)	)	PUNCT
ejpam-130	16	39	.	.	PUNCT
ejpam-130	17	1	the	the	DET
ejpam-130	17	2	inverse	inverse	NOUN
ejpam-130	17	3	scattering	scattering	NOUN
ejpam-130	17	4	problem	problem	NOUN
ejpam-130	17	5	for	for	ADP
ejpam-130	17	6	classical	classical	ADJ
ejpam-130	17	7	sturm	sturm	NOUN
ejpam-130	17	8	-	-	PUNCT
ejpam-130	17	9	liouville	liouville	VERB
ejpam-130	17	10	and	and	CCONJ
ejpam-130	17	11	dirac	dirac	NOUN
ejpam-130	17	12	operators	operator	NOUN
ejpam-130	17	13	on	on	ADP
ejpam-130	17	14	the	the	DET
ejpam-130	17	15	half	half	ADJ
ejpam-130	17	16	line	line	NOUN
ejpam-130	17	17	was	be	AUX
ejpam-130	17	18	solved	solve	VERB
ejpam-130	17	19	completely	completely	ADV
ejpam-130	17	20	in	in	ADP
ejpam-130	17	21	[	[	X
ejpam-130	17	22	1][7	1][7	NUM
ejpam-130	17	23	]	]	PUNCT
ejpam-130	17	24	.	.	PUNCT
ejpam-130	18	1	in	in	ADP
ejpam-130	18	2	the	the	DET
ejpam-130	18	3	case	case	NOUN
ejpam-130	18	4	that	that	SCONJ
ejpam-130	18	5	coefficients	coefficient	NOUN
ejpam-130	18	6	have	have	VERB
ejpam-130	18	7	discontinuous	discontinuous	ADJ
ejpam-130	18	8	points	point	NOUN
ejpam-130	18	9	,	,	PUNCT
ejpam-130	18	10	it	it	PRON
ejpam-130	18	11	is	be	AUX
ejpam-130	18	12	come	come	VERB
ejpam-130	18	13	up	up	ADP
ejpam-130	18	14	new	new	ADJ
ejpam-130	18	15	changes	change	NOUN
ejpam-130	18	16	in	in	ADP
ejpam-130	18	17	the	the	DET
ejpam-130	18	18	solution	solution	NOUN
ejpam-130	18	19	of	of	ADP
ejpam-130	18	20	problem	problem	NOUN
ejpam-130	18	21	.	.	PUNCT
ejpam-130	19	1	for	for	ADP
ejpam-130	19	2	example	example	NOUN
ejpam-130	19	3	,	,	PUNCT
ejpam-130	19	4	when	when	SCONJ
ejpam-130	19	5	the	the	DET
ejpam-130	19	6	potential	potential	NOUN
ejpam-130	19	7	has	have	VERB
ejpam-130	19	8	a	a	DET
ejpam-130	19	9	discontinuous	discontinuous	ADJ
ejpam-130	19	10	point	point	NOUN
ejpam-130	19	11	at	at	ADP
ejpam-130	19	12	x	x	X
ejpam-130	19	13	=	=	PUNCT
ejpam-130	19	14	a	a	NOUN
ejpam-130	19	15	,	,	PUNCT
ejpam-130	19	16	the	the	DET
ejpam-130	19	17	solution	solution	NOUN
ejpam-130	19	18	of	of	ADP
ejpam-130	19	19	inverse	inverse	ADJ
ejpam-130	19	20	problem	problem	NOUN
ejpam-130	19	21	on	on	ADP
ejpam-130	19	22	the	the	DET
ejpam-130	19	23	half	half	ADJ
ejpam-130	19	24	line	line	NOUN
ejpam-130	19	25	(	(	PUNCT
ejpam-130	19	26	0,∞	0,∞	NOUN
ejpam-130	19	27	)	)	PUNCT
ejpam-130	19	28	is	be	AUX
ejpam-130	19	29	turned	turn	VERB
ejpam-130	19	30	to	to	ADP
ejpam-130	19	31	the	the	DET
ejpam-130	19	32	solutions	solution	NOUN
ejpam-130	19	33	of	of	ADP
ejpam-130	19	34	two	two	NUM
ejpam-130	19	35	inverse	inverse	NOUN
ejpam-130	19	36	problems	problem	NOUN
ejpam-130	19	37	in	in	ADP
ejpam-130	19	38	the	the	DET
ejpam-130	19	39	intervals	interval	NOUN
ejpam-130	19	40	[	[	X
ejpam-130	19	41	0	0	NUM
ejpam-130	19	42	,	,	PUNCT
ejpam-130	19	43	a	a	PRON
ejpam-130	19	44	]	]	X
ejpam-130	19	45	and	and	CCONJ
ejpam-130	19	46	[	[	X
ejpam-130	19	47	a,∞	a,∞	PROPN
ejpam-130	19	48	)	)	PUNCT
ejpam-130	19	49	(	(	PUNCT
ejpam-130	19	50	see	see	VERB
ejpam-130	19	51	[	[	X
ejpam-130	19	52	8	8	NUM
ejpam-130	19	53	]	]	NUM
ejpam-130	19	54	)	)	PUNCT
ejpam-130	19	55	.	.	PUNCT
ejpam-130	20	1	in	in	ADP
ejpam-130	20	2	this	this	DET
ejpam-130	20	3	case	case	NOUN
ejpam-130	20	4	it	it	PRON
ejpam-130	20	5	is	be	AUX
ejpam-130	20	6	used	use	VERB
ejpam-130	20	7	the	the	DET
ejpam-130	20	8	new	new	ADJ
ejpam-130	20	9	integral	integral	ADJ
ejpam-130	20	10	representation	representation	NOUN
ejpam-130	20	11	for	for	ADP
ejpam-130	20	12	the	the	DET
ejpam-130	20	13	solution	solution	NOUN
ejpam-130	20	14	(	(	PUNCT
ejpam-130	20	15	see	see	VERB
ejpam-130	20	16	[	[	X
ejpam-130	20	17	9	9	NUM
ejpam-130	20	18	]	]	PUNCT
ejpam-130	20	19	,	,	PUNCT
ejpam-130	20	20	[	[	X
ejpam-130	20	21	10	10	NUM
ejpam-130	20	22	]	]	NUM
ejpam-130	20	23	)	)	PUNCT
ejpam-130	20	24	,	,	PUNCT
ejpam-130	20	25	not	not	PART
ejpam-130	20	26	operator	operator	NOUN
ejpam-130	20	27	transformation	transformation	NOUN
ejpam-130	20	28	.	.	PUNCT
ejpam-130	21	1	we	we	PRON
ejpam-130	21	2	showed	show	VERB
ejpam-130	21	3	the	the	DET
ejpam-130	21	4	literature	literature	NOUN
ejpam-130	21	5	about	about	ADP
ejpam-130	21	6	the	the	DET
ejpam-130	21	7	inverse	inverse	NOUN
ejpam-130	21	8	scattering	scattering	NOUN
ejpam-130	21	9	problem	problem	NOUN
ejpam-130	21	10	on	on	ADP
ejpam-130	21	11	the	the	DET
ejpam-130	21	12	half	half	ADJ
ejpam-130	21	13	line	line	NOUN
ejpam-130	21	14	.	.	PUNCT
ejpam-130	22	1	the	the	DET
ejpam-130	22	2	inverse	inverse	ADJ
ejpam-130	22	3	problem	problem	NOUN
ejpam-130	22	4	of	of	ADP
ejpam-130	22	5	scattering	scatter	VERB
ejpam-130	22	6	theory	theory	NOUN
ejpam-130	22	7	for	for	ADP
ejpam-130	22	8	sturm	sturm	NOUN
ejpam-130	22	9	-	-	PUNCT
ejpam-130	22	10	liovuille	liovuille	NOUN
ejpam-130	22	11	problem	problem	NOUN
ejpam-130	22	12	with	with	ADP
ejpam-130	22	13	discontinuous	discontinuous	ADJ
ejpam-130	22	14	coefficients	coefficient	NOUN
ejpam-130	22	15	on	on	ADP
ejpam-130	22	16	the	the	DET
ejpam-130	22	17	half	half	ADJ
ejpam-130	22	18	line	line	NOUN
ejpam-130	22	19	was	be	AUX
ejpam-130	22	20	investigated	investigate	VERB
ejpam-130	22	21	in	in	ADP
ejpam-130	22	22	[	[	X
ejpam-130	22	23	11	11	NUM
ejpam-130	22	24	]	]	PUNCT
ejpam-130	22	25	,	,	PUNCT
ejpam-130	22	26	[	[	X
ejpam-130	22	27	12	12	NUM
ejpam-130	22	28	]	]	PUNCT
ejpam-130	22	29	.	.	PUNCT
ejpam-130	23	1	the	the	DET
ejpam-130	23	2	references	reference	NOUN
ejpam-130	23	3	about	about	ADP
ejpam-130	23	4	the	the	DET
ejpam-130	23	5	inverse	inverse	NOUN
ejpam-130	23	6	problems	problem	NOUN
ejpam-130	23	7	for	for	ADP
ejpam-130	23	8	dirac	dirac	NOUN
ejpam-130	23	9	operators	operator	NOUN
ejpam-130	23	10	on	on	ADP
ejpam-130	23	11	the	the	DET
ejpam-130	23	12	finite	finite	NOUN
ejpam-130	23	13	and	and	CCONJ
ejpam-130	23	14	the	the	DET
ejpam-130	23	15	half	half	ADJ
ejpam-130	23	16	-	-	PUNCT
ejpam-130	23	17	infinite	infinite	ADJ
ejpam-130	23	18	intervals	interval	NOUN
ejpam-130	23	19	were	be	AUX
ejpam-130	23	20	given	give	VERB
ejpam-130	23	21	in	in	ADP
ejpam-130	23	22	[	[	PUNCT
ejpam-130	23	23	13	13	NUM
ejpam-130	23	24	]	]	PUNCT
ejpam-130	23	25	.	.	PUNCT
ejpam-130	24	1	the	the	DET
ejpam-130	24	2	results	result	NOUN
ejpam-130	24	3	obtained	obtain	VERB
ejpam-130	24	4	in	in	ADP
ejpam-130	24	5	this	this	DET
ejpam-130	24	6	work	work	NOUN
ejpam-130	24	7	were	be	AUX
ejpam-130	24	8	presented	present	VERB
ejpam-130	24	9	in	in	ADP
ejpam-130	24	10	the	the	DET
ejpam-130	24	11	conference	conference	NOUN
ejpam-130	24	12	[	[	X
ejpam-130	24	13	14	14	NUM
ejpam-130	24	14	]	]	PUNCT
ejpam-130	24	15	.	.	PUNCT
ejpam-130	25	1	let	let	AUX
ejpam-130	25	2	suppose	suppose	VERB
ejpam-130	25	3	that	that	SCONJ
ejpam-130	25	4	µ	µ	X
ejpam-130	25	5	(	(	PUNCT
ejpam-130	25	6	x	x	NOUN
ejpam-130	25	7	)	)	PUNCT
ejpam-130	25	8	=	=	SYM
ejpam-130	25	9	¨	¨	NOUN
ejpam-130	25	10	a+α	a+α	PUNCT
ejpam-130	25	11	(	(	PUNCT
ejpam-130	25	12	x	x	X
ejpam-130	25	13	−	−	NOUN
ejpam-130	25	14	a	a	NOUN
ejpam-130	25	15	)	)	PUNCT
ejpam-130	25	16	,	,	PUNCT
ejpam-130	25	17	0≤	0≤	NUM
ejpam-130	25	18	x	x	X
ejpam-130	25	19	≤	≤	NUM
ejpam-130	25	20	a	a	PRON
ejpam-130	25	21	,	,	PUNCT
ejpam-130	25	22	x	x	X
ejpam-130	25	23	,	,	PUNCT
ejpam-130	25	24	x	x	X
ejpam-130	25	25	>	>	X
ejpam-130	25	26	a.	a.	NOUN
ejpam-130	26	1	we	we	PRON
ejpam-130	26	2	denote	denote	VERB
ejpam-130	26	3	the	the	DET
ejpam-130	26	4	solution	solution	NOUN
ejpam-130	26	5	of	of	ADP
ejpam-130	26	6	the	the	DET
ejpam-130	26	7	equation	equation	NOUN
ejpam-130	26	8	(	(	PUNCT
ejpam-130	26	9	1.1	1.1	NUM
ejpam-130	26	10	)	)	PUNCT
ejpam-130	26	11	satisfying	satisfy	VERB
ejpam-130	26	12	the	the	DET
ejpam-130	26	13	condition	condition	NOUN
ejpam-130	26	14	lim	lim	PROPN
ejpam-130	26	15	x→∞	x→∞	PROPN
ejpam-130	27	1	f	f	PROPN
ejpam-130	27	2	(	(	PUNCT
ejpam-130	27	3	x	x	INTJ
ejpam-130	27	4	,	,	PUNCT
ejpam-130	27	5	λ	λ	NOUN
ejpam-130	27	6	)	)	PUNCT
ejpam-130	27	7	e−iλx	e−iλx	NOUN
ejpam-130	27	8	=	=	PUNCT
ejpam-130	27	9	�	�	PROPN
ejpam-130	27	10	1	1	NUM
ejpam-130	27	11	−i	−i	PROPN
ejpam-130	27	12	�	�	PROPN
ejpam-130	27	13	by	by	ADP
ejpam-130	27	14	f	f	PROPN
ejpam-130	27	15	(	(	PUNCT
ejpam-130	27	16	x	x	INTJ
ejpam-130	27	17	,	,	PUNCT
ejpam-130	27	18	λ	λ	PROPN
ejpam-130	27	19	)	)	PUNCT
ejpam-130	27	20	.	.	PUNCT
ejpam-130	28	1	when	when	SCONJ
ejpam-130	28	2	ω(x	ω(x	NOUN
ejpam-130	28	3	)	)	PUNCT
ejpam-130	28	4	≡	≡	PROPN
ejpam-130	28	5	0	0	NUM
ejpam-130	28	6	,	,	PUNCT
ejpam-130	28	7	it	it	PRON
ejpam-130	28	8	is	be	AUX
ejpam-130	28	9	easily	easily	ADV
ejpam-130	28	10	obtained	obtain	VERB
ejpam-130	28	11	the	the	DET
ejpam-130	28	12	solution	solution	NOUN
ejpam-130	28	13	of	of	ADP
ejpam-130	28	14	the	the	DET
ejpam-130	28	15	equation	equation	NOUN
ejpam-130	28	16	(	(	PUNCT
ejpam-130	28	17	1.1	1.1	NUM
ejpam-130	28	18	)	)	PUNCT
ejpam-130	28	19	having	have	VERB
ejpam-130	28	20	this	this	DET
ejpam-130	28	21	property	property	NOUN
ejpam-130	28	22	in	in	ADP
ejpam-130	28	23	this	this	DET
ejpam-130	28	24	form	form	NOUN
ejpam-130	28	25	f	f	PROPN
ejpam-130	28	26	0	0	PUNCT
ejpam-130	29	1	(	(	PUNCT
ejpam-130	29	2	x	x	NOUN
ejpam-130	29	3	,	,	PUNCT
ejpam-130	29	4	λ	λ	NOUN
ejpam-130	29	5	)	)	PUNCT
ejpam-130	29	6	=	=	SYM
ejpam-130	29	7	�	�	PROPN
ejpam-130	29	8	1	1	NUM
ejpam-130	29	9	−i	−i	PROPN
ejpam-130	29	10	�	�	PROPN
ejpam-130	29	11	eiλµ(x	eiλµ(x	PROPN
ejpam-130	29	12	)	)	PUNCT
ejpam-130	29	13	.	.	PUNCT
ejpam-130	30	1	as	as	ADP
ejpam-130	30	2	in	in	ADP
ejpam-130	30	3	[	[	X
ejpam-130	30	4	9	9	NUM
ejpam-130	30	5	]	]	PUNCT
ejpam-130	30	6	and	and	CCONJ
ejpam-130	30	7	[	[	X
ejpam-130	30	8	10	10	NUM
ejpam-130	30	9	]	]	PUNCT
ejpam-130	30	10	,	,	PUNCT
ejpam-130	30	11	let	let	VERB
ejpam-130	30	12	f	f	PROPN
ejpam-130	30	13	(	(	PUNCT
ejpam-130	30	14	x	x	INTJ
ejpam-130	30	15	,	,	PUNCT
ejpam-130	30	16	λ	λ	PROPN
ejpam-130	30	17	)	)	PUNCT
ejpam-130	30	18	be	be	VERB
ejpam-130	30	19	a	a	DET
ejpam-130	30	20	solution	solution	NOUN
ejpam-130	30	21	of	of	ADP
ejpam-130	30	22	the	the	DET
ejpam-130	30	23	equation	equation	NOUN
ejpam-130	30	24	(	(	PUNCT
ejpam-130	30	25	1.1	1.1	NUM
ejpam-130	30	26	)	)	PUNCT
ejpam-130	30	27	satisfying	satisfy	VERB
ejpam-130	30	28	the	the	DET
ejpam-130	30	29	condition	condition	NOUN
ejpam-130	30	30	lim	lim	PROPN
ejpam-130	30	31	x→∞	x→∞	PROPN
ejpam-130	31	1	f	f	PROPN
ejpam-130	31	2	(	(	PUNCT
ejpam-130	31	3	x	x	INTJ
ejpam-130	31	4	,	,	PUNCT
ejpam-130	31	5	λ	λ	NOUN
ejpam-130	31	6	)	)	PUNCT
ejpam-130	31	7	e−λbx	e−λbx	VERB
ejpam-130	31	8	=	=	PUNCT
ejpam-130	31	9	�	�	PROPN
ejpam-130	31	10	1	1	NUM
ejpam-130	31	11	0	0	NUM
ejpam-130	31	12	0	0	NUM
ejpam-130	31	13	1	1	NUM
ejpam-130	31	14	�	�	PROPN
ejpam-130	31	15	.	.	PUNCT
ejpam-130	32	1	it	it	PRON
ejpam-130	32	2	is	be	AUX
ejpam-130	32	3	obvious	obvious	ADJ
ejpam-130	32	4	that	that	SCONJ
ejpam-130	32	5	f	f	PROPN
ejpam-130	32	6	(	(	PUNCT
ejpam-130	32	7	x	x	INTJ
ejpam-130	32	8	,	,	PUNCT
ejpam-130	32	9	λ	λ	NOUN
ejpam-130	32	10	)	)	PUNCT
ejpam-130	32	11	=	=	SYM
ejpam-130	32	12	f	f	X
ejpam-130	32	13	(	(	PUNCT
ejpam-130	32	14	x	x	INTJ
ejpam-130	32	15	,	,	PUNCT
ejpam-130	32	16	λ	λ	PROPN
ejpam-130	32	17	)	)	PUNCT
ejpam-130	32	18	�	�	PROPN
ejpam-130	32	19	1	1	NUM
ejpam-130	32	20	−i	−i	PROPN
ejpam-130	32	21	�	�	PROPN
ejpam-130	32	22	.	.	PUNCT
ejpam-130	33	1	therefore	therefore	ADV
ejpam-130	33	2	,	,	PUNCT
ejpam-130	33	3	it	it	PRON
ejpam-130	33	4	suffices	suffice	VERB
ejpam-130	33	5	to	to	PART
ejpam-130	33	6	check	check	VERB
ejpam-130	33	7	that	that	SCONJ
ejpam-130	33	8	f(x	f(x	PROPN
ejpam-130	33	9	,	,	PUNCT
ejpam-130	33	10	λ	λ	PROPN
ejpam-130	33	11	)	)	PUNCT
ejpam-130	33	12	has	have	VERB
ejpam-130	33	13	the	the	DET
ejpam-130	33	14	form	form	NOUN
ejpam-130	33	15	f	f	X
ejpam-130	33	16	(	(	PUNCT
ejpam-130	33	17	x	x	INTJ
ejpam-130	33	18	,	,	PUNCT
ejpam-130	33	19	λ	λ	NOUN
ejpam-130	33	20	)	)	PUNCT
ejpam-130	33	21	=	=	SYM
ejpam-130	33	22	e−λbµ(x)+	e−λbµ(x)+	X
ejpam-130	33	23	∞	∞	PROPN
ejpam-130	33	24	∫	∫	PROPN
ejpam-130	33	25	µ(x	µ(x	X
ejpam-130	33	26	)	)	PUNCT
ejpam-130	33	27	k	k	NOUN
ejpam-130	33	28	(	(	PUNCT
ejpam-130	33	29	x	x	PROPN
ejpam-130	33	30	,	,	PUNCT
ejpam-130	33	31	t	t	PROPN
ejpam-130	33	32	)	)	PUNCT
ejpam-130	33	33	e−λbt	e−λbt	NOUN
ejpam-130	33	34	d	d	X
ejpam-130	33	35	t.	t.	PROPN
ejpam-130	33	36	(	(	PUNCT
ejpam-130	33	37	1.5	1.5	NUM
ejpam-130	33	38	)	)	PUNCT
ejpam-130	33	39	kh	kh	PROPN
ejpam-130	33	40	.	.	PUNCT
ejpam-130	33	41	r.	r.	PROPN
ejpam-130	33	42	mamedov	mamedov	PROPN
ejpam-130	33	43	,	,	PUNCT
ejpam-130	33	44	a.	a.	PROPN
ejpam-130	33	45	çöl	çöl	PROPN
ejpam-130	33	46	/	/	SYM
ejpam-130	33	47	eur	eur	PROPN
ejpam-130	33	48	.	.	PUNCT
ejpam-130	34	1	j.	j.	PROPN
ejpam-130	34	2	pure	pure	PROPN
ejpam-130	34	3	appl	appl	PROPN
ejpam-130	34	4	.	.	PROPN
ejpam-130	34	5	math	math	PROPN
ejpam-130	34	6	,	,	PUNCT
ejpam-130	34	7	1	1	NUM
ejpam-130	34	8	(	(	PUNCT
ejpam-130	34	9	2008	2008	NUM
ejpam-130	34	10	)	)	PUNCT
ejpam-130	34	11	,	,	PUNCT
ejpam-130	34	12	(	(	PUNCT
ejpam-130	34	13	21	21	NUM
ejpam-130	34	14	-	-	SYM
ejpam-130	34	15	32	32	NUM
ejpam-130	34	16	)	)	PUNCT
ejpam-130	34	17	23	23	NUM
ejpam-130	34	18	by	by	ADP
ejpam-130	34	19	the	the	DET
ejpam-130	34	20	method	method	NOUN
ejpam-130	34	21	of	of	ADP
ejpam-130	34	22	variation	variation	NOUN
ejpam-130	34	23	of	of	ADP
ejpam-130	34	24	parameters	parameter	NOUN
ejpam-130	34	25	,	,	PUNCT
ejpam-130	34	26	it	it	PRON
ejpam-130	34	27	is	be	AUX
ejpam-130	34	28	obtained	obtain	VERB
ejpam-130	34	29	the	the	DET
ejpam-130	34	30	integral	integral	ADJ
ejpam-130	34	31	equation	equation	NOUN
ejpam-130	34	32	for	for	ADP
ejpam-130	34	33	f	f	PROPN
ejpam-130	34	34	(	(	PUNCT
ejpam-130	34	35	x	x	PROPN
ejpam-130	34	36	,	,	PUNCT
ejpam-130	34	37	λ	λ	PROPN
ejpam-130	34	38	)	)	PUNCT
ejpam-130	34	39	:	:	PUNCT
ejpam-130	35	1	f	f	X
ejpam-130	35	2	(	(	PUNCT
ejpam-130	35	3	x	x	INTJ
ejpam-130	35	4	,	,	PUNCT
ejpam-130	35	5	λ	λ	NOUN
ejpam-130	35	6	)	)	PUNCT
ejpam-130	35	7	=	=	SYM
ejpam-130	36	1	e−λbµ(x)−	e−λbµ(x)−	PROPN
ejpam-130	36	2	∞	∞	NUM
ejpam-130	36	3	∫	∫	PROPN
ejpam-130	36	4	x	x	SYM
ejpam-130	36	5	bω(t	bω(t	NOUN
ejpam-130	36	6	)	)	PUNCT
ejpam-130	36	7	eλbµ(x)−λbµ(t)f	eλbµ(x)−λbµ(t)f	X
ejpam-130	36	8	(	(	PUNCT
ejpam-130	36	9	t	t	PROPN
ejpam-130	36	10	,	,	PUNCT
ejpam-130	36	11	λ	λ	NOUN
ejpam-130	36	12	)	)	PUNCT
ejpam-130	37	1	d	d	NOUN
ejpam-130	37	2	t.	t.	NOUN
ejpam-130	37	3	(	(	PUNCT
ejpam-130	37	4	1.6	1.6	NUM
ejpam-130	37	5	)	)	PUNCT
ejpam-130	37	6	in	in	ADP
ejpam-130	37	7	order	order	NOUN
ejpam-130	37	8	for	for	ADP
ejpam-130	37	9	the	the	DET
ejpam-130	37	10	function	function	NOUN
ejpam-130	37	11	f	f	PROPN
ejpam-130	37	12	(	(	PUNCT
ejpam-130	37	13	x	x	INTJ
ejpam-130	37	14	,	,	PUNCT
ejpam-130	37	15	λ	λ	NOUN
ejpam-130	37	16	)	)	PUNCT
ejpam-130	37	17	to	to	PART
ejpam-130	37	18	satisfy	satisfy	VERB
ejpam-130	37	19	this	this	DET
ejpam-130	37	20	integral	integral	ADJ
ejpam-130	37	21	equation	equation	NOUN
ejpam-130	37	22	,	,	PUNCT
ejpam-130	37	23	it	it	PRON
ejpam-130	37	24	is	be	AUX
ejpam-130	37	25	necessary	necessary	ADJ
ejpam-130	37	26	that	that	SCONJ
ejpam-130	37	27	the	the	DET
ejpam-130	37	28	equality	equality	NOUN
ejpam-130	37	29	∞	∞	PROPN
ejpam-130	37	30	∫	∫	PROPN
ejpam-130	37	31	µ(x	µ(x	X
ejpam-130	37	32	)	)	PUNCT
ejpam-130	37	33	k	k	NOUN
ejpam-130	37	34	(	(	PUNCT
ejpam-130	37	35	x	x	PROPN
ejpam-130	37	36	,	,	PUNCT
ejpam-130	37	37	t	t	PROPN
ejpam-130	37	38	)	)	PUNCT
ejpam-130	37	39	e−λbt	e−λbt	NOUN
ejpam-130	37	40	d	d	X
ejpam-130	37	41	t	t	NOUN
ejpam-130	37	42	=	=	PUNCT
ejpam-130	37	43	−	−	PROPN
ejpam-130	38	1	∞	∞	NUM
ejpam-130	38	2	∫	∫	PROPN
ejpam-130	38	3	x	x	X
ejpam-130	38	4	bω(t)exp	bω(t)exp	PROPN
ejpam-130	38	5	�	�	PROPN
ejpam-130	38	6	λbµ	λbµ	PROPN
ejpam-130	38	7	(	(	PUNCT
ejpam-130	38	8	x)−λbµ	x)−λbµ	X
ejpam-130	38	9	(	(	PUNCT
ejpam-130	38	10	t	t	PROPN
ejpam-130	38	11	)	)	PUNCT
ejpam-130	38	12	×	×	NOUN
ejpam-130	38	13			NOUN
ejpam-130	38	14			ADJ
ejpam-130	38	15			ADJ
ejpam-130	38	16			NOUN
ejpam-130	38	17	e−λbµ(t)+	e−λbµ(t)+	ADJ
ejpam-130	38	18	∞	∞	PROPN
ejpam-130	38	19	∫	∫	PROPN
ejpam-130	38	20	µ(t	µ(t	PROPN
ejpam-130	38	21	)	)	PUNCT
ejpam-130	39	1	k	k	PROPN
ejpam-130	39	2	(	(	PUNCT
ejpam-130	39	3	t	t	PROPN
ejpam-130	39	4	,	,	PUNCT
ejpam-130	39	5	s	s	NOUN
ejpam-130	39	6	)	)	PUNCT
ejpam-130	39	7	e−λbsds	e−λbsds	ADP
ejpam-130	39	8			PROPN
ejpam-130	39	9			PROPN
ejpam-130	39	10			PROPN
ejpam-130	39	11			PROPN
ejpam-130	39	12	d	d	PROPN
ejpam-130	39	13	t	t	PROPN
ejpam-130	39	14	(	(	PUNCT
ejpam-130	39	15	1.7	1.7	NUM
ejpam-130	39	16	)	)	PUNCT
ejpam-130	39	17	holds	hold	VERB
ejpam-130	39	18	.	.	PUNCT
ejpam-130	40	1	conversely	conversely	ADV
ejpam-130	40	2	,	,	PUNCT
ejpam-130	40	3	if	if	SCONJ
ejpam-130	40	4	the	the	DET
ejpam-130	40	5	matrix	matrix	NOUN
ejpam-130	40	6	function	function	NOUN
ejpam-130	40	7	k	k	PROPN
ejpam-130	40	8	(	(	PUNCT
ejpam-130	40	9	x	x	PROPN
ejpam-130	40	10	,	,	PUNCT
ejpam-130	40	11	t	t	PROPN
ejpam-130	40	12	)	)	PUNCT
ejpam-130	40	13	satisfies	satisfy	VERB
ejpam-130	40	14	this	this	DET
ejpam-130	40	15	equality	equality	NOUN
ejpam-130	40	16	,	,	PUNCT
ejpam-130	40	17	then	then	ADV
ejpam-130	40	18	the	the	DET
ejpam-130	40	19	matrix	matrix	NOUN
ejpam-130	40	20	function	function	NOUN
ejpam-130	40	21	f	f	PROPN
ejpam-130	40	22	(	(	PUNCT
ejpam-130	40	23	x	x	INTJ
ejpam-130	40	24	,	,	PUNCT
ejpam-130	40	25	λ	λ	NOUN
ejpam-130	40	26	)	)	PUNCT
ejpam-130	40	27	satisfies	satisfy	VERB
ejpam-130	40	28	the	the	DET
ejpam-130	40	29	integral	integral	ADJ
ejpam-130	40	30	equation	equation	NOUN
ejpam-130	40	31	(	(	PUNCT
ejpam-130	40	32	1.6	1.6	NUM
ejpam-130	40	33	)	)	PUNCT
ejpam-130	40	34	.	.	PUNCT
ejpam-130	41	1	we	we	PRON
ejpam-130	41	2	transform	transform	VERB
ejpam-130	41	3	the	the	DET
ejpam-130	41	4	right	right	ADJ
ejpam-130	41	5	hand	hand	NOUN
ejpam-130	41	6	side	side	NOUN
ejpam-130	41	7	of	of	ADP
ejpam-130	41	8	the	the	DET
ejpam-130	41	9	equality	equality	NOUN
ejpam-130	41	10	(	(	PUNCT
ejpam-130	41	11	1.7	1.7	NUM
ejpam-130	41	12	)	)	PUNCT
ejpam-130	41	13	such	such	ADJ
ejpam-130	41	14	that	that	SCONJ
ejpam-130	41	15	it	it	PRON
ejpam-130	41	16	is	be	AUX
ejpam-130	41	17	similar	similar	ADJ
ejpam-130	41	18	to	to	ADP
ejpam-130	41	19	the	the	DET
ejpam-130	41	20	left	left	ADJ
ejpam-130	41	21	hand	hand	NOUN
ejpam-130	41	22	side	side	NOUN
ejpam-130	41	23	of	of	ADP
ejpam-130	41	24	this	this	DET
ejpam-130	41	25	equality	equality	NOUN
ejpam-130	41	26	.	.	PUNCT
ejpam-130	42	1	let	let	VERB
ejpam-130	42	2	’s	’s	PRON
ejpam-130	42	3	assume	assume	VERB
ejpam-130	42	4	the	the	DET
ejpam-130	42	5	following	follow	VERB
ejpam-130	42	6	expressions	expression	NOUN
ejpam-130	42	7	:	:	PUNCT
ejpam-130	42	8	k±	k±	PROPN
ejpam-130	42	9	(	(	PUNCT
ejpam-130	42	10	x	x	X
ejpam-130	42	11	,	,	PUNCT
ejpam-130	42	12	t	t	PROPN
ejpam-130	42	13	)	)	PUNCT
ejpam-130	42	14	=	=	SYM
ejpam-130	42	15	1	1	NUM
ejpam-130	42	16	2	2	NUM
ejpam-130	42	17	[	[	X
ejpam-130	42	18	k	k	X
ejpam-130	42	19	(	(	PUNCT
ejpam-130	42	20	x	x	NOUN
ejpam-130	42	21	,	,	PUNCT
ejpam-130	42	22	t)±	t)±	NOUN
ejpam-130	42	23	bk	bk	INTJ
ejpam-130	42	24	(	(	PUNCT
ejpam-130	42	25	x	x	INTJ
ejpam-130	42	26	,	,	PUNCT
ejpam-130	42	27	t)b	t)b	ADJ
ejpam-130	42	28	]	]	PUNCT
ejpam-130	42	29	.	.	PUNCT
ejpam-130	43	1	it	it	PRON
ejpam-130	43	2	is	be	AUX
ejpam-130	43	3	clearly	clearly	ADV
ejpam-130	43	4	from	from	ADP
ejpam-130	43	5	the	the	DET
ejpam-130	43	6	expressions	expression	NOUN
ejpam-130	43	7	of	of	ADP
ejpam-130	43	8	the	the	DET
ejpam-130	43	9	matrix	matrix	NOUN
ejpam-130	43	10	functions	function	NOUN
ejpam-130	43	11	k±	k±	X
ejpam-130	43	12	(	(	PUNCT
ejpam-130	43	13	x	x	X
ejpam-130	43	14	,	,	PUNCT
ejpam-130	43	15	t	t	PROPN
ejpam-130	43	16	)	)	PUNCT
ejpam-130	43	17	that	that	PRON
ejpam-130	43	18	k	k	PROPN
ejpam-130	43	19	(	(	PUNCT
ejpam-130	43	20	x	x	PROPN
ejpam-130	43	21	,	,	PUNCT
ejpam-130	43	22	t	t	PROPN
ejpam-130	43	23	)	)	PUNCT
ejpam-130	43	24	=	=	SYM
ejpam-130	43	25	k+	k+	X
ejpam-130	43	26	(	(	PUNCT
ejpam-130	43	27	x	x	X
ejpam-130	43	28	,	,	PUNCT
ejpam-130	43	29	t	t	PROPN
ejpam-130	43	30	)	)	PUNCT
ejpam-130	43	31	+	+	NUM
ejpam-130	43	32	k−	k−	PROPN
ejpam-130	43	33	(	(	PUNCT
ejpam-130	43	34	x	x	PROPN
ejpam-130	43	35	,	,	PUNCT
ejpam-130	43	36	t	t	PROPN
ejpam-130	43	37	)	)	PUNCT
ejpam-130	43	38	,	,	PUNCT
ejpam-130	43	39	bk+	bk+	NOUN
ejpam-130	43	40	(	(	PUNCT
ejpam-130	43	41	x	x	PROPN
ejpam-130	43	42	,	,	PUNCT
ejpam-130	43	43	t	t	PROPN
ejpam-130	43	44	)	)	PUNCT
ejpam-130	43	45	=	=	SYM
ejpam-130	44	1	1	1	NUM
ejpam-130	44	2	2	2	NUM
ejpam-130	44	3	[	[	X
ejpam-130	44	4	bk	bk	INTJ
ejpam-130	44	5	(	(	PUNCT
ejpam-130	44	6	x	x	INTJ
ejpam-130	44	7	,	,	PUNCT
ejpam-130	44	8	t)−	t)−	PROPN
ejpam-130	44	9	k	k	X
ejpam-130	44	10	(	(	PUNCT
ejpam-130	44	11	x	x	INTJ
ejpam-130	44	12	,	,	PUNCT
ejpam-130	44	13	t)b	t)b	ADJ
ejpam-130	44	14	]	]	PUNCT
ejpam-130	45	1	=	=	SYM
ejpam-130	45	2	−k+	−k+	X
ejpam-130	45	3	(	(	PUNCT
ejpam-130	45	4	x	x	INTJ
ejpam-130	45	5	,	,	PUNCT
ejpam-130	45	6	t)b	t)b	ADJ
ejpam-130	45	7	,	,	PUNCT
ejpam-130	45	8	bk−	bk−	X
ejpam-130	45	9	(	(	PUNCT
ejpam-130	45	10	x	x	SYM
ejpam-130	45	11	,	,	PUNCT
ejpam-130	45	12	t	t	PROPN
ejpam-130	45	13	)	)	PUNCT
ejpam-130	45	14	=	=	SYM
ejpam-130	45	15	1	1	NUM
ejpam-130	45	16	2	2	NUM
ejpam-130	45	17	[	[	X
ejpam-130	45	18	bk	bk	INTJ
ejpam-130	45	19	(	(	PUNCT
ejpam-130	45	20	x	x	PROPN
ejpam-130	45	21	,	,	PUNCT
ejpam-130	45	22	t	t	PROPN
ejpam-130	45	23	)	)	PUNCT
ejpam-130	45	24	+	+	CCONJ
ejpam-130	46	1	k	k	X
ejpam-130	46	2	(	(	PUNCT
ejpam-130	46	3	x	x	INTJ
ejpam-130	46	4	,	,	PUNCT
ejpam-130	46	5	t)b	t)b	ADJ
ejpam-130	46	6	]	]	X
ejpam-130	47	1	=	=	NOUN
ejpam-130	47	2	−k−	−k−	NOUN
ejpam-130	47	3	(	(	PUNCT
ejpam-130	47	4	x	x	X
ejpam-130	47	5	,	,	PUNCT
ejpam-130	47	6	t)b	t)b	ADJ
ejpam-130	47	7	.	.	PUNCT
ejpam-130	48	1	by	by	ADP
ejpam-130	48	2	transforming	transform	VERB
ejpam-130	48	3	the	the	DET
ejpam-130	48	4	right	right	ADJ
ejpam-130	48	5	hand	hand	NOUN
ejpam-130	48	6	of	of	ADP
ejpam-130	48	7	(	(	PUNCT
ejpam-130	48	8	1.6	1.6	NUM
ejpam-130	48	9	)	)	PUNCT
ejpam-130	48	10	,	,	PUNCT
ejpam-130	48	11	it	it	PRON
ejpam-130	48	12	is	be	AUX
ejpam-130	48	13	obtained	obtain	VERB
ejpam-130	48	14	for	for	ADP
ejpam-130	48	15	the	the	DET
ejpam-130	48	16	matrix	matrix	NOUN
ejpam-130	48	17	functions	function	NOUN
ejpam-130	48	18	k±	k±	X
ejpam-130	48	19	(	(	PUNCT
ejpam-130	48	20	x	x	X
ejpam-130	48	21	,	,	PUNCT
ejpam-130	48	22	t	t	PROPN
ejpam-130	48	23	)	)	PUNCT
ejpam-130	48	24	the	the	DET
ejpam-130	48	25	following	follow	VERB
ejpam-130	48	26	integral	integral	ADJ
ejpam-130	48	27	equations	equation	NOUN
ejpam-130	48	28	:	:	PUNCT
ejpam-130	48	29	k+	k+	X
ejpam-130	48	30	(	(	PUNCT
ejpam-130	48	31	x	x	X
ejpam-130	48	32	,	,	PUNCT
ejpam-130	48	33	t	t	PROPN
ejpam-130	48	34	)	)	PUNCT
ejpam-130	49	1	=	=	NOUN
ejpam-130	49	2	−	−	PROPN
ejpam-130	49	3	1	1	NUM
ejpam-130	49	4	2α	2α	NOUN
ejpam-130	49	5	bω	bω	PROPN
ejpam-130	49	6	�	�	PROPN
ejpam-130	49	7	t	t	PROPN
ejpam-130	49	8	+	+	PROPN
ejpam-130	49	9	αx	αx	PROPN
ejpam-130	49	10	+	+	NOUN
ejpam-130	49	11	αa−	αa−	NUM
ejpam-130	49	12	a	a	DET
ejpam-130	49	13	2α	2α	NUM
ejpam-130	49	14	�	�	PROPN
ejpam-130	49	15	−	−	PUNCT
ejpam-130	49	16	t+αx+αa−a	t+αx+αa−a	PROPN
ejpam-130	49	17	2α	2α	NUM
ejpam-130	49	18	∫	∫	NOUN
ejpam-130	49	19	x	x	X
ejpam-130	49	20	bω(ζ)k−	bω(ζ)k−	PROPN
ejpam-130	49	21	(	(	PUNCT
ejpam-130	49	22	ζ	ζ	NOUN
ejpam-130	49	23	,	,	PUNCT
ejpam-130	49	24	t	t	PROPN
ejpam-130	49	25	−αζ+αx	−αζ+αx	PROPN
ejpam-130	49	26	)	)	PUNCT
ejpam-130	49	27	dζ	dζ	PROPN
ejpam-130	49	28	,	,	PUNCT
ejpam-130	49	29	if	if	SCONJ
ejpam-130	49	30	0	0	NUM
ejpam-130	49	31	<	<	X
ejpam-130	49	32	x	x	X
ejpam-130	49	33	<	<	X
ejpam-130	49	34	a	a	X
ejpam-130	49	35	,	,	PUNCT
ejpam-130	49	36	αx	αx	ADV
ejpam-130	49	37	−αa+	−αa+	X
ejpam-130	49	38	a	a	DET
ejpam-130	49	39	<	<	X
ejpam-130	49	40	t	t	X
ejpam-130	49	41	<	<	X
ejpam-130	49	42	−αx	−αx	X
ejpam-130	49	43	+	+	ADJ
ejpam-130	49	44	αa+	αa+	ADJ
ejpam-130	49	45	a	a	NOUN
ejpam-130	49	46	;	;	PUNCT
ejpam-130	49	47	k+	k+	X
ejpam-130	49	48	(	(	PUNCT
ejpam-130	49	49	x	x	X
ejpam-130	49	50	,	,	PUNCT
ejpam-130	49	51	t	t	PROPN
ejpam-130	49	52	)	)	PUNCT
ejpam-130	49	53	=	=	PUNCT
ejpam-130	50	1	−	−	PROPN
ejpam-130	50	2	1	1	NUM
ejpam-130	50	3	2	2	NUM
ejpam-130	50	4	bω	bω	NOUN
ejpam-130	50	5	�	�	PROPN
ejpam-130	50	6	t	t	PROPN
ejpam-130	50	7	+	+	PROPN
ejpam-130	50	8	αx	αx	ADV
ejpam-130	50	9	−αa+	−αa+	NOUN
ejpam-130	50	10	a	a	DET
ejpam-130	50	11	2	2	NUM
ejpam-130	50	12	�	�	NOUN
ejpam-130	50	13	−	−	PROPN
ejpam-130	50	14	a	a	DET
ejpam-130	50	15	∫	∫	PROPN
ejpam-130	50	16	x	x	X
ejpam-130	50	17	bω(ζ)k−	bω(ζ)k−	PROPN
ejpam-130	50	18	(	(	PUNCT
ejpam-130	50	19	ζ	ζ	NOUN
ejpam-130	50	20	,	,	PUNCT
ejpam-130	50	21	t	t	PROPN
ejpam-130	50	22	−αζ+αx	−αζ+αx	PROPN
ejpam-130	50	23	)	)	PUNCT
ejpam-130	50	24	dζ	dζ	PROPN
ejpam-130	50	25	−	−	PROPN
ejpam-130	50	26	t+αx−αa+a	t+αx−αa+a	PROPN
ejpam-130	50	27	2	2	NUM
ejpam-130	50	28	∫	∫	NOUN
ejpam-130	50	29	a	a	DET
ejpam-130	50	30	bω(ζ)k−	bω(ζ)k−	PROPN
ejpam-130	50	31	(	(	PUNCT
ejpam-130	50	32	ζ	ζ	NOUN
ejpam-130	50	33	,	,	PUNCT
ejpam-130	50	34	t	t	NOUN
ejpam-130	50	35	−	−	PROPN
ejpam-130	50	36	ζ+αx	ζ+αx	PROPN
ejpam-130	50	37	−αa+	−αa+	PROPN
ejpam-130	50	38	a	a	X
ejpam-130	50	39	)	)	PUNCT
ejpam-130	50	40	dζ	dζ	PROPN
ejpam-130	50	41	,	,	PUNCT
ejpam-130	50	42	kh	kh	PROPN
ejpam-130	50	43	.	.	PUNCT
ejpam-130	50	44	r.	r.	PROPN
ejpam-130	50	45	mamedov	mamedov	PROPN
ejpam-130	50	46	,	,	PUNCT
ejpam-130	50	47	a.	a.	PROPN
ejpam-130	50	48	çöl	çöl	PROPN
ejpam-130	50	49	/	/	SYM
ejpam-130	50	50	eur	eur	PROPN
ejpam-130	50	51	.	.	PUNCT
ejpam-130	51	1	j.	j.	PROPN
ejpam-130	51	2	pure	pure	PROPN
ejpam-130	51	3	appl	appl	PROPN
ejpam-130	51	4	.	.	PROPN
ejpam-130	51	5	math	math	PROPN
ejpam-130	51	6	,	,	PUNCT
ejpam-130	51	7	1	1	NUM
ejpam-130	51	8	(	(	PUNCT
ejpam-130	51	9	2008	2008	NUM
ejpam-130	51	10	)	)	PUNCT
ejpam-130	51	11	,	,	PUNCT
ejpam-130	51	12	(	(	PUNCT
ejpam-130	51	13	21	21	NUM
ejpam-130	51	14	-	-	SYM
ejpam-130	51	15	32	32	NUM
ejpam-130	51	16	)	)	PUNCT
ejpam-130	51	17	24	24	NUM
ejpam-130	51	18	if	if	SCONJ
ejpam-130	51	19	0	0	NUM
ejpam-130	51	20	<	<	X
ejpam-130	51	21	x	x	X
ejpam-130	51	22	<	<	X
ejpam-130	51	23	a	a	PROPN
ejpam-130	51	24	,	,	PUNCT
ejpam-130	51	25	t	t	X
ejpam-130	51	26	>	>	NOUN
ejpam-130	51	27	−αx	−αx	X
ejpam-130	51	28	+	+	ADJ
ejpam-130	51	29	αa+	αa+	ADJ
ejpam-130	51	30	a	a	NOUN
ejpam-130	51	31	;	;	PUNCT
ejpam-130	51	32	k−	k−	X
ejpam-130	51	33	(	(	PUNCT
ejpam-130	51	34	x	x	PROPN
ejpam-130	51	35	,	,	PUNCT
ejpam-130	51	36	t	t	PROPN
ejpam-130	51	37	)	)	PUNCT
ejpam-130	51	38	=	=	PUNCT
ejpam-130	52	1	−	−	PROPN
ejpam-130	52	2	a	a	DET
ejpam-130	52	3	∫	∫	NOUN
ejpam-130	52	4	x	x	SYM
ejpam-130	52	5	bω(ζ)k+	bω(ζ)k+	NOUN
ejpam-130	52	6	(	(	PUNCT
ejpam-130	52	7	ζ	ζ	PROPN
ejpam-130	52	8	,	,	PUNCT
ejpam-130	52	9	t	t	PROPN
ejpam-130	52	10	+	+	NOUN
ejpam-130	52	11	αζ−αx	αζ−αx	NOUN
ejpam-130	52	12	)	)	PUNCT
ejpam-130	52	13	dζ	dζ	PROPN
ejpam-130	52	14	−	−	PROPN
ejpam-130	52	15	∞	∞	NUM
ejpam-130	52	16	∫	∫	PROPN
ejpam-130	52	17	a	a	DET
ejpam-130	52	18	bω(ζ)k+	bω(ζ)k+	PROPN
ejpam-130	52	19	(	(	PUNCT
ejpam-130	52	20	ζ	ζ	PROPN
ejpam-130	52	21	,	,	PUNCT
ejpam-130	52	22	t	t	NOUN
ejpam-130	52	23	+	+	NUM
ejpam-130	52	24	ζ−αx	ζ−αx	NOUN
ejpam-130	52	25	+	+	PROPN
ejpam-130	52	26	αa−	αa−	NUM
ejpam-130	52	27	a	a	PRON
ejpam-130	52	28	)	)	PUNCT
ejpam-130	52	29	dζ	dζ	PROPN
ejpam-130	52	30	,	,	PUNCT
ejpam-130	52	31	if	if	SCONJ
ejpam-130	52	32	0	0	NUM
ejpam-130	52	33	<	<	X
ejpam-130	52	34	x	x	X
ejpam-130	52	35	<	<	X
ejpam-130	52	36	a	a	PROPN
ejpam-130	52	37	,	,	PUNCT
ejpam-130	52	38	t	t	X
ejpam-130	52	39	>	>	X
ejpam-130	52	40	αx	αx	PRON
ejpam-130	52	41	−αa+	−αa+	X
ejpam-130	52	42	a	a	PRON
ejpam-130	52	43	;	;	PUNCT
ejpam-130	52	44	k+	k+	X
ejpam-130	52	45	(	(	PUNCT
ejpam-130	52	46	x	x	X
ejpam-130	52	47	,	,	PUNCT
ejpam-130	52	48	t	t	PROPN
ejpam-130	52	49	)	)	PUNCT
ejpam-130	52	50	=	=	PUNCT
ejpam-130	53	1	−	−	PROPN
ejpam-130	53	2	1	1	NUM
ejpam-130	53	3	2	2	NUM
ejpam-130	53	4	bω	bω	NOUN
ejpam-130	53	5	�	�	PROPN
ejpam-130	53	6	x	x	PUNCT
ejpam-130	53	7	+	+	NUM
ejpam-130	53	8	t	t	PROPN
ejpam-130	53	9	2	2	NUM
ejpam-130	53	10	�	�	PROPN
ejpam-130	53	11	−	−	PROPN
ejpam-130	53	12	x+t	x+t	NUM
ejpam-130	53	13	2	2	NUM
ejpam-130	53	14	∫	∫	NOUN
ejpam-130	53	15	x	x	X
ejpam-130	53	16	bω(ζ)k−	bω(ζ)k−	PROPN
ejpam-130	53	17	(	(	PUNCT
ejpam-130	53	18	ζ	ζ	NOUN
ejpam-130	53	19	,	,	PUNCT
ejpam-130	53	20	t	t	PROPN
ejpam-130	54	1	+	+	CCONJ
ejpam-130	54	2	x	x	SYM
ejpam-130	54	3	−	−	PROPN
ejpam-130	54	4	ζ	ζ	X
ejpam-130	54	5	)	)	PUNCT
ejpam-130	54	6	dζ	dζ	PROPN
ejpam-130	54	7	,	,	PUNCT
ejpam-130	54	8	k−	k−	PROPN
ejpam-130	54	9	(	(	PUNCT
ejpam-130	54	10	x	x	PROPN
ejpam-130	54	11	,	,	PUNCT
ejpam-130	54	12	t	t	PROPN
ejpam-130	54	13	)	)	PUNCT
ejpam-130	54	14	=	=	PUNCT
ejpam-130	55	1	−	−	PROPN
ejpam-130	55	2	∞	∞	NUM
ejpam-130	55	3	∫	∫	PROPN
ejpam-130	56	1	x	x	X
ejpam-130	56	2	bω(ζ)k+	bω(ζ)k+	NOUN
ejpam-130	56	3	(	(	PUNCT
ejpam-130	56	4	ζ	ζ	PROPN
ejpam-130	56	5	,	,	PUNCT
ejpam-130	56	6	t	t	NOUN
ejpam-130	56	7	−	−	NOUN
ejpam-130	56	8	x	x	SYM
ejpam-130	56	9	+	+	CCONJ
ejpam-130	56	10	ζ	ζ	X
ejpam-130	56	11	)	)	PUNCT
ejpam-130	56	12	dζ	dζ	PROPN
ejpam-130	56	13	,	,	PUNCT
ejpam-130	56	14	if	if	SCONJ
ejpam-130	56	15	t	t	PROPN
ejpam-130	56	16	>	>	X
ejpam-130	56	17	x	x	X
ejpam-130	56	18	>	>	X
ejpam-130	56	19	a.	a.	NOUN
ejpam-130	56	20	the	the	DET
ejpam-130	56	21	solvability	solvability	NOUN
ejpam-130	56	22	of	of	ADP
ejpam-130	56	23	these	these	DET
ejpam-130	56	24	equations	equation	NOUN
ejpam-130	56	25	system	system	NOUN
ejpam-130	56	26	can	can	AUX
ejpam-130	56	27	be	be	AUX
ejpam-130	56	28	established	establish	VERB
ejpam-130	56	29	by	by	ADP
ejpam-130	56	30	the	the	DET
ejpam-130	56	31	method	method	NOUN
ejpam-130	56	32	of	of	ADP
ejpam-130	56	33	successive	successive	ADJ
ejpam-130	56	34	approximations	approximation	NOUN
ejpam-130	56	35	.	.	PUNCT
ejpam-130	57	1	it	it	PRON
ejpam-130	57	2	is	be	AUX
ejpam-130	57	3	obtained	obtain	VERB
ejpam-130	57	4	the	the	DET
ejpam-130	57	5	following	follow	VERB
ejpam-130	57	6	theorem	theorem	VERB
ejpam-130	57	7	.	.	PUNCT
ejpam-130	57	8	theorem	theorem	VERB
ejpam-130	57	9	1.1	1.1	NUM
ejpam-130	57	10	.	.	PUNCT
ejpam-130	58	1	[	[	X
ejpam-130	58	2	9	9	NUM
ejpam-130	58	3	]	]	PUNCT
ejpam-130	58	4	assume	assume	VERB
ejpam-130	58	5	that	that	SCONJ
ejpam-130	58	6	the	the	DET
ejpam-130	58	7	condition	condition	NOUN
ejpam-130	58	8	(	(	PUNCT
ejpam-130	58	9	1.4	1.4	NUM
ejpam-130	58	10	)	)	PUNCT
ejpam-130	58	11	is	be	AUX
ejpam-130	58	12	satisfied	satisfied	ADJ
ejpam-130	58	13	.	.	PUNCT
ejpam-130	59	1	then	then	ADV
ejpam-130	59	2	for	for	ADP
ejpam-130	59	3	imλ	imλ	NOUN
ejpam-130	59	4	≥	≥	NOUN
ejpam-130	59	5	0	0	NUM
ejpam-130	59	6	the	the	DET
ejpam-130	59	7	equation	equation	NOUN
ejpam-130	59	8	(	(	PUNCT
ejpam-130	59	9	1.1	1.1	NUM
ejpam-130	59	10	)	)	PUNCT
ejpam-130	59	11	has	have	VERB
ejpam-130	59	12	an	an	DET
ejpam-130	59	13	unique	unique	ADJ
ejpam-130	59	14	solution	solution	NOUN
ejpam-130	59	15	in	in	ADP
ejpam-130	59	16	the	the	DET
ejpam-130	59	17	form	form	NOUN
ejpam-130	59	18	f	f	X
ejpam-130	59	19	(	(	PUNCT
ejpam-130	59	20	x	x	INTJ
ejpam-130	59	21	,	,	PUNCT
ejpam-130	59	22	λ	λ	NOUN
ejpam-130	59	23	)	)	PUNCT
ejpam-130	59	24	=	=	SYM
ejpam-130	60	1	f	f	X
ejpam-130	60	2	0	0	PUNCT
ejpam-130	61	1	(	(	PUNCT
ejpam-130	61	2	x	x	NOUN
ejpam-130	61	3	,	,	PUNCT
ejpam-130	61	4	λ	λ	NOUN
ejpam-130	61	5	)	)	PUNCT
ejpam-130	61	6	+	+	CCONJ
ejpam-130	61	7	∞	∞	NUM
ejpam-130	61	8	∫	∫	NOUN
ejpam-130	61	9	µ(x	µ(x	X
ejpam-130	61	10	)	)	PUNCT
ejpam-130	61	11	k	k	NOUN
ejpam-130	61	12	(	(	PUNCT
ejpam-130	61	13	x	x	PROPN
ejpam-130	61	14	,	,	PUNCT
ejpam-130	61	15	t	t	PROPN
ejpam-130	61	16	)	)	PUNCT
ejpam-130	61	17	�	�	PROPN
ejpam-130	61	18	1	1	NUM
ejpam-130	61	19	−i	−i	PROPN
ejpam-130	61	20	�	�	PROPN
ejpam-130	61	21	eiλt	eiλt	PROPN
ejpam-130	61	22	d	d	PROPN
ejpam-130	61	23	t	t	PROPN
ejpam-130	61	24	,	,	PUNCT
ejpam-130	61	25	(	(	PUNCT
ejpam-130	61	26	1.8	1.8	NUM
ejpam-130	61	27	)	)	PUNCT
ejpam-130	62	1	where	where	SCONJ
ejpam-130	62	2	the	the	DET
ejpam-130	62	3	elements	element	NOUN
ejpam-130	62	4	of	of	ADP
ejpam-130	62	5	the	the	DET
ejpam-130	62	6	matrix	matrix	NOUN
ejpam-130	62	7	function	function	NOUN
ejpam-130	62	8	k	k	PROPN
ejpam-130	62	9	(	(	PUNCT
ejpam-130	62	10	x	x	PROPN
ejpam-130	62	11	,	,	PUNCT
ejpam-130	62	12	t	t	PROPN
ejpam-130	62	13	)	)	PUNCT
ejpam-130	62	14	are	be	AUX
ejpam-130	62	15	summable	summable	ADJ
ejpam-130	62	16	on	on	ADP
ejpam-130	62	17	the	the	DET
ejpam-130	62	18	positive	positive	ADJ
ejpam-130	62	19	half	half	NOUN
ejpam-130	62	20	line	line	NOUN
ejpam-130	62	21	and	and	CCONJ
ejpam-130	62	22	k	k	X
ejpam-130	62	23	(	(	PUNCT
ejpam-130	62	24	x	x	PROPN
ejpam-130	62	25	,	,	PUNCT
ejpam-130	62	26	t	t	PROPN
ejpam-130	62	27	)	)	PUNCT
ejpam-130	62	28	satisfies	satisfy	VERB
ejpam-130	62	29	the	the	DET
ejpam-130	62	30	following	follow	VERB
ejpam-130	62	31	property	property	NOUN
ejpam-130	62	32	∞	∞	PROPN
ejpam-130	62	33	∫	∫	PROPN
ejpam-130	62	34	µ(x	µ(x	X
ejpam-130	62	35	)	)	PUNCT
ejpam-130	62	36	‖k	‖k	NOUN
ejpam-130	62	37	(	(	PUNCT
ejpam-130	62	38	x	x	X
ejpam-130	62	39	,	,	PUNCT
ejpam-130	62	40	t)‖	t)‖	NOUN
ejpam-130	62	41	d	d	PROPN
ejpam-130	62	42	t	t	PROPN
ejpam-130	62	43	≤	≤	NUM
ejpam-130	62	44	eσ(x)−	eσ(x)−	PROPN
ejpam-130	62	45	1	1	NUM
ejpam-130	62	46	,	,	PUNCT
ejpam-130	62	47	here	here	ADV
ejpam-130	62	48	σ	σ	X
ejpam-130	62	49	(	(	PUNCT
ejpam-130	62	50	x	x	NOUN
ejpam-130	62	51	)	)	PUNCT
ejpam-130	62	52	=	=	SYM
ejpam-130	63	1	∞	∞	NUM
ejpam-130	63	2	∫	∫	PROPN
ejpam-130	63	3	x	x	PUNCT
ejpam-130	63	4	‖ω((t))‖	‖ω((t))‖	PUNCT
ejpam-130	63	5	d	d	NOUN
ejpam-130	63	6	t.	t.	NOUN
ejpam-130	63	7	also	also	ADV
ejpam-130	63	8	,	,	PUNCT
ejpam-130	63	9	if	if	SCONJ
ejpam-130	63	10	ω(x	ω(x	NOUN
ejpam-130	63	11	)	)	PUNCT
ejpam-130	63	12	is	be	AUX
ejpam-130	63	13	absolute	absolute	ADJ
ejpam-130	63	14	continuous	continuous	ADJ
ejpam-130	63	15	,	,	PUNCT
ejpam-130	63	16	then	then	ADV
ejpam-130	63	17	it	it	PRON
ejpam-130	63	18	is	be	AUX
ejpam-130	63	19	obtained	obtain	VERB
ejpam-130	63	20	from	from	ADP
ejpam-130	63	21	the	the	DET
ejpam-130	63	22	equations	equation	NOUN
ejpam-130	63	23	system	system	NOUN
ejpam-130	63	24	above	above	ADP
ejpam-130	63	25	the	the	DET
ejpam-130	63	26	relations	relation	NOUN
ejpam-130	63	27	bkx	bkx	NOUN
ejpam-130	63	28	(	(	PUNCT
ejpam-130	63	29	x	x	X
ejpam-130	63	30	,	,	PUNCT
ejpam-130	63	31	t	t	PROPN
ejpam-130	63	32	)	)	PUNCT
ejpam-130	64	1	+	+	PROPN
ejpam-130	64	2	ω(x)k	ω(x)k	PROPN
ejpam-130	64	3	(	(	PUNCT
ejpam-130	64	4	x	x	PROPN
ejpam-130	64	5	,	,	PUNCT
ejpam-130	64	6	t	t	PROPN
ejpam-130	64	7	)	)	PUNCT
ejpam-130	64	8	=	=	NOUN
ejpam-130	64	9	−ρ	−ρ	NOUN
ejpam-130	64	10	(	(	PUNCT
ejpam-130	64	11	x)kt	x)kt	PROPN
ejpam-130	64	12	(	(	PUNCT
ejpam-130	64	13	x	x	INTJ
ejpam-130	64	14	,	,	PUNCT
ejpam-130	64	15	t)b	t)b	ADJ
ejpam-130	64	16	,	,	PUNCT
ejpam-130	64	17	ρ	ρ	PROPN
ejpam-130	64	18	(	(	PUNCT
ejpam-130	64	19	x	x	NOUN
ejpam-130	64	20	)	)	PUNCT
ejpam-130	64	21	�	�	PROPN
ejpam-130	64	22	bk	bk	ADP
ejpam-130	64	23	�	�	PROPN
ejpam-130	64	24	x	x	SYM
ejpam-130	64	25	,	,	PUNCT
ejpam-130	64	26	µ	µ	X
ejpam-130	64	27	(	(	PUNCT
ejpam-130	64	28	x	x	NOUN
ejpam-130	64	29	)	)	PUNCT
ejpam-130	64	30	�	�	PROPN
ejpam-130	64	31	−	−	PROPN
ejpam-130	64	32	k	k	PROPN
ejpam-130	64	33	�	�	PROPN
ejpam-130	64	34	x	x	PROPN
ejpam-130	64	35	,	,	PUNCT
ejpam-130	64	36	µ	µ	X
ejpam-130	64	37	(	(	PUNCT
ejpam-130	64	38	x	x	NOUN
ejpam-130	64	39	)	)	PUNCT
ejpam-130	64	40	�	�	PROPN
ejpam-130	64	41	b	b	PROPN
ejpam-130	64	42	=	=	PUNCT
ejpam-130	64	43	ω(x	ω(x	NOUN
ejpam-130	64	44	)	)	PUNCT
ejpam-130	64	45	.	.	PUNCT
ejpam-130	65	1	(	(	PUNCT
ejpam-130	65	2	1.9	1.9	NUM
ejpam-130	65	3	)	)	PUNCT
ejpam-130	65	4	kh	kh	PROPN
ejpam-130	65	5	.	.	PUNCT
ejpam-130	65	6	r.	r.	PROPN
ejpam-130	65	7	mamedov	mamedov	PROPN
ejpam-130	65	8	,	,	PUNCT
ejpam-130	65	9	a.	a.	PROPN
ejpam-130	65	10	çöl	çöl	PROPN
ejpam-130	65	11	/	/	SYM
ejpam-130	65	12	eur	eur	PROPN
ejpam-130	65	13	.	.	PUNCT
ejpam-130	66	1	j.	j.	PROPN
ejpam-130	66	2	pure	pure	PROPN
ejpam-130	66	3	appl	appl	PROPN
ejpam-130	66	4	.	.	PROPN
ejpam-130	66	5	math	math	PROPN
ejpam-130	66	6	,	,	PUNCT
ejpam-130	66	7	1	1	NUM
ejpam-130	66	8	(	(	PUNCT
ejpam-130	66	9	2008	2008	NUM
ejpam-130	66	10	)	)	PUNCT
ejpam-130	66	11	,	,	PUNCT
ejpam-130	66	12	(	(	PUNCT
ejpam-130	66	13	21	21	NUM
ejpam-130	66	14	-	-	SYM
ejpam-130	66	15	32	32	NUM
ejpam-130	66	16	)	)	PUNCT
ejpam-130	66	17	25	25	NUM
ejpam-130	66	18	let	let	VERB
ejpam-130	66	19	y	y	PROPN
ejpam-130	66	20	(	(	PUNCT
ejpam-130	66	21	x	x	PROPN
ejpam-130	66	22	,	,	PUNCT
ejpam-130	66	23	λ	λ	NOUN
ejpam-130	66	24	)	)	PUNCT
ejpam-130	66	25	and	and	CCONJ
ejpam-130	66	26	z	z	NOUN
ejpam-130	66	27	(	(	PUNCT
ejpam-130	66	28	x	x	NOUN
ejpam-130	66	29	,	,	PUNCT
ejpam-130	66	30	λ	λ	NOUN
ejpam-130	66	31	)	)	PUNCT
ejpam-130	66	32	be	be	VERB
ejpam-130	66	33	vector	vector	NOUN
ejpam-130	66	34	functions	function	NOUN
ejpam-130	66	35	.	.	PUNCT
ejpam-130	67	1	the	the	DET
ejpam-130	67	2	expression	expression	NOUN
ejpam-130	67	3	w	w	PROPN
ejpam-130	67	4	�	�	PROPN
ejpam-130	67	5	y	y	PROPN
ejpam-130	67	6	(	(	PUNCT
ejpam-130	67	7	x	x	PROPN
ejpam-130	67	8	,	,	PUNCT
ejpam-130	67	9	λ	λ	PROPN
ejpam-130	67	10	)	)	PUNCT
ejpam-130	67	11	,	,	PUNCT
ejpam-130	67	12	z	z	NOUN
ejpam-130	67	13	(	(	PUNCT
ejpam-130	67	14	x	x	NOUN
ejpam-130	67	15	,	,	PUNCT
ejpam-130	67	16	λ	λ	PROPN
ejpam-130	67	17	)	)	PUNCT
ejpam-130	67	18	�	�	PROPN
ejpam-130	67	19	=	=	SYM
ejpam-130	67	20	y	y	PROPN
ejpam-130	67	21	t	t	PROPN
ejpam-130	67	22	(	(	PUNCT
ejpam-130	67	23	x	x	X
ejpam-130	67	24	,	,	PUNCT
ejpam-130	67	25	λ)bz	λ)bz	PROPN
ejpam-130	67	26	(	(	PUNCT
ejpam-130	67	27	x	x	X
ejpam-130	67	28	,	,	PUNCT
ejpam-130	67	29	λ	λ	NOUN
ejpam-130	67	30	)	)	PUNCT
ejpam-130	67	31	=	=	SYM
ejpam-130	67	32	�	�	PROPN
ejpam-130	67	33	y1	y1	PROPN
ejpam-130	67	34	,	,	PUNCT
ejpam-130	67	35	y2	y2	PROPN
ejpam-130	67	36	�	�	PROPN
ejpam-130	67	37	�	�	PROPN
ejpam-130	67	38	0	0	NUM
ejpam-130	67	39	1	1	NUM
ejpam-130	67	40	−1	−1	NOUN
ejpam-130	67	41	0	0	NUM
ejpam-130	67	42	�	�	PROPN
ejpam-130	67	43	�	�	PROPN
ejpam-130	67	44	z1	z1	PROPN
ejpam-130	67	45	z2	z2	PROPN
ejpam-130	67	46	�	�	PROPN
ejpam-130	68	1	=	=	SYM
ejpam-130	68	2	y1z2−	y1z2−	PROPN
ejpam-130	68	3	y2z1	y2z1	ADJ
ejpam-130	68	4	is	be	AUX
ejpam-130	68	5	called	call	VERB
ejpam-130	68	6	wronskian	wronskian	NOUN
ejpam-130	68	7	of	of	ADP
ejpam-130	68	8	the	the	DET
ejpam-130	68	9	vector	vector	NOUN
ejpam-130	68	10	functions	function	NOUN
ejpam-130	68	11	y	y	PROPN
ejpam-130	68	12	(	(	PUNCT
ejpam-130	68	13	x	x	INTJ
ejpam-130	68	14	,	,	PUNCT
ejpam-130	68	15	λ	λ	NOUN
ejpam-130	68	16	)	)	PUNCT
ejpam-130	68	17	and	and	CCONJ
ejpam-130	68	18	z	z	NOUN
ejpam-130	68	19	(	(	PUNCT
ejpam-130	68	20	x	x	NOUN
ejpam-130	68	21	,	,	PUNCT
ejpam-130	68	22	λ	λ	PROPN
ejpam-130	68	23	)	)	PUNCT
ejpam-130	68	24	.	.	PUNCT
ejpam-130	69	1	since	since	SCONJ
ejpam-130	69	2	p	p	X
ejpam-130	69	3	(	(	PUNCT
ejpam-130	69	4	x	x	NOUN
ejpam-130	69	5	)	)	PUNCT
ejpam-130	69	6	and	and	CCONJ
ejpam-130	69	7	q	q	ADJ
ejpam-130	69	8	(	(	PUNCT
ejpam-130	69	9	x	x	X
ejpam-130	69	10	)	)	PUNCT
ejpam-130	69	11	are	be	AUX
ejpam-130	69	12	real	real	ADV
ejpam-130	69	13	valued	value	VERB
ejpam-130	69	14	functions	function	NOUN
ejpam-130	69	15	,	,	PUNCT
ejpam-130	69	16	the	the	DET
ejpam-130	69	17	vector	vector	NOUN
ejpam-130	69	18	functions	function	NOUN
ejpam-130	69	19	f	f	X
ejpam-130	69	20	(	(	PUNCT
ejpam-130	69	21	x	x	INTJ
ejpam-130	69	22	,	,	PUNCT
ejpam-130	69	23	λ	λ	NOUN
ejpam-130	69	24	)	)	PUNCT
ejpam-130	69	25	and	and	CCONJ
ejpam-130	69	26	f	f	PROPN
ejpam-130	69	27	(	(	PUNCT
ejpam-130	69	28	x	x	INTJ
ejpam-130	69	29	,	,	PUNCT
ejpam-130	69	30	λ	λ	NOUN
ejpam-130	69	31	)	)	PUNCT
ejpam-130	69	32	constitute	constitute	VERB
ejpam-130	69	33	fundamental	fundamental	ADJ
ejpam-130	69	34	system	system	NOUN
ejpam-130	69	35	of	of	ADP
ejpam-130	69	36	solutions	solution	NOUN
ejpam-130	69	37	of	of	ADP
ejpam-130	69	38	the	the	DET
ejpam-130	69	39	equation	equation	NOUN
ejpam-130	69	40	(	(	PUNCT
ejpam-130	69	41	1.1	1.1	NUM
ejpam-130	69	42	)	)	PUNCT
ejpam-130	69	43	for	for	ADP
ejpam-130	69	44	real	real	ADJ
ejpam-130	69	45	λ	λ	PROPN
ejpam-130	69	46	.	.	PROPN
ejpam-130	69	47	wronskian	wronskian	NOUN
ejpam-130	69	48	of	of	ADP
ejpam-130	69	49	this	this	DET
ejpam-130	69	50	functions	function	NOUN
ejpam-130	69	51	does	do	AUX
ejpam-130	69	52	n’t	not	PART
ejpam-130	69	53	depend	depend	VERB
ejpam-130	69	54	on	on	ADP
ejpam-130	69	55	x	x	PUNCT
ejpam-130	69	56	and	and	CCONJ
ejpam-130	69	57	is	be	AUX
ejpam-130	69	58	equal	equal	ADJ
ejpam-130	69	59	to	to	ADP
ejpam-130	69	60	2i	2i	NUM
ejpam-130	69	61	w	w	PROPN
ejpam-130	69	62	h	h	NOUN
ejpam-130	69	63	f	f	PROPN
ejpam-130	69	64	(	(	PUNCT
ejpam-130	69	65	x	x	INTJ
ejpam-130	69	66	,	,	PUNCT
ejpam-130	69	67	λ	λ	PROPN
ejpam-130	69	68	)	)	PUNCT
ejpam-130	69	69	,	,	PUNCT
ejpam-130	69	70	f	f	PROPN
ejpam-130	69	71	(	(	PUNCT
ejpam-130	69	72	x	x	INTJ
ejpam-130	69	73	,	,	PUNCT
ejpam-130	69	74	λ	λ	NOUN
ejpam-130	69	75	)	)	PUNCT
ejpam-130	69	76	i	i	NOUN
ejpam-130	69	77	=	=	NOUN
ejpam-130	69	78	2i	2i	NUM
ejpam-130	69	79	.	.	PUNCT
ejpam-130	70	1	denote	denote	VERB
ejpam-130	70	2	by	by	ADP
ejpam-130	70	3	ϕ	ϕ	PROPN
ejpam-130	70	4	(	(	PUNCT
ejpam-130	70	5	x	x	NOUN
ejpam-130	70	6	,	,	PUNCT
ejpam-130	70	7	λ	λ	PROPN
ejpam-130	70	8	)	)	PUNCT
ejpam-130	70	9	the	the	DET
ejpam-130	70	10	solution	solution	NOUN
ejpam-130	70	11	of	of	ADP
ejpam-130	70	12	the	the	DET
ejpam-130	70	13	equation	equation	NOUN
ejpam-130	70	14	(	(	PUNCT
ejpam-130	70	15	1.1	1.1	NUM
ejpam-130	70	16	)	)	PUNCT
ejpam-130	70	17	satisfying	satisfy	VERB
ejpam-130	70	18	the	the	DET
ejpam-130	70	19	initial	initial	ADJ
ejpam-130	70	20	conditions	condition	NOUN
ejpam-130	70	21	ϕ1	ϕ1	NOUN
ejpam-130	70	22	(	(	PUNCT
ejpam-130	70	23	0,λ	0,λ	NOUN
ejpam-130	70	24	)	)	PUNCT
ejpam-130	70	25	=	=	SYM
ejpam-130	70	26	h	h	NOUN
ejpam-130	70	27	,	,	PUNCT
ejpam-130	70	28	ϕ2	ϕ2	ADV
ejpam-130	70	29	(	(	PUNCT
ejpam-130	70	30	0,λ	0,λ	NOUN
ejpam-130	70	31	)	)	PUNCT
ejpam-130	70	32	=	=	SYM
ejpam-130	71	1	1	1	X
ejpam-130	71	2	.	.	PUNCT
ejpam-130	71	3	(	(	PUNCT
ejpam-130	71	4	1.10	1.10	NUM
ejpam-130	71	5	)	)	PUNCT
ejpam-130	71	6	let	let	VERB
ejpam-130	71	7	us	we	PRON
ejpam-130	71	8	define	define	VERB
ejpam-130	71	9	the	the	DET
ejpam-130	71	10	function	function	NOUN
ejpam-130	71	11	∆(λ	∆(λ	NOUN
ejpam-130	71	12	)	)	PUNCT
ejpam-130	71	13	=	=	SYM
ejpam-130	71	14	f1	f1	NOUN
ejpam-130	71	15	(	(	PUNCT
ejpam-130	71	16	0,λ)−	0,λ)−	ADV
ejpam-130	71	17	hf2	hf2	NOUN
ejpam-130	71	18	(	(	PUNCT
ejpam-130	71	19	0,λ	0,λ	NOUN
ejpam-130	71	20	)	)	PUNCT
ejpam-130	71	21	.	.	PUNCT
ejpam-130	72	1	(	(	PUNCT
ejpam-130	72	2	1.11	1.11	NUM
ejpam-130	72	3	)	)	PUNCT
ejpam-130	72	4	2	2	NUM
ejpam-130	72	5	.	.	PUNCT
ejpam-130	73	1	the	the	DET
ejpam-130	73	2	scattering	scatter	VERB
ejpam-130	73	3	function	function	NOUN
ejpam-130	73	4	it	it	PRON
ejpam-130	73	5	is	be	AUX
ejpam-130	73	6	proved	prove	VERB
ejpam-130	73	7	the	the	DET
ejpam-130	73	8	following	follow	VERB
ejpam-130	73	9	lemma	lemma	PROPN
ejpam-130	73	10	.	.	PUNCT
ejpam-130	74	1	lemma	lemma	PROPN
ejpam-130	74	2	2.1	2.1	NUM
ejpam-130	74	3	.	.	PUNCT
ejpam-130	75	1	the	the	DET
ejpam-130	75	2	identity	identity	NOUN
ejpam-130	75	3	2iϕ	2iϕ	NOUN
ejpam-130	75	4	(	(	PUNCT
ejpam-130	75	5	x	x	X
ejpam-130	75	6	,	,	PUNCT
ejpam-130	75	7	λ	λ	NOUN
ejpam-130	75	8	)	)	PUNCT
ejpam-130	75	9	∆(λ	∆(λ	NOUN
ejpam-130	75	10	)	)	PUNCT
ejpam-130	75	11	=	=	SYM
ejpam-130	75	12	f	f	PROPN
ejpam-130	75	13	(	(	PUNCT
ejpam-130	75	14	x	x	INTJ
ejpam-130	75	15	,	,	PUNCT
ejpam-130	75	16	λ)−	λ)−	PROPN
ejpam-130	75	17	s	s	X
ejpam-130	75	18	(	(	PUNCT
ejpam-130	75	19	λ	λ	PROPN
ejpam-130	75	20	)	)	PUNCT
ejpam-130	75	21	f	f	NOUN
ejpam-130	75	22	(	(	PUNCT
ejpam-130	75	23	x	x	INTJ
ejpam-130	75	24	,	,	PUNCT
ejpam-130	75	25	λ	λ	NOUN
ejpam-130	75	26	)	)	PUNCT
ejpam-130	75	27	(	(	PUNCT
ejpam-130	75	28	2.1	2.1	NUM
ejpam-130	75	29	)	)	PUNCT
ejpam-130	75	30	holds	hold	VERB
ejpam-130	75	31	for	for	ADP
ejpam-130	75	32	all	all	DET
ejpam-130	75	33	real	real	ADJ
ejpam-130	75	34	λ	λ	NOUN
ejpam-130	75	35	,	,	PUNCT
ejpam-130	75	36	where	where	SCONJ
ejpam-130	75	37	s	s	X
ejpam-130	75	38	(	(	PUNCT
ejpam-130	75	39	λ	λ	NOUN
ejpam-130	75	40	)	)	PUNCT
ejpam-130	75	41	=	=	SYM
ejpam-130	75	42	f1	f1	NOUN
ejpam-130	75	43	(	(	PUNCT
ejpam-130	75	44	0,λ)−	0,λ)−	ADV
ejpam-130	75	45	hf2	hf2	NOUN
ejpam-130	75	46	(	(	PUNCT
ejpam-130	75	47	0,λ	0,λ	NOUN
ejpam-130	75	48	)	)	PUNCT
ejpam-130	75	49	f1	f1	NOUN
ejpam-130	75	50	(	(	PUNCT
ejpam-130	75	51	0,λ)−	0,λ)−	ADV
ejpam-130	75	52	hf2	hf2	NOUN
ejpam-130	75	53	(	(	PUNCT
ejpam-130	75	54	0,λ	0,λ	NOUN
ejpam-130	75	55	)	)	PUNCT
ejpam-130	75	56	(	(	PUNCT
ejpam-130	75	57	2.2	2.2	NUM
ejpam-130	75	58	)	)	PUNCT
ejpam-130	75	59	and	and	CCONJ
ejpam-130	75	60	|s	|s	PROPN
ejpam-130	75	61	(	(	PUNCT
ejpam-130	75	62	λ)|=	λ)|=	NOUN
ejpam-130	75	63	1	1	NUM
ejpam-130	75	64	proof	proof	NOUN
ejpam-130	75	65	.	.	PUNCT
ejpam-130	76	1	since	since	SCONJ
ejpam-130	76	2	f	f	PROPN
ejpam-130	76	3	(	(	PUNCT
ejpam-130	76	4	x	x	INTJ
ejpam-130	76	5	,	,	PUNCT
ejpam-130	76	6	λ	λ	NOUN
ejpam-130	76	7	)	)	PUNCT
ejpam-130	76	8	and	and	CCONJ
ejpam-130	76	9	f	f	PROPN
ejpam-130	76	10	(	(	PUNCT
ejpam-130	76	11	x	x	INTJ
ejpam-130	76	12	,	,	PUNCT
ejpam-130	76	13	λ	λ	NOUN
ejpam-130	76	14	)	)	PUNCT
ejpam-130	76	15	constitute	constitute	VERB
ejpam-130	76	16	the	the	DET
ejpam-130	76	17	fundamental	fundamental	ADJ
ejpam-130	76	18	system	system	NOUN
ejpam-130	76	19	of	of	ADP
ejpam-130	76	20	solutions	solution	NOUN
ejpam-130	76	21	of	of	ADP
ejpam-130	76	22	equation	equation	NOUN
ejpam-130	76	23	(	(	PUNCT
ejpam-130	76	24	1.1	1.1	NUM
ejpam-130	76	25	)	)	PUNCT
ejpam-130	76	26	on	on	ADP
ejpam-130	76	27	the	the	DET
ejpam-130	76	28	half	half	ADJ
ejpam-130	76	29	line	line	NOUN
ejpam-130	76	30	(	(	PUNCT
ejpam-130	76	31	0,∞	0,∞	NOUN
ejpam-130	76	32	)	)	PUNCT
ejpam-130	76	33	for	for	ADP
ejpam-130	76	34	real	real	ADJ
ejpam-130	76	35	λ	λ	NOUN
ejpam-130	76	36	,	,	PUNCT
ejpam-130	76	37	it	it	PRON
ejpam-130	76	38	is	be	AUX
ejpam-130	76	39	written	write	VERB
ejpam-130	76	40	ϕ	ϕ	X
ejpam-130	76	41	(	(	PUNCT
ejpam-130	76	42	x	x	INTJ
ejpam-130	76	43	,	,	PUNCT
ejpam-130	76	44	λ	λ	NOUN
ejpam-130	76	45	)	)	PUNCT
ejpam-130	76	46	=	=	SYM
ejpam-130	76	47	c1	c1	NOUN
ejpam-130	76	48	(	(	PUNCT
ejpam-130	76	49	λ	λ	PROPN
ejpam-130	76	50	)	)	PUNCT
ejpam-130	76	51	f	f	NOUN
ejpam-130	76	52	(	(	PUNCT
ejpam-130	76	53	x	x	INTJ
ejpam-130	76	54	,	,	PUNCT
ejpam-130	76	55	λ	λ	NOUN
ejpam-130	76	56	)	)	PUNCT
ejpam-130	77	1	+	+	CCONJ
ejpam-130	77	2	c2	c2	PROPN
ejpam-130	77	3	(	(	PUNCT
ejpam-130	77	4	λ	λ	PROPN
ejpam-130	77	5	)	)	PUNCT
ejpam-130	77	6	f	f	NOUN
ejpam-130	77	7	(	(	PUNCT
ejpam-130	77	8	x	x	INTJ
ejpam-130	77	9	,	,	PUNCT
ejpam-130	77	10	λ	λ	PROPN
ejpam-130	77	11	)	)	PUNCT
ejpam-130	77	12	,	,	PUNCT
ejpam-130	77	13	(	(	PUNCT
ejpam-130	77	14	2.3	2.3	NUM
ejpam-130	77	15	)	)	PUNCT
ejpam-130	77	16	where	where	SCONJ
ejpam-130	77	17	c1	c1	PROPN
ejpam-130	77	18	(	(	PUNCT
ejpam-130	77	19	λ	λ	PROPN
ejpam-130	77	20	)	)	PUNCT
ejpam-130	77	21	and	and	CCONJ
ejpam-130	77	22	c2	c2	PROPN
ejpam-130	77	23	(	(	PUNCT
ejpam-130	77	24	λ	λ	NOUN
ejpam-130	77	25	)	)	PUNCT
ejpam-130	77	26	are	be	AUX
ejpam-130	77	27	functions	function	NOUN
ejpam-130	77	28	,	,	PUNCT
ejpam-130	77	29	which	which	PRON
ejpam-130	77	30	we	we	PRON
ejpam-130	77	31	have	have	VERB
ejpam-130	77	32	to	to	PART
ejpam-130	77	33	find	find	VERB
ejpam-130	77	34	.	.	PUNCT
ejpam-130	77	35	substituting	substitute	VERB
ejpam-130	77	36	x	x	PUNCT
ejpam-130	77	37	=	=	SYM
ejpam-130	77	38	0	0	PUNCT
ejpam-130	77	39	and	and	CCONJ
ejpam-130	77	40	taking	take	VERB
ejpam-130	77	41	into	into	ADP
ejpam-130	77	42	account	account	NOUN
ejpam-130	77	43	the	the	DET
ejpam-130	77	44	initial	initial	ADJ
ejpam-130	77	45	conditions	condition	NOUN
ejpam-130	77	46	(	(	PUNCT
ejpam-130	77	47	1.10	1.10	NUM
ejpam-130	77	48	)	)	PUNCT
ejpam-130	77	49	,	,	PUNCT
ejpam-130	77	50	it	it	PRON
ejpam-130	77	51	is	be	AUX
ejpam-130	77	52	obtained	obtain	VERB
ejpam-130	77	53	c1	c1	PROPN
ejpam-130	77	54	(	(	PUNCT
ejpam-130	77	55	λ	λ	PROPN
ejpam-130	77	56	)	)	PUNCT
ejpam-130	77	57	f1	f1	NOUN
ejpam-130	77	58	(	(	PUNCT
ejpam-130	77	59	0,λ	0,λ	NOUN
ejpam-130	77	60	)	)	PUNCT
ejpam-130	78	1	+	+	CCONJ
ejpam-130	78	2	c2	c2	PROPN
ejpam-130	78	3	(	(	PUNCT
ejpam-130	78	4	λ	λ	PROPN
ejpam-130	78	5	)	)	PUNCT
ejpam-130	78	6	f1	f1	NOUN
ejpam-130	78	7	(	(	PUNCT
ejpam-130	78	8	0,λ	0,λ	NOUN
ejpam-130	78	9	)	)	PUNCT
ejpam-130	78	10	=	=	SYM
ejpam-130	78	11	h	h	NOUN
ejpam-130	78	12	,	,	PUNCT
ejpam-130	78	13	c1	c1	PROPN
ejpam-130	78	14	(	(	PUNCT
ejpam-130	78	15	λ	λ	PROPN
ejpam-130	78	16	)	)	PUNCT
ejpam-130	78	17	f2	f2	PROPN
ejpam-130	78	18	(	(	PUNCT
ejpam-130	78	19	0,λ	0,λ	NOUN
ejpam-130	78	20	)	)	PUNCT
ejpam-130	78	21	+	+	CCONJ
ejpam-130	78	22	c2	c2	PROPN
ejpam-130	78	23	(	(	PUNCT
ejpam-130	78	24	λ	λ	PROPN
ejpam-130	78	25	)	)	PUNCT
ejpam-130	78	26	f2	f2	PROPN
ejpam-130	78	27	(	(	PUNCT
ejpam-130	78	28	0,λ	0,λ	NOUN
ejpam-130	78	29	)	)	PUNCT
ejpam-130	78	30	=	=	SYM
ejpam-130	79	1	1	1	X
ejpam-130	79	2	.	.	PUNCT
ejpam-130	79	3	kh	kh	PROPN
ejpam-130	79	4	.	.	PUNCT
ejpam-130	79	5	r.	r.	PROPN
ejpam-130	79	6	mamedov	mamedov	PROPN
ejpam-130	79	7	,	,	PUNCT
ejpam-130	79	8	a.	a.	PROPN
ejpam-130	79	9	çöl	çöl	PROPN
ejpam-130	79	10	/	/	SYM
ejpam-130	79	11	eur	eur	PROPN
ejpam-130	79	12	.	.	PUNCT
ejpam-130	80	1	j.	j.	PROPN
ejpam-130	80	2	pure	pure	PROPN
ejpam-130	80	3	appl	appl	PROPN
ejpam-130	80	4	.	.	PROPN
ejpam-130	80	5	math	math	PROPN
ejpam-130	80	6	,	,	PUNCT
ejpam-130	80	7	1	1	NUM
ejpam-130	80	8	(	(	PUNCT
ejpam-130	80	9	2008	2008	NUM
ejpam-130	80	10	)	)	PUNCT
ejpam-130	80	11	,	,	PUNCT
ejpam-130	80	12	(	(	PUNCT
ejpam-130	80	13	21	21	NUM
ejpam-130	80	14	-	-	SYM
ejpam-130	80	15	32	32	NUM
ejpam-130	80	16	)	)	PUNCT
ejpam-130	80	17	26	26	NUM
ejpam-130	80	18	from	from	ADP
ejpam-130	80	19	here	here	ADV
ejpam-130	80	20	,	,	PUNCT
ejpam-130	80	21	it	it	PRON
ejpam-130	80	22	is	be	AUX
ejpam-130	80	23	found	find	VERB
ejpam-130	80	24	c1	c1	PROPN
ejpam-130	80	25	(	(	PUNCT
ejpam-130	80	26	λ	λ	NOUN
ejpam-130	80	27	)	)	PUNCT
ejpam-130	80	28	=	=	NOUN
ejpam-130	80	29	−	−	PROPN
ejpam-130	80	30	f1	f1	NOUN
ejpam-130	80	31	(	(	PUNCT
ejpam-130	80	32	0,λ)−	0,λ)−	INTJ
ejpam-130	80	33	hf	hf	ADJ
ejpam-130	80	34	2	2	NUM
ejpam-130	80	35	(	(	PUNCT
ejpam-130	80	36	0,λ	0,λ	NOUN
ejpam-130	80	37	)	)	PUNCT
ejpam-130	80	38	2i	2i	NOUN
ejpam-130	80	39	,	,	PUNCT
ejpam-130	80	40	c2	c2	PROPN
ejpam-130	80	41	(	(	PUNCT
ejpam-130	80	42	λ	λ	PROPN
ejpam-130	80	43	)	)	PUNCT
ejpam-130	80	44	=	=	SYM
ejpam-130	80	45	f1	f1	NOUN
ejpam-130	80	46	(	(	PUNCT
ejpam-130	80	47	0,λ)−	0,λ)−	ADV
ejpam-130	80	48	hf2	hf2	NOUN
ejpam-130	80	49	(	(	PUNCT
ejpam-130	80	50	0,λ	0,λ	NOUN
ejpam-130	80	51	)	)	PUNCT
ejpam-130	80	52	2i	2i	NOUN
ejpam-130	80	53	.	.	PUNCT
ejpam-130	81	1	for	for	ADP
ejpam-130	81	2	all	all	DET
ejpam-130	81	3	real	real	ADJ
ejpam-130	81	4	λ	λ	PROPN
ejpam-130	81	5	,	,	PUNCT
ejpam-130	81	6	∆(λ	∆(λ	PROPN
ejpam-130	81	7	)	)	PUNCT
ejpam-130	81	8	6=	6=	ADP
ejpam-130	81	9	0	0	X
ejpam-130	81	10	.	.	PUNCT
ejpam-130	82	1	in	in	ADP
ejpam-130	82	2	fact	fact	NOUN
ejpam-130	82	3	,	,	PUNCT
ejpam-130	82	4	assume	assume	VERB
ejpam-130	82	5	the	the	DET
ejpam-130	82	6	contrary	contrary	ADJ
ejpam-130	82	7	that	that	DET
ejpam-130	82	8	f1	f1	PROPN
ejpam-130	82	9	(	(	PUNCT
ejpam-130	82	10	0,λ	0,λ	NOUN
ejpam-130	82	11	)	)	PUNCT
ejpam-130	82	12	=	=	PUNCT
ejpam-130	82	13	hf2	hf2	NOUN
ejpam-130	82	14	(	(	PUNCT
ejpam-130	82	15	0,λ	0,λ	NOUN
ejpam-130	82	16	)	)	PUNCT
ejpam-130	82	17	for	for	ADP
ejpam-130	82	18	λ0	λ0	NOUN
ejpam-130	82	19	∈	∈	PROPN
ejpam-130	82	20	(	(	PUNCT
ejpam-130	82	21	−∞,∞	−∞,∞	NOUN
ejpam-130	82	22	)	)	PUNCT
ejpam-130	82	23	.	.	PUNCT
ejpam-130	83	1	it	it	PRON
ejpam-130	83	2	is	be	AUX
ejpam-130	83	3	clearly	clearly	ADV
ejpam-130	83	4	that	that	SCONJ
ejpam-130	83	5	f1	f1	PROPN
ejpam-130	83	6	�	�	PROPN
ejpam-130	83	7	0,λ0	0,λ0	PROPN
ejpam-130	83	8	�	�	PROPN
ejpam-130	83	9	=	=	PUNCT
ejpam-130	83	10	hf2	hf2	PROPN
ejpam-130	83	11	�	�	PROPN
ejpam-130	83	12	0,λ0	0,λ0	NUM
ejpam-130	83	13	�	�	PROPN
ejpam-130	83	14	.	.	PUNCT
ejpam-130	84	1	then	then	ADV
ejpam-130	84	2	it	it	PRON
ejpam-130	84	3	is	be	AUX
ejpam-130	84	4	found	find	VERB
ejpam-130	84	5	w	w	PROPN
ejpam-130	84	6	h	h	PROPN
ejpam-130	84	7	f	f	PROPN
ejpam-130	84	8	�	�	PROPN
ejpam-130	84	9	0,λ0	0,λ0	PROPN
ejpam-130	84	10	�	�	PROPN
ejpam-130	84	11	,	,	PUNCT
ejpam-130	84	12	f	f	PROPN
ejpam-130	84	13	�	�	PROPN
ejpam-130	84	14	0,λ0	0,λ0	PROPN
ejpam-130	84	15	�	�	PROPN
ejpam-130	85	1	i	i	NOUN
ejpam-130	85	2	=	=	SYM
ejpam-130	85	3	2i	2i	NUM
ejpam-130	85	4	or	or	CCONJ
ejpam-130	85	5	f1	f1	PROPN
ejpam-130	85	6	�	�	PROPN
ejpam-130	85	7	0,λ0	0,λ0	PROPN
ejpam-130	85	8	�	�	PROPN
ejpam-130	85	9	f2	f2	PROPN
ejpam-130	85	10	�	�	PROPN
ejpam-130	85	11	0,λ0	0,λ0	PROPN
ejpam-130	85	12	�	�	PROPN
ejpam-130	85	13	−	−	ADP
ejpam-130	85	14	f2	f2	PROPN
ejpam-130	85	15	�	�	PROPN
ejpam-130	85	16	0,λ0	0,λ0	PROPN
ejpam-130	85	17	�	�	PROPN
ejpam-130	85	18	f1	f1	PROPN
ejpam-130	85	19	�	�	PROPN
ejpam-130	85	20	0,λ0	0,λ0	PROPN
ejpam-130	85	21	�	�	PROPN
ejpam-130	85	22	=	=	SYM
ejpam-130	85	23	2i	2i	NUM
ejpam-130	85	24	.	.	PUNCT
ejpam-130	86	1	if	if	SCONJ
ejpam-130	86	2	we	we	PRON
ejpam-130	86	3	substitute	substitute	VERB
ejpam-130	86	4	the	the	DET
ejpam-130	86	5	expression	expression	NOUN
ejpam-130	86	6	of	of	ADP
ejpam-130	86	7	f1	f1	PROPN
ejpam-130	86	8	�	�	PROPN
ejpam-130	86	9	0,λ0	0,λ0	PROPN
ejpam-130	86	10	�	�	PROPN
ejpam-130	86	11	and	and	CCONJ
ejpam-130	86	12	f1	f1	PROPN
ejpam-130	86	13	�	�	PROPN
ejpam-130	86	14	0,λ0	0,λ0	PROPN
ejpam-130	86	15	�	�	PROPN
ejpam-130	86	16	above	above	ADV
ejpam-130	86	17	,	,	PUNCT
ejpam-130	86	18	it	it	PRON
ejpam-130	86	19	is	be	AUX
ejpam-130	86	20	found	find	VERB
ejpam-130	86	21	a	a	DET
ejpam-130	86	22	contradiction	contradiction	NOUN
ejpam-130	86	23	.	.	PUNCT
ejpam-130	87	1	substituting	substitute	VERB
ejpam-130	87	2	the	the	DET
ejpam-130	87	3	constants	constant	NOUN
ejpam-130	87	4	c1	c1	NOUN
ejpam-130	87	5	(	(	PUNCT
ejpam-130	87	6	λ	λ	PROPN
ejpam-130	87	7	)	)	PUNCT
ejpam-130	87	8	,	,	PUNCT
ejpam-130	87	9	c2	c2	PROPN
ejpam-130	87	10	(	(	PUNCT
ejpam-130	87	11	λ	λ	PROPN
ejpam-130	87	12	)	)	PUNCT
ejpam-130	87	13	in	in	ADP
ejpam-130	87	14	(	(	PUNCT
ejpam-130	87	15	2.3	2.3	NUM
ejpam-130	87	16	)	)	PUNCT
ejpam-130	87	17	and	and	CCONJ
ejpam-130	87	18	dividing	divide	VERB
ejpam-130	87	19	the	the	DET
ejpam-130	87	20	equality	equality	NOUN
ejpam-130	87	21	by	by	ADP
ejpam-130	87	22	∆(λ	∆(λ	PROPN
ejpam-130	87	23	)	)	PUNCT
ejpam-130	87	24	,	,	PUNCT
ejpam-130	87	25	the	the	DET
ejpam-130	87	26	identity	identity	NOUN
ejpam-130	87	27	(	(	PUNCT
ejpam-130	87	28	2.1	2.1	NUM
ejpam-130	87	29	)	)	PUNCT
ejpam-130	87	30	is	be	AUX
ejpam-130	87	31	obtained	obtain	VERB
ejpam-130	87	32	.	.	PUNCT
ejpam-130	88	1	from	from	ADP
ejpam-130	88	2	(	(	PUNCT
ejpam-130	88	3	2.2	2.2	NUM
ejpam-130	88	4	)	)	PUNCT
ejpam-130	88	5	s	s	PART
ejpam-130	88	6	(	(	PUNCT
ejpam-130	88	7	λ	λ	NOUN
ejpam-130	88	8	)	)	PUNCT
ejpam-130	88	9	=	=	SYM
ejpam-130	88	10	f1	f1	NOUN
ejpam-130	88	11	(	(	PUNCT
ejpam-130	88	12	0,λ)−	0,λ)−	ADV
ejpam-130	88	13	hf2	hf2	NOUN
ejpam-130	88	14	(	(	PUNCT
ejpam-130	88	15	0,λ	0,λ	NOUN
ejpam-130	88	16	)	)	PUNCT
ejpam-130	88	17	f1	f1	NOUN
ejpam-130	88	18	(	(	PUNCT
ejpam-130	88	19	0,λ)−	0,λ)−	ADV
ejpam-130	88	20	hf2	hf2	NOUN
ejpam-130	88	21	(	(	PUNCT
ejpam-130	88	22	0,λ	0,λ	NOUN
ejpam-130	88	23	)	)	PUNCT
ejpam-130	88	24	=	=	SYM
ejpam-130	88	25	¨	¨	NOUN
ejpam-130	88	26	f1	f1	NOUN
ejpam-130	88	27	(	(	PUNCT
ejpam-130	88	28	0,λ)−	0,λ)−	ADV
ejpam-130	88	29	hf2	hf2	NOUN
ejpam-130	88	30	(	(	PUNCT
ejpam-130	88	31	0,λ	0,λ	NOUN
ejpam-130	88	32	)	)	PUNCT
ejpam-130	88	33	f1	f1	NOUN
ejpam-130	88	34	(	(	PUNCT
ejpam-130	88	35	0,λ)−	0,λ)−	ADV
ejpam-130	88	36	hf2	hf2	NOUN
ejpam-130	88	37	(	(	PUNCT
ejpam-130	88	38	0,λ	0,λ	NOUN
ejpam-130	88	39	)	)	PUNCT
ejpam-130	88	40	«	«	PUNCT
ejpam-130	88	41	=	=	PUNCT
ejpam-130	89	1	[	[	X
ejpam-130	89	2	s	s	X
ejpam-130	89	3	(	(	PUNCT
ejpam-130	89	4	λ	λ	NOUN
ejpam-130	89	5	)	)	PUNCT
ejpam-130	89	6	]	]	PUNCT
ejpam-130	90	1	=	=	PUNCT
ejpam-130	91	1	[	[	X
ejpam-130	91	2	s	s	X
ejpam-130	91	3	(	(	PUNCT
ejpam-130	91	4	λ)]−1	λ)]−1	X
ejpam-130	91	5	.	.	PUNCT
ejpam-130	92	1	the	the	DET
ejpam-130	92	2	lemma	lemma	PROPN
ejpam-130	92	3	is	be	AUX
ejpam-130	92	4	proved	prove	VERB
ejpam-130	92	5	.	.	PUNCT
ejpam-130	93	1	the	the	DET
ejpam-130	93	2	function	function	NOUN
ejpam-130	93	3	s	s	PART
ejpam-130	93	4	(	(	PUNCT
ejpam-130	93	5	λ	λ	X
ejpam-130	93	6	)	)	PUNCT
ejpam-130	93	7	is	be	AUX
ejpam-130	93	8	called	call	VERB
ejpam-130	93	9	the	the	DET
ejpam-130	93	10	scattering	scatter	VERB
ejpam-130	93	11	function	function	NOUN
ejpam-130	93	12	of	of	ADP
ejpam-130	93	13	the	the	DET
ejpam-130	93	14	boundary	boundary	ADJ
ejpam-130	93	15	value	value	NOUN
ejpam-130	93	16	problem	problem	NOUN
ejpam-130	93	17	(	(	PUNCT
ejpam-130	93	18	1.1)(1.2	1.1)(1.2	NUM
ejpam-130	93	19	)	)	PUNCT
ejpam-130	93	20	.	.	PUNCT
ejpam-130	94	1	in	in	ADP
ejpam-130	94	2	particular	particular	ADJ
ejpam-130	94	3	if	if	SCONJ
ejpam-130	94	4	ω(x)≡	ω(x)≡	NUM
ejpam-130	94	5	0	0	NUM
ejpam-130	94	6	,	,	PUNCT
ejpam-130	94	7	the	the	DET
ejpam-130	94	8	equality	equality	NOUN
ejpam-130	94	9	(	(	PUNCT
ejpam-130	94	10	2.1	2.1	NUM
ejpam-130	94	11	)	)	PUNCT
ejpam-130	94	12	has	have	VERB
ejpam-130	94	13	the	the	DET
ejpam-130	94	14	form	form	NOUN
ejpam-130	94	15	2iϕ0	2iϕ0	NUM
ejpam-130	94	16	(	(	PUNCT
ejpam-130	94	17	x	x	X
ejpam-130	94	18	,	,	PUNCT
ejpam-130	94	19	λ	λ	NOUN
ejpam-130	94	20	)	)	PUNCT
ejpam-130	94	21	∆(λ	∆(λ	NOUN
ejpam-130	94	22	)	)	PUNCT
ejpam-130	94	23	=	=	SYM
ejpam-130	95	1	f	f	PROPN
ejpam-130	95	2	0	0	PUNCT
ejpam-130	96	1	(	(	PUNCT
ejpam-130	96	2	x	x	X
ejpam-130	96	3	,	,	PUNCT
ejpam-130	96	4	λ)−	λ)−	PROPN
ejpam-130	96	5	s0	s0	PROPN
ejpam-130	96	6	(	(	PUNCT
ejpam-130	96	7	λ	λ	PROPN
ejpam-130	96	8	)	)	PUNCT
ejpam-130	96	9	f	f	PROPN
ejpam-130	96	10	0	0	PUNCT
ejpam-130	96	11	(	(	PUNCT
ejpam-130	96	12	x	x	NOUN
ejpam-130	96	13	,	,	PUNCT
ejpam-130	96	14	λ	λ	NOUN
ejpam-130	96	15	)	)	PUNCT
ejpam-130	96	16	(	(	PUNCT
ejpam-130	96	17	2.4	2.4	NUM
ejpam-130	96	18	)	)	PUNCT
ejpam-130	96	19	where	where	SCONJ
ejpam-130	96	20	the	the	DET
ejpam-130	96	21	vector	vector	NOUN
ejpam-130	96	22	function	function	NOUN
ejpam-130	96	23	ϕ0	ϕ0	NOUN
ejpam-130	96	24	(	(	PUNCT
ejpam-130	96	25	x	x	NOUN
ejpam-130	96	26	,	,	PUNCT
ejpam-130	96	27	λ	λ	PROPN
ejpam-130	96	28	)	)	PUNCT
ejpam-130	96	29	is	be	AUX
ejpam-130	96	30	a	a	DET
ejpam-130	96	31	solution	solution	NOUN
ejpam-130	96	32	of	of	ADP
ejpam-130	96	33	the	the	DET
ejpam-130	96	34	equation	equation	NOUN
ejpam-130	96	35	(	(	PUNCT
ejpam-130	96	36	1.1	1.1	NUM
ejpam-130	96	37	)	)	PUNCT
ejpam-130	96	38	satisfying	satisfy	VERB
ejpam-130	96	39	the	the	DET
ejpam-130	96	40	initial	initial	ADJ
ejpam-130	96	41	conditions	condition	NOUN
ejpam-130	96	42	ϕ0	ϕ0	NOUN
ejpam-130	96	43	1	1	NUM
ejpam-130	96	44	(	(	PUNCT
ejpam-130	96	45	0,λ	0,λ	NOUN
ejpam-130	96	46	)	)	PUNCT
ejpam-130	96	47	=	=	SYM
ejpam-130	96	48	h	h	NOUN
ejpam-130	96	49	,	,	PUNCT
ejpam-130	96	50	ϕ0	ϕ0	NOUN
ejpam-130	96	51	2	2	NUM
ejpam-130	96	52	(	(	PUNCT
ejpam-130	96	53	0,λ	0,λ	NOUN
ejpam-130	96	54	)	)	PUNCT
ejpam-130	96	55	=	=	SYM
ejpam-130	96	56	1	1	NUM
ejpam-130	96	57	and	and	CCONJ
ejpam-130	96	58	s0	s0	PROPN
ejpam-130	96	59	(	(	PUNCT
ejpam-130	96	60	λ	λ	NOUN
ejpam-130	96	61	)	)	PUNCT
ejpam-130	96	62	=	=	SYM
ejpam-130	97	1	f	f	NOUN
ejpam-130	97	2	0	0	NUM
ejpam-130	97	3	1	1	NUM
ejpam-130	97	4	(	(	PUNCT
ejpam-130	97	5	0,λ)−	0,λ)−	ADV
ejpam-130	97	6	hf	hf	ADJ
ejpam-130	97	7	0	0	NUM
ejpam-130	97	8	2	2	NUM
ejpam-130	97	9	(	(	PUNCT
ejpam-130	97	10	0,λ	0,λ	NOUN
ejpam-130	97	11	)	)	PUNCT
ejpam-130	97	12	f	f	PROPN
ejpam-130	97	13	0	0	NUM
ejpam-130	97	14	1	1	NUM
ejpam-130	97	15	(	(	PUNCT
ejpam-130	97	16	0,λ)−	0,λ)−	ADV
ejpam-130	97	17	hf	hf	ADJ
ejpam-130	97	18	0	0	NUM
ejpam-130	97	19	2	2	NUM
ejpam-130	97	20	(	(	PUNCT
ejpam-130	97	21	0,λ	0,λ	NOUN
ejpam-130	97	22	)	)	PUNCT
ejpam-130	97	23	=	=	SYM
ejpam-130	97	24	e−2iλa(1−α)1	e−2iλa(1−α)1	NOUN
ejpam-130	97	25	+	+	X
ejpam-130	97	26	ih	ih	NOUN
ejpam-130	97	27	1−	1−	NUM
ejpam-130	97	28	ih	ih	NOUN
ejpam-130	97	29	.	.	PUNCT
ejpam-130	98	1	we	we	PRON
ejpam-130	98	2	saw	see	VERB
ejpam-130	98	3	in	in	ADP
ejpam-130	98	4	the	the	DET
ejpam-130	98	5	proof	proof	NOUN
ejpam-130	98	6	of	of	ADP
ejpam-130	98	7	lemma	lemma	PROPN
ejpam-130	98	8	2.1	2.1	NUM
ejpam-130	98	9	that	that	PRON
ejpam-130	98	10	the	the	DET
ejpam-130	98	11	function	function	NOUN
ejpam-130	98	12	∆(λ	∆(λ	NOUN
ejpam-130	98	13	)	)	PUNCT
ejpam-130	98	14	had	have	VERB
ejpam-130	98	15	no	no	DET
ejpam-130	98	16	real	real	ADJ
ejpam-130	98	17	zeros	zero	NOUN
ejpam-130	98	18	.	.	PUNCT
ejpam-130	99	1	from	from	ADP
ejpam-130	99	2	the	the	DET
ejpam-130	99	3	expression	expression	NOUN
ejpam-130	99	4	(	(	PUNCT
ejpam-130	99	5	1.8	1.8	NUM
ejpam-130	99	6	)	)	PUNCT
ejpam-130	99	7	of	of	ADP
ejpam-130	99	8	the	the	DET
ejpam-130	99	9	solution	solution	NOUN
ejpam-130	99	10	,	,	PUNCT
ejpam-130	99	11	it	it	PRON
ejpam-130	99	12	is	be	AUX
ejpam-130	99	13	clear	clear	ADJ
ejpam-130	99	14	that	that	SCONJ
ejpam-130	99	15	f1	f1	PROPN
ejpam-130	99	16	(	(	PUNCT
ejpam-130	99	17	0,λ	0,λ	NOUN
ejpam-130	99	18	)	)	PUNCT
ejpam-130	99	19	and	and	CCONJ
ejpam-130	99	20	f1	f1	PROPN
ejpam-130	99	21	(	(	PUNCT
ejpam-130	99	22	0,λ	0,λ	NOUN
ejpam-130	99	23	)	)	PUNCT
ejpam-130	99	24	can	can	AUX
ejpam-130	99	25	be	be	AUX
ejpam-130	99	26	continued	continue	VERB
ejpam-130	99	27	as	as	ADP
ejpam-130	99	28	analytical	analytical	ADJ
ejpam-130	99	29	and	and	CCONJ
ejpam-130	99	30	are	be	AUX
ejpam-130	99	31	continuous	continuous	ADJ
ejpam-130	99	32	on	on	ADP
ejpam-130	99	33	the	the	DET
ejpam-130	99	34	whole	whole	ADJ
ejpam-130	99	35	line	line	NOUN
ejpam-130	99	36	.	.	PUNCT
ejpam-130	100	1	this	this	DET
ejpam-130	100	2	properties	property	NOUN
ejpam-130	100	3	holds	hold	VERB
ejpam-130	100	4	for	for	ADP
ejpam-130	100	5	∆(λ	∆(λ	NOUN
ejpam-130	100	6	)	)	PUNCT
ejpam-130	100	7	.	.	PUNCT
ejpam-130	101	1	as	as	SCONJ
ejpam-130	101	2	|λ|	|λ|	PROPN
ejpam-130	101	3	→∞	→∞	PROPN
ejpam-130	101	4	f	f	PROPN
ejpam-130	101	5	(	(	PUNCT
ejpam-130	101	6	0,λ)→	0,λ)→	NUM
ejpam-130	101	7	�	�	PROPN
ejpam-130	101	8	1	1	NUM
ejpam-130	101	9	−i	−i	PROPN
ejpam-130	101	10	�	�	PROPN
ejpam-130	101	11	and	and	CCONJ
ejpam-130	101	12	thus	thus	ADV
ejpam-130	101	13	the	the	DET
ejpam-130	101	14	zeros	zero	NOUN
ejpam-130	101	15	of	of	ADP
ejpam-130	101	16	∆(λ	∆(λ	PROPN
ejpam-130	101	17	)	)	PUNCT
ejpam-130	101	18	in	in	ADP
ejpam-130	101	19	the	the	DET
ejpam-130	101	20	upper	upper	ADJ
ejpam-130	101	21	plane	plane	NOUN
ejpam-130	101	22	are	be	AUX
ejpam-130	101	23	not	not	PART
ejpam-130	101	24	more	more	ADJ
ejpam-130	101	25	than	than	ADP
ejpam-130	101	26	countable	countable	ADJ
ejpam-130	101	27	and	and	CCONJ
ejpam-130	101	28	constitute	constitute	VERB
ejpam-130	101	29	a	a	DET
ejpam-130	101	30	bounded	bounded	ADJ
ejpam-130	101	31	set	set	NOUN
ejpam-130	101	32	.	.	PUNCT
ejpam-130	102	1	kh	kh	PROPN
ejpam-130	102	2	.	.	PUNCT
ejpam-130	102	3	r.	r.	PROPN
ejpam-130	102	4	mamedov	mamedov	PROPN
ejpam-130	102	5	,	,	PUNCT
ejpam-130	102	6	a.	a.	PROPN
ejpam-130	102	7	çöl	çöl	PROPN
ejpam-130	102	8	/	/	SYM
ejpam-130	102	9	eur	eur	PROPN
ejpam-130	102	10	.	.	PUNCT
ejpam-130	103	1	j.	j.	PROPN
ejpam-130	103	2	pure	pure	PROPN
ejpam-130	103	3	appl	appl	PROPN
ejpam-130	103	4	.	.	PROPN
ejpam-130	103	5	math	math	PROPN
ejpam-130	103	6	,	,	PUNCT
ejpam-130	103	7	1	1	NUM
ejpam-130	103	8	(	(	PUNCT
ejpam-130	103	9	2008	2008	NUM
ejpam-130	103	10	)	)	PUNCT
ejpam-130	103	11	,	,	PUNCT
ejpam-130	103	12	(	(	PUNCT
ejpam-130	103	13	21	21	NUM
ejpam-130	103	14	-	-	SYM
ejpam-130	103	15	32	32	NUM
ejpam-130	103	16	)	)	PUNCT
ejpam-130	103	17	27	27	NUM
ejpam-130	103	18	let	let	VERB
ejpam-130	103	19	us	we	PRON
ejpam-130	103	20	show	show	VERB
ejpam-130	103	21	that	that	SCONJ
ejpam-130	103	22	∆(λ	∆(λ	NOUN
ejpam-130	103	23	)	)	PUNCT
ejpam-130	103	24	has	have	VERB
ejpam-130	103	25	no	no	DET
ejpam-130	103	26	zeros	zero	NOUN
ejpam-130	103	27	on	on	ADP
ejpam-130	103	28	the	the	DET
ejpam-130	103	29	upper	upper	ADJ
ejpam-130	103	30	half	half	ADJ
ejpam-130	103	31	plane	plane	NOUN
ejpam-130	103	32	.	.	PUNCT
ejpam-130	104	1	assume	assume	VERB
ejpam-130	104	2	the	the	DET
ejpam-130	104	3	contrary	contrary	NOUN
ejpam-130	104	4	.	.	PUNCT
ejpam-130	105	1	let	let	VERB
ejpam-130	105	2	µ	µ	X
ejpam-130	105	3	�	�	PROPN
ejpam-130	105	4	imµ	imµ	VERB
ejpam-130	105	5	>	>	X
ejpam-130	105	6	0	0	NUM
ejpam-130	105	7	�	�	PROPN
ejpam-130	105	8	be	be	AUX
ejpam-130	105	9	one	one	NUM
ejpam-130	105	10	of	of	ADP
ejpam-130	105	11	the	the	DET
ejpam-130	105	12	zeros	zero	NOUN
ejpam-130	105	13	of	of	ADP
ejpam-130	105	14	the	the	DET
ejpam-130	105	15	function	function	NOUN
ejpam-130	105	16	∆(λ	∆(λ	NOUN
ejpam-130	105	17	)	)	PUNCT
ejpam-130	105	18	.the	.the	PUNCT
ejpam-130	106	1	function	function	PROPN
ejpam-130	106	2	f	f	PROPN
ejpam-130	106	3	∗	∗	X
ejpam-130	106	4	�	�	PROPN
ejpam-130	106	5	x	x	SYM
ejpam-130	106	6	,	,	PUNCT
ejpam-130	106	7	µ	µ	X
ejpam-130	106	8	�	�	PROPN
ejpam-130	106	9	denotes	denote	VERB
ejpam-130	106	10	the	the	DET
ejpam-130	106	11	transposed	transpose	VERB
ejpam-130	106	12	matrix	matrix	NOUN
ejpam-130	106	13	function	function	NOUN
ejpam-130	106	14	of	of	ADP
ejpam-130	106	15	f	f	PROPN
ejpam-130	106	16	�	�	PROPN
ejpam-130	106	17	x	x	PROPN
ejpam-130	106	18	,	,	PUNCT
ejpam-130	106	19	µ	µ	X
ejpam-130	106	20	�	�	PROPN
ejpam-130	106	21	.	.	PUNCT
ejpam-130	107	1	now	now	ADV
ejpam-130	107	2	differentiating	differentiate	VERB
ejpam-130	107	3	the	the	DET
ejpam-130	107	4	equation	equation	NOUN
ejpam-130	107	5	b	b	NOUN
ejpam-130	108	1	f	f	NOUN
ejpam-130	108	2	′	′	NUM
ejpam-130	108	3	�	�	PROPN
ejpam-130	108	4	x	x	SYM
ejpam-130	108	5	,	,	PUNCT
ejpam-130	108	6	µ	µ	X
ejpam-130	108	7	�	�	PROPN
ejpam-130	108	8	+	+	NOUN
ejpam-130	108	9	ω(x	ω(x	X
ejpam-130	108	10	)	)	PUNCT
ejpam-130	108	11	f	f	PROPN
ejpam-130	108	12	�	�	PROPN
ejpam-130	108	13	x	x	PROPN
ejpam-130	108	14	,	,	PUNCT
ejpam-130	108	15	µ	µ	X
ejpam-130	108	16	�	�	PROPN
ejpam-130	108	17	=	=	SYM
ejpam-130	108	18	ρ	ρ	PROPN
ejpam-130	108	19	(	(	PUNCT
ejpam-130	108	20	x)µ	x)µ	NOUN
ejpam-130	108	21	f	f	PROPN
ejpam-130	108	22	�	�	PROPN
ejpam-130	108	23	x	x	PROPN
ejpam-130	108	24	,	,	PUNCT
ejpam-130	108	25	µ	µ	X
ejpam-130	108	26	�	�	PROPN
ejpam-130	108	27	with	with	ADP
ejpam-130	108	28	respect	respect	NOUN
ejpam-130	108	29	to	to	ADP
ejpam-130	108	30	µ	µ	NUM
ejpam-130	108	31	,	,	PUNCT
ejpam-130	108	32	one	one	NUM
ejpam-130	108	33	obtains	obtain	VERB
ejpam-130	108	34	the	the	DET
ejpam-130	108	35	following	follow	VERB
ejpam-130	108	36	equation	equation	NOUN
ejpam-130	108	37	−	−	PROPN
ejpam-130	108	38	f	f	PROPN
ejpam-130	108	39	·	·	PUNCT
ejpam-130	108	40	∗	∗	X
ejpam-130	108	41	�	�	PROPN
ejpam-130	108	42	x	x	SYM
ejpam-130	108	43	,	,	PUNCT
ejpam-130	108	44	µ	µ	X
ejpam-130	108	45	�	�	X
ejpam-130	108	46	b+	b+	PUNCT
ejpam-130	108	47	f	f	PROPN
ejpam-130	108	48	∗	∗	X
ejpam-130	108	49	�	�	PROPN
ejpam-130	108	50	x	x	SYM
ejpam-130	108	51	,	,	PUNCT
ejpam-130	108	52	µ	µ	X
ejpam-130	108	53	�	�	PROPN
ejpam-130	108	54	ω(x	ω(x	X
ejpam-130	108	55	)	)	PUNCT
ejpam-130	108	56	=	=	SYM
ejpam-130	108	57	ρ	ρ	PROPN
ejpam-130	108	58	(	(	PUNCT
ejpam-130	108	59	x)µ	x)µ	PROPN
ejpam-130	108	60	f	f	PROPN
ejpam-130	108	61	∗	∗	X
ejpam-130	108	62	�	�	PROPN
ejpam-130	108	63	x	x	SYM
ejpam-130	108	64	,	,	PUNCT
ejpam-130	108	65	µ	µ	X
ejpam-130	108	66	�	�	PROPN
ejpam-130	108	67	.	.	PUNCT
ejpam-130	109	1	taking	take	VERB
ejpam-130	109	2	this	this	PRON
ejpam-130	109	3	into	into	ADP
ejpam-130	109	4	account	account	NOUN
ejpam-130	109	5	,	,	PUNCT
ejpam-130	109	6	multiplying	multiply	VERB
ejpam-130	109	7	the	the	DET
ejpam-130	109	8	first	first	ADJ
ejpam-130	109	9	equation	equation	NOUN
ejpam-130	109	10	by	by	ADP
ejpam-130	109	11	f	f	PROPN
ejpam-130	109	12	∗	∗	X
ejpam-130	109	13	�	�	PROPN
ejpam-130	109	14	x	x	SYM
ejpam-130	109	15	,	,	PUNCT
ejpam-130	109	16	µ	µ	X
ejpam-130	109	17	�	�	PROPN
ejpam-130	109	18	and	and	CCONJ
ejpam-130	109	19	the	the	DET
ejpam-130	109	20	second	second	ADJ
ejpam-130	109	21	equation	equation	NOUN
ejpam-130	109	22	by	by	ADP
ejpam-130	109	23	f	f	PROPN
ejpam-130	109	24	�	�	PROPN
ejpam-130	109	25	x	x	PROPN
ejpam-130	109	26	,	,	PUNCT
ejpam-130	109	27	µ	µ	X
ejpam-130	109	28	�	�	NOUN
ejpam-130	109	29	,	,	PUNCT
ejpam-130	109	30	and	and	CCONJ
ejpam-130	109	31	subtracting	subtract	VERB
ejpam-130	109	32	the	the	DET
ejpam-130	109	33	first	first	ADJ
ejpam-130	109	34	equality	equality	NOUN
ejpam-130	109	35	from	from	ADP
ejpam-130	109	36	the	the	DET
ejpam-130	109	37	second	second	ADJ
ejpam-130	109	38	one	one	NUM
ejpam-130	109	39	,	,	PUNCT
ejpam-130	109	40	and	and	CCONJ
ejpam-130	109	41	finally	finally	ADV
ejpam-130	109	42	integrating	integrate	VERB
ejpam-130	109	43	this	this	DET
ejpam-130	109	44	relation	relation	NOUN
ejpam-130	109	45	according	accord	VERB
ejpam-130	109	46	to	to	ADP
ejpam-130	109	47	x	x	PUNCT
ejpam-130	109	48	from	from	ADP
ejpam-130	109	49	0	0	NUM
ejpam-130	109	50	to∞	to∞	PROPN
ejpam-130	109	51	,	,	PUNCT
ejpam-130	109	52	we	we	PRON
ejpam-130	109	53	get	get	VERB
ejpam-130	109	54	w	w	ADP
ejpam-130	109	55	n	n	ADV
ejpam-130	109	56	f	f	PROPN
ejpam-130	109	57	�	�	PROPN
ejpam-130	109	58	x	x	PROPN
ejpam-130	109	59	,	,	PUNCT
ejpam-130	109	60	µ	µ	X
ejpam-130	109	61	�	�	PROPN
ejpam-130	109	62	,	,	PUNCT
ejpam-130	109	63	f	f	PROPN
ejpam-130	109	64	�	�	PROPN
ejpam-130	109	65	x	x	PROPN
ejpam-130	109	66	,	,	PUNCT
ejpam-130	109	67	µ	µ	PROPN
ejpam-130	109	68	�	�	PROPN
ejpam-130	109	69	o	o	PROPN
ejpam-130	109	70	�	�	PROPN
ejpam-130	109	71	�	�	PROPN
ejpam-130	109	72	x=0	x=0	PROPN
ejpam-130	110	1	+	+	CCONJ
ejpam-130	110	2	�	�	PROPN
ejpam-130	110	3	µ−µ	µ−µ	X
ejpam-130	110	4	�	�	PROPN
ejpam-130	110	5	∞	∞	PROPN
ejpam-130	110	6	∫	∫	PROPN
ejpam-130	110	7	0	0	PUNCT
ejpam-130	110	8	f	f	PROPN
ejpam-130	110	9	∗	∗	X
ejpam-130	110	10	�	�	PROPN
ejpam-130	110	11	x	x	SYM
ejpam-130	110	12	,	,	PUNCT
ejpam-130	110	13	µ	µ	X
ejpam-130	110	14	�	�	PROPN
ejpam-130	110	15	f	f	PROPN
ejpam-130	110	16	�	�	PROPN
ejpam-130	110	17	x	x	PROPN
ejpam-130	110	18	,	,	PUNCT
ejpam-130	110	19	µ	µ	X
ejpam-130	110	20	�	�	PROPN
ejpam-130	110	21	ρ	ρ	PROPN
ejpam-130	110	22	(	(	PUNCT
ejpam-130	110	23	x	x	X
ejpam-130	110	24	)	)	PUNCT
ejpam-130	110	25	d	d	NOUN
ejpam-130	110	26	x	x	SYM
ejpam-130	110	27	=	=	NOUN
ejpam-130	110	28	0	0	X
ejpam-130	110	29	.	.	PUNCT
ejpam-130	111	1	on	on	ADP
ejpam-130	111	2	the	the	DET
ejpam-130	111	3	other	other	ADJ
ejpam-130	111	4	hand	hand	NOUN
ejpam-130	111	5	we	we	PRON
ejpam-130	111	6	have	have	VERB
ejpam-130	111	7	∆	∆	PROPN
ejpam-130	111	8	�	�	PROPN
ejpam-130	111	9	µ	µ	DET
ejpam-130	111	10	�	�	PROPN
ejpam-130	111	11	≡	≡	PROPN
ejpam-130	111	12	f1	f1	PROPN
ejpam-130	111	13	�	�	PROPN
ejpam-130	111	14	0,µ	0,µ	PROPN
ejpam-130	111	15	�	�	PROPN
ejpam-130	112	1	−	−	PROPN
ejpam-130	112	2	hf2	hf2	PROPN
ejpam-130	112	3	�	�	PROPN
ejpam-130	112	4	0,µ	0,µ	PROPN
ejpam-130	112	5	�	�	PROPN
ejpam-130	112	6	=	=	SYM
ejpam-130	112	7	0	0	NUM
ejpam-130	112	8	or	or	CCONJ
ejpam-130	112	9	f1	f1	PROPN
ejpam-130	112	10	�	�	PROPN
ejpam-130	112	11	0,µ	0,µ	PROPN
ejpam-130	112	12	�	�	PROPN
ejpam-130	112	13	=	=	SYM
ejpam-130	112	14	hf2	hf2	PROPN
ejpam-130	112	15	�	�	PROPN
ejpam-130	112	16	0,µ	0,µ	PROPN
ejpam-130	112	17	�	�	PROPN
ejpam-130	112	18	.	.	PUNCT
ejpam-130	113	1	hence	hence	ADV
ejpam-130	113	2	,	,	PUNCT
ejpam-130	113	3	we	we	PRON
ejpam-130	113	4	get	get	VERB
ejpam-130	113	5	w	w	ADP
ejpam-130	113	6	n	n	ADV
ejpam-130	113	7	f	f	PROPN
ejpam-130	113	8	�	�	PROPN
ejpam-130	113	9	x	x	PROPN
ejpam-130	113	10	,	,	PUNCT
ejpam-130	113	11	µ	µ	X
ejpam-130	113	12	�	�	PROPN
ejpam-130	113	13	,	,	PUNCT
ejpam-130	113	14	f	f	PROPN
ejpam-130	113	15	�	�	PROPN
ejpam-130	113	16	x	x	PROPN
ejpam-130	113	17	,	,	PUNCT
ejpam-130	113	18	µ	µ	PROPN
ejpam-130	113	19	�	�	PROPN
ejpam-130	113	20	o	o	PROPN
ejpam-130	113	21	�	�	PROPN
ejpam-130	113	22	�	�	PROPN
ejpam-130	113	23	x=0	x=0	PUNCT
ejpam-130	113	24	=	=	SYM
ejpam-130	113	25	f1	f1	PROPN
ejpam-130	113	26	�	�	PROPN
ejpam-130	113	27	0,µ	0,µ	PROPN
ejpam-130	113	28	�	�	PROPN
ejpam-130	113	29	f2	f2	PROPN
ejpam-130	113	30	�	�	PROPN
ejpam-130	113	31	0,µ	0,µ	PROPN
ejpam-130	113	32	�	�	PROPN
ejpam-130	113	33	−	−	PROPN
ejpam-130	113	34	f2	f2	PROPN
ejpam-130	113	35	�	�	PROPN
ejpam-130	113	36	0,µ	0,µ	PROPN
ejpam-130	113	37	�	�	PROPN
ejpam-130	113	38	f1	f1	PROPN
ejpam-130	113	39	�	�	PROPN
ejpam-130	113	40	0,µ	0,µ	PROPN
ejpam-130	113	41	�	�	PROPN
ejpam-130	113	42	=	=	SYM
ejpam-130	113	43	0	0	PUNCT
ejpam-130	114	1	and	and	CCONJ
ejpam-130	114	2	then	then	ADV
ejpam-130	114	3	�	�	PROPN
ejpam-130	114	4	µ−µ	µ−µ	PROPN
ejpam-130	114	5	�	�	PROPN
ejpam-130	114	6	∞	∞	PROPN
ejpam-130	114	7	∫	∫	PROPN
ejpam-130	114	8	0	0	PUNCT
ejpam-130	115	1	f	f	PROPN
ejpam-130	115	2	∗	∗	X
ejpam-130	115	3	�	�	PROPN
ejpam-130	115	4	x	x	SYM
ejpam-130	115	5	,	,	PUNCT
ejpam-130	115	6	µ	µ	X
ejpam-130	115	7	�	�	PROPN
ejpam-130	115	8	f	f	PROPN
ejpam-130	115	9	�	�	PROPN
ejpam-130	115	10	x	x	PROPN
ejpam-130	115	11	,	,	PUNCT
ejpam-130	115	12	µ	µ	X
ejpam-130	115	13	�	�	PROPN
ejpam-130	115	14	ρ	ρ	PROPN
ejpam-130	115	15	(	(	PUNCT
ejpam-130	115	16	x	x	X
ejpam-130	115	17	)	)	PUNCT
ejpam-130	115	18	d	d	NOUN
ejpam-130	115	19	x	x	SYM
ejpam-130	115	20	=	=	NOUN
ejpam-130	115	21	0	0	X
ejpam-130	115	22	.	.	PUNCT
ejpam-130	116	1	it	it	PRON
ejpam-130	116	2	is	be	AUX
ejpam-130	116	3	found	find	VERB
ejpam-130	116	4	µ=	µ=	NOUN
ejpam-130	116	5	µ	µ	X
ejpam-130	116	6	from	from	ADP
ejpam-130	116	7	here	here	ADV
ejpam-130	116	8	.	.	PUNCT
ejpam-130	117	1	it	it	PRON
ejpam-130	117	2	is	be	AUX
ejpam-130	117	3	contrary	contrary	ADJ
ejpam-130	117	4	to	to	ADP
ejpam-130	117	5	assumption	assumption	NOUN
ejpam-130	117	6	.	.	PUNCT
ejpam-130	118	1	thus	thus	ADV
ejpam-130	118	2	,	,	PUNCT
ejpam-130	118	3	we	we	PRON
ejpam-130	118	4	arrived	arrive	VERB
ejpam-130	118	5	the	the	DET
ejpam-130	118	6	following	following	ADJ
ejpam-130	118	7	result	result	NOUN
ejpam-130	118	8	.	.	PUNCT
ejpam-130	119	1	lemma	lemma	PROPN
ejpam-130	119	2	2.2	2.2	NUM
ejpam-130	119	3	.	.	PUNCT
ejpam-130	120	1	∆(λ	∆(λ	VERB
ejpam-130	120	2	)	)	PUNCT
ejpam-130	120	3	is	be	AUX
ejpam-130	120	4	analytic	analytic	ADJ
ejpam-130	120	5	in	in	ADP
ejpam-130	120	6	the	the	DET
ejpam-130	120	7	upper	upper	ADJ
ejpam-130	120	8	half	half	NOUN
ejpam-130	120	9	plane	plane	NOUN
ejpam-130	120	10	(	(	PUNCT
ejpam-130	120	11	imλ	imλ	VERB
ejpam-130	120	12	>	>	X
ejpam-130	120	13	0	0	NUM
ejpam-130	120	14	)	)	PUNCT
ejpam-130	120	15	,	,	PUNCT
ejpam-130	120	16	is	be	AUX
ejpam-130	120	17	continuous	continuous	ADJ
ejpam-130	120	18	function	function	NOUN
ejpam-130	120	19	on	on	ADP
ejpam-130	120	20	the	the	DET
ejpam-130	120	21	whole	whole	ADJ
ejpam-130	120	22	line	line	NOUN
ejpam-130	120	23	and	and	CCONJ
ejpam-130	120	24	has	have	VERB
ejpam-130	120	25	no	no	DET
ejpam-130	120	26	zeros	zero	NOUN
ejpam-130	120	27	on	on	ADP
ejpam-130	120	28	the	the	DET
ejpam-130	120	29	upper	upper	ADJ
ejpam-130	120	30	half	half	ADJ
ejpam-130	120	31	plane	plane	NOUN
ejpam-130	120	32	.	.	PUNCT
ejpam-130	121	1	from	from	ADP
ejpam-130	121	2	the	the	DET
ejpam-130	121	3	results	result	NOUN
ejpam-130	121	4	in	in	ADP
ejpam-130	121	5	lemma	lemma	PROPN
ejpam-130	121	6	2.1	2.1	NUM
ejpam-130	121	7	and	and	CCONJ
ejpam-130	121	8	lemma	lemma	PROPN
ejpam-130	121	9	2.2	2.2	NUM
ejpam-130	121	10	,	,	PUNCT
ejpam-130	121	11	we	we	PRON
ejpam-130	121	12	obtain	obtain	VERB
ejpam-130	121	13	that	that	SCONJ
ejpam-130	121	14	the	the	DET
ejpam-130	121	15	function	function	NOUN
ejpam-130	121	16	s	s	PART
ejpam-130	121	17	(	(	PUNCT
ejpam-130	121	18	λ	λ	X
ejpam-130	121	19	)	)	PUNCT
ejpam-130	121	20	is	be	AUX
ejpam-130	121	21	continuous	continuous	ADJ
ejpam-130	121	22	and	and	CCONJ
ejpam-130	121	23	for	for	ADP
ejpam-130	121	24	|λ|	|λ|	PROPN
ejpam-130	121	25	→∞	→∞	VERB
ejpam-130	121	26	the	the	DET
ejpam-130	121	27	following	follow	VERB
ejpam-130	121	28	asymptotic	asymptotic	ADJ
ejpam-130	121	29	form	form	NOUN
ejpam-130	121	30	holds	hold	VERB
ejpam-130	121	31	s	s	NOUN
ejpam-130	121	32	(	(	PUNCT
ejpam-130	121	33	λ	λ	NOUN
ejpam-130	121	34	)	)	PUNCT
ejpam-130	121	35	=	=	SYM
ejpam-130	121	36	s0	s0	PROPN
ejpam-130	121	37	(	(	PUNCT
ejpam-130	121	38	λ	λ	NOUN
ejpam-130	121	39	)	)	PUNCT
ejpam-130	121	40	+	+	PROPN
ejpam-130	121	41	o	o	X
ejpam-130	121	42	�	�	PROPN
ejpam-130	121	43	1	1	NUM
ejpam-130	121	44	λ	λ	X
ejpam-130	121	45	�	�	PROPN
ejpam-130	121	46	and	and	CCONJ
ejpam-130	121	47	accordingly	accordingly	ADV
ejpam-130	121	48	s	s	PART
ejpam-130	121	49	(	(	PUNCT
ejpam-130	121	50	λ)−	λ)−	PROPN
ejpam-130	121	51	s0	s0	PROPN
ejpam-130	121	52	(	(	PUNCT
ejpam-130	121	53	λ	λ	NOUN
ejpam-130	121	54	)	)	PUNCT
ejpam-130	121	55	∈	∈	NOUN
ejpam-130	121	56	l2	l2	NOUN
ejpam-130	121	57	(	(	PUNCT
ejpam-130	121	58	−∞,∞	−∞,∞	NOUN
ejpam-130	121	59	)	)	PUNCT
ejpam-130	121	60	.	.	PUNCT
ejpam-130	122	1	kh	kh	PROPN
ejpam-130	122	2	.	.	PUNCT
ejpam-130	122	3	r.	r.	PROPN
ejpam-130	122	4	mamedov	mamedov	PROPN
ejpam-130	122	5	,	,	PUNCT
ejpam-130	122	6	a.	a.	PROPN
ejpam-130	122	7	çöl	çöl	PROPN
ejpam-130	122	8	/	/	SYM
ejpam-130	122	9	eur	eur	PROPN
ejpam-130	122	10	.	.	PUNCT
ejpam-130	123	1	j.	j.	PROPN
ejpam-130	123	2	pure	pure	PROPN
ejpam-130	123	3	appl	appl	PROPN
ejpam-130	123	4	.	.	PROPN
ejpam-130	123	5	math	math	PROPN
ejpam-130	123	6	,	,	PUNCT
ejpam-130	123	7	1	1	NUM
ejpam-130	123	8	(	(	PUNCT
ejpam-130	123	9	2008	2008	NUM
ejpam-130	123	10	)	)	PUNCT
ejpam-130	123	11	,	,	PUNCT
ejpam-130	123	12	(	(	PUNCT
ejpam-130	123	13	21	21	NUM
ejpam-130	123	14	-	-	SYM
ejpam-130	123	15	32	32	NUM
ejpam-130	123	16	)	)	PUNCT
ejpam-130	123	17	28	28	NUM
ejpam-130	123	18	3	3	NUM
ejpam-130	123	19	.	.	PUNCT
ejpam-130	124	1	derivation	derivation	NOUN
ejpam-130	124	2	of	of	ADP
ejpam-130	124	3	the	the	DET
ejpam-130	124	4	main	main	ADJ
ejpam-130	124	5	equation	equation	NOUN
ejpam-130	124	6	in	in	ADP
ejpam-130	124	7	this	this	DET
ejpam-130	124	8	chapter	chapter	NOUN
ejpam-130	124	9	,	,	PUNCT
ejpam-130	124	10	we	we	PRON
ejpam-130	124	11	show	show	VERB
ejpam-130	124	12	that	that	SCONJ
ejpam-130	124	13	if	if	SCONJ
ejpam-130	124	14	the	the	DET
ejpam-130	124	15	scattering	scatter	VERB
ejpam-130	124	16	function	function	NOUN
ejpam-130	124	17	of	of	ADP
ejpam-130	124	18	the	the	DET
ejpam-130	124	19	boundary	boundary	ADJ
ejpam-130	124	20	value	value	NOUN
ejpam-130	124	21	problem	problem	NOUN
ejpam-130	124	22	(	(	PUNCT
ejpam-130	124	23	1.1	1.1	NUM
ejpam-130	124	24	)	)	PUNCT
ejpam-130	124	25	,	,	PUNCT
ejpam-130	124	26	(	(	PUNCT
ejpam-130	124	27	1.2	1.2	NUM
ejpam-130	124	28	)	)	PUNCT
ejpam-130	124	29	are	be	AUX
ejpam-130	124	30	known	know	VERB
ejpam-130	124	31	,	,	PUNCT
ejpam-130	124	32	then	then	ADV
ejpam-130	124	33	we	we	PRON
ejpam-130	124	34	can	can	AUX
ejpam-130	124	35	construct	construct	VERB
ejpam-130	124	36	an	an	DET
ejpam-130	124	37	integral	integral	ADJ
ejpam-130	124	38	equation	equation	NOUN
ejpam-130	124	39	for	for	ADP
ejpam-130	124	40	the	the	DET
ejpam-130	124	41	unknown	unknown	ADJ
ejpam-130	124	42	function	function	NOUN
ejpam-130	124	43	k	k	PROPN
ejpam-130	124	44	(	(	PUNCT
ejpam-130	124	45	x	x	PROPN
ejpam-130	124	46	,	,	PUNCT
ejpam-130	124	47	t	t	PROPN
ejpam-130	124	48	)	)	PUNCT
ejpam-130	124	49	.	.	PUNCT
ejpam-130	125	1	we	we	PRON
ejpam-130	125	2	obtain	obtain	VERB
ejpam-130	125	3	the	the	DET
ejpam-130	125	4	integral	integral	ADJ
ejpam-130	125	5	equation	equation	NOUN
ejpam-130	125	6	which	which	PRON
ejpam-130	125	7	has	have	VERB
ejpam-130	125	8	an	an	DET
ejpam-130	125	9	important	important	ADJ
ejpam-130	125	10	role	role	NOUN
ejpam-130	125	11	in	in	ADP
ejpam-130	125	12	the	the	DET
ejpam-130	125	13	solution	solution	NOUN
ejpam-130	125	14	of	of	ADP
ejpam-130	125	15	the	the	DET
ejpam-130	125	16	inverse	inverse	NOUN
ejpam-130	125	17	boundary	boundary	NOUN
ejpam-130	125	18	value	value	NOUN
ejpam-130	125	19	problem	problem	NOUN
ejpam-130	125	20	(	(	PUNCT
ejpam-130	125	21	1.1)-(1.2	1.1)-(1.2	NUM
ejpam-130	125	22	)	)	PUNCT
ejpam-130	125	23	.	.	PUNCT
ejpam-130	126	1	to	to	PART
ejpam-130	126	2	show	show	VERB
ejpam-130	126	3	it	it	PRON
ejpam-130	126	4	,	,	PUNCT
ejpam-130	126	5	the	the	DET
ejpam-130	126	6	identity	identity	NOUN
ejpam-130	126	7	(	(	PUNCT
ejpam-130	126	8	2.1	2.1	NUM
ejpam-130	126	9	)	)	PUNCT
ejpam-130	126	10	in	in	ADP
ejpam-130	126	11	lemma	lemma	PROPN
ejpam-130	126	12	2.1	2.1	NUM
ejpam-130	126	13	is	be	AUX
ejpam-130	126	14	used	use	VERB
ejpam-130	126	15	.	.	PUNCT
ejpam-130	127	1	let	let	VERB
ejpam-130	127	2	’s	’s	PRON
ejpam-130	127	3	substitute	substitute	VERB
ejpam-130	127	4	the	the	DET
ejpam-130	127	5	expression	expression	NOUN
ejpam-130	127	6	(	(	PUNCT
ejpam-130	127	7	1.8	1.8	NUM
ejpam-130	127	8	)	)	PUNCT
ejpam-130	127	9	of	of	ADP
ejpam-130	127	10	the	the	DET
ejpam-130	127	11	function	function	NOUN
ejpam-130	127	12	f	f	PROPN
ejpam-130	127	13	(	(	PUNCT
ejpam-130	127	14	x	x	INTJ
ejpam-130	127	15	,	,	PUNCT
ejpam-130	127	16	λ	λ	NOUN
ejpam-130	127	17	)	)	PUNCT
ejpam-130	127	18	2iϕ	2iϕ	NOUN
ejpam-130	127	19	(	(	PUNCT
ejpam-130	127	20	x	x	X
ejpam-130	127	21	,	,	PUNCT
ejpam-130	127	22	λ	λ	NOUN
ejpam-130	127	23	)	)	PUNCT
ejpam-130	127	24	∆(λ	∆(λ	NOUN
ejpam-130	127	25	)	)	PUNCT
ejpam-130	127	26	+	+	CCONJ
ejpam-130	127	27	s0	s0	PROPN
ejpam-130	127	28	(	(	PUNCT
ejpam-130	127	29	λ	λ	NOUN
ejpam-130	127	30	)	)	PUNCT
ejpam-130	127	31	�	�	PROPN
ejpam-130	127	32	1	1	NUM
ejpam-130	127	33	−i	−i	PROPN
ejpam-130	127	34	�	�	PROPN
ejpam-130	127	35	eiλµ(x)−	eiλµ(x)−	PROPN
ejpam-130	127	36	�	�	PROPN
ejpam-130	127	37	1	1	NUM
ejpam-130	127	38	−i	−i	PROPN
ejpam-130	127	39	�	�	PROPN
ejpam-130	127	40	e−iλµ(x	e−iλµ(x	NUM
ejpam-130	127	41	)	)	PUNCT
ejpam-130	127	42	=	=	SYM
ejpam-130	128	1	∞	∞	NUM
ejpam-130	128	2	∫	∫	PROPN
ejpam-130	128	3	µ(x	µ(x	X
ejpam-130	128	4	)	)	PUNCT
ejpam-130	128	5	k	k	NOUN
ejpam-130	128	6	(	(	PUNCT
ejpam-130	128	7	x	x	PROPN
ejpam-130	128	8	,	,	PUNCT
ejpam-130	128	9	t	t	PROPN
ejpam-130	128	10	)	)	PUNCT
ejpam-130	128	11	�	�	PROPN
ejpam-130	128	12	1	1	NUM
ejpam-130	128	13	i	i	PRON
ejpam-130	128	14	�	�	PROPN
ejpam-130	128	15	e−iλt	e−iλt	PROPN
ejpam-130	129	1	d	d	PROPN
ejpam-130	129	2	t	t	NOUN
ejpam-130	129	3	−	−	PROPN
ejpam-130	129	4	s0	s0	PROPN
ejpam-130	129	5	(	(	PUNCT
ejpam-130	129	6	λ	λ	NOUN
ejpam-130	129	7	)	)	PUNCT
ejpam-130	129	8	∞	∞	NUM
ejpam-130	129	9	∫	∫	NOUN
ejpam-130	129	10	µ(x	µ(x	X
ejpam-130	129	11	)	)	PUNCT
ejpam-130	129	12	k	k	NOUN
ejpam-130	129	13	(	(	PUNCT
ejpam-130	129	14	x	x	PROPN
ejpam-130	129	15	,	,	PUNCT
ejpam-130	129	16	t	t	PROPN
ejpam-130	129	17	)	)	PUNCT
ejpam-130	129	18	�	�	PROPN
ejpam-130	129	19	1	1	NUM
ejpam-130	129	20	−i	−i	PROPN
ejpam-130	129	21	�	�	PROPN
ejpam-130	129	22	eiλt	eiλt	PROPN
ejpam-130	129	23	d	d	PROPN
ejpam-130	129	24	t	t	PROPN
ejpam-130	129	25	+	+	CCONJ
ejpam-130	129	26	�	�	PROPN
ejpam-130	129	27	s0	s0	PROPN
ejpam-130	129	28	(	(	PUNCT
ejpam-130	130	1	λ)−	λ)−	PROPN
ejpam-130	130	2	s	s	X
ejpam-130	130	3	(	(	PUNCT
ejpam-130	130	4	λ	λ	NOUN
ejpam-130	130	5	)	)	PUNCT
ejpam-130	130	6	�	�	PROPN
ejpam-130	130	7	�	�	PROPN
ejpam-130	130	8	1	1	NUM
ejpam-130	130	9	−i	−i	PROPN
ejpam-130	130	10	�	�	PROPN
ejpam-130	130	11	eiλµ(x)+	eiλµ(x)+	PROPN
ejpam-130	130	12	�	�	PROPN
ejpam-130	130	13	s0	s0	PROPN
ejpam-130	130	14	(	(	PUNCT
ejpam-130	130	15	λ)−	λ)−	PROPN
ejpam-130	130	16	s	s	X
ejpam-130	130	17	(	(	PUNCT
ejpam-130	130	18	λ	λ	NOUN
ejpam-130	130	19	)	)	PUNCT
ejpam-130	130	20	�	�	PROPN
ejpam-130	130	21	∞	∞	NUM
ejpam-130	130	22	∫	∫	PROPN
ejpam-130	130	23	µ(x	µ(x	X
ejpam-130	130	24	)	)	PUNCT
ejpam-130	130	25	k	k	NOUN
ejpam-130	130	26	(	(	PUNCT
ejpam-130	130	27	x	x	PROPN
ejpam-130	130	28	,	,	PUNCT
ejpam-130	130	29	t	t	PROPN
ejpam-130	130	30	)	)	PUNCT
ejpam-130	130	31	�	�	PROPN
ejpam-130	130	32	1	1	NUM
ejpam-130	130	33	−i	−i	PROPN
ejpam-130	130	34	�	�	PROPN
ejpam-130	130	35	eiλt	eiλt	PROPN
ejpam-130	130	36	d	d	PROPN
ejpam-130	130	37	t.	t.	PROPN
ejpam-130	130	38	multiplying	multiply	VERB
ejpam-130	130	39	this	this	DET
ejpam-130	130	40	equality	equality	NOUN
ejpam-130	130	41	by	by	ADP
ejpam-130	130	42	1	1	NUM
ejpam-130	130	43	2π	2π	NOUN
ejpam-130	130	44	(	(	PUNCT
ejpam-130	130	45	1,−i	1,−i	NUM
ejpam-130	130	46	)	)	PUNCT
ejpam-130	130	47	eiλy	eiλy	NOUN
ejpam-130	130	48	and	and	CCONJ
ejpam-130	130	49	integrating	integrate	VERB
ejpam-130	130	50	it	it	PRON
ejpam-130	130	51	to	to	ADP
ejpam-130	130	52	λ	λ	PROPN
ejpam-130	130	53	,	,	PUNCT
ejpam-130	130	54	from	from	ADP
ejpam-130	130	55	−∞	−∞	ADP
ejpam-130	130	56	to∞	to∞	PROPN
ejpam-130	130	57	we	we	PRON
ejpam-130	130	58	get	get	VERB
ejpam-130	130	59	re	re	ADP
ejpam-130	130	60	1	1	NUM
ejpam-130	130	61	2π	2π	NUM
ejpam-130	130	62	∞	∞	NUM
ejpam-130	130	63	∫	∫	PROPN
ejpam-130	131	1	−∞	−∞	X
ejpam-130	131	2	�	�	PROPN
ejpam-130	131	3	2iϕ	2iϕ	PROPN
ejpam-130	131	4	(	(	PUNCT
ejpam-130	131	5	x	x	X
ejpam-130	131	6	,	,	PUNCT
ejpam-130	131	7	λ	λ	NOUN
ejpam-130	131	8	)	)	PUNCT
ejpam-130	131	9	∆(λ	∆(λ	NOUN
ejpam-130	131	10	)	)	PUNCT
ejpam-130	132	1	+	+	CCONJ
ejpam-130	132	2	s0	s0	PROPN
ejpam-130	132	3	(	(	PUNCT
ejpam-130	132	4	λ	λ	NOUN
ejpam-130	132	5	)	)	PUNCT
ejpam-130	132	6	�	�	PROPN
ejpam-130	132	7	1	1	NUM
ejpam-130	132	8	−i	−i	PROPN
ejpam-130	132	9	�	�	PROPN
ejpam-130	132	10	eiλµ(x)−	eiλµ(x)−	PROPN
ejpam-130	132	11	�	�	PROPN
ejpam-130	132	12	1	1	NUM
ejpam-130	132	13	−i	−i	PROPN
ejpam-130	132	14	�	�	PROPN
ejpam-130	132	15	e−iλµ(x	e−iλµ(x	NUM
ejpam-130	132	16	)	)	PUNCT
ejpam-130	132	17	�	�	PROPN
ejpam-130	132	18	(	(	PUNCT
ejpam-130	132	19	1,−i	1,−i	NUM
ejpam-130	132	20	)	)	PUNCT
ejpam-130	132	21	eiλy	eiλy	ADJ
ejpam-130	132	22	dλ	dλ	NOUN
ejpam-130	132	23	=	=	SYM
ejpam-130	132	24	re	re	PROPN
ejpam-130	132	25	1	1	NUM
ejpam-130	132	26	2π	2π	NUM
ejpam-130	132	27	∞	∞	NUM
ejpam-130	132	28	∫	∫	PROPN
ejpam-130	133	1	−∞	−∞	X
ejpam-130	133	2	∞	∞	PROPN
ejpam-130	133	3	∫	∫	PROPN
ejpam-130	133	4	µ(x	µ(x	X
ejpam-130	133	5	)	)	PUNCT
ejpam-130	133	6	k	k	NOUN
ejpam-130	133	7	(	(	PUNCT
ejpam-130	133	8	x	x	PROPN
ejpam-130	133	9	,	,	PUNCT
ejpam-130	133	10	t	t	PROPN
ejpam-130	133	11	)	)	PUNCT
ejpam-130	133	12	�	�	PROPN
ejpam-130	133	13	1	1	NUM
ejpam-130	133	14	i	i	PROPN
ejpam-130	133	15	�	�	PROPN
ejpam-130	133	16	(	(	PUNCT
ejpam-130	133	17	1,−i	1,−i	NUM
ejpam-130	133	18	)	)	PUNCT
ejpam-130	133	19	e−iλ(t−y)d	e−iλ(t−y)d	NOUN
ejpam-130	133	20	tdλ	tdλ	VERB
ejpam-130	133	21	−re	−re	NOUN
ejpam-130	133	22	1	1	NUM
ejpam-130	133	23	2π	2π	NUM
ejpam-130	133	24	∞	∞	NUM
ejpam-130	133	25	∫	∫	PROPN
ejpam-130	133	26	−∞	−∞	ADP
ejpam-130	133	27	s0	s0	PROPN
ejpam-130	133	28	(	(	PUNCT
ejpam-130	133	29	λ	λ	NOUN
ejpam-130	133	30	)	)	PUNCT
ejpam-130	133	31	∞	∞	NUM
ejpam-130	133	32	∫	∫	NOUN
ejpam-130	133	33	µ(x	µ(x	X
ejpam-130	133	34	)	)	PUNCT
ejpam-130	133	35	k	k	NOUN
ejpam-130	133	36	(	(	PUNCT
ejpam-130	133	37	x	x	PROPN
ejpam-130	133	38	,	,	PUNCT
ejpam-130	133	39	t	t	PROPN
ejpam-130	133	40	)	)	PUNCT
ejpam-130	133	41	�	�	PROPN
ejpam-130	133	42	1	1	NUM
ejpam-130	133	43	−i	−i	PROPN
ejpam-130	133	44	�	�	PROPN
ejpam-130	133	45	(	(	PUNCT
ejpam-130	133	46	1,−i	1,−i	NUM
ejpam-130	133	47	)	)	PUNCT
ejpam-130	133	48	eiλ(t+y)d	eiλ(t+y)d	PROPN
ejpam-130	134	1	tdλ+	tdλ+	NOUN
ejpam-130	134	2	(	(	PUNCT
ejpam-130	134	3	3.1	3.1	NUM
ejpam-130	134	4	)	)	PUNCT
ejpam-130	134	5	+	+	NOUN
ejpam-130	134	6	re	re	X
ejpam-130	134	7	1	1	NUM
ejpam-130	134	8	2π	2π	NUM
ejpam-130	134	9	∞	∞	NUM
ejpam-130	134	10	∫	∫	PROPN
ejpam-130	134	11	−∞	−∞	ADP
ejpam-130	134	12	�	�	PROPN
ejpam-130	134	13	s0	s0	PROPN
ejpam-130	134	14	(	(	PUNCT
ejpam-130	134	15	λ)−	λ)−	PROPN
ejpam-130	134	16	s	s	X
ejpam-130	134	17	(	(	PUNCT
ejpam-130	134	18	λ	λ	NOUN
ejpam-130	134	19	)	)	PUNCT
ejpam-130	134	20	�	�	PROPN
ejpam-130	134	21	∞	∞	NUM
ejpam-130	134	22	∫	∫	PROPN
ejpam-130	134	23	µ(x	µ(x	X
ejpam-130	134	24	)	)	PUNCT
ejpam-130	134	25	k	k	NOUN
ejpam-130	134	26	(	(	PUNCT
ejpam-130	134	27	x	x	PROPN
ejpam-130	134	28	,	,	PUNCT
ejpam-130	134	29	t	t	PROPN
ejpam-130	134	30	)	)	PUNCT
ejpam-130	134	31	�	�	PROPN
ejpam-130	134	32	1	1	NUM
ejpam-130	134	33	−i	−i	PROPN
ejpam-130	134	34	�	�	PROPN
ejpam-130	134	35	(	(	PUNCT
ejpam-130	134	36	1,−i	1,−i	PROPN
ejpam-130	134	37	)	)	PUNCT
ejpam-130	134	38	eiλ(t+y)d	eiλ(t+y)d	NOUN
ejpam-130	134	39	tdλ	tdλ	NOUN
ejpam-130	135	1	+	+	NOUN
ejpam-130	135	2	re	re	NOUN
ejpam-130	135	3	1	1	NUM
ejpam-130	135	4	2π	2π	NUM
ejpam-130	135	5	∞	∞	NUM
ejpam-130	135	6	∫	∫	PROPN
ejpam-130	136	1	−∞	−∞	ADP
ejpam-130	136	2	�	�	PROPN
ejpam-130	136	3	s0	s0	PROPN
ejpam-130	136	4	(	(	PUNCT
ejpam-130	136	5	λ)−	λ)−	PROPN
ejpam-130	136	6	s	s	X
ejpam-130	136	7	(	(	PUNCT
ejpam-130	136	8	λ	λ	NOUN
ejpam-130	136	9	)	)	PUNCT
ejpam-130	136	10	�	�	PROPN
ejpam-130	136	11	�	�	PROPN
ejpam-130	136	12	1	1	NUM
ejpam-130	136	13	−i	−i	PROPN
ejpam-130	136	14	�	�	PROPN
ejpam-130	136	15	(	(	PUNCT
ejpam-130	136	16	1,−i	1,−i	NUM
ejpam-130	136	17	)	)	PUNCT
ejpam-130	136	18	eiλ(µ(x)+y)dλ	eiλ(µ(x)+y)dλ	NOUN
ejpam-130	136	19	.	.	PUNCT
ejpam-130	137	1	kh	kh	PROPN
ejpam-130	137	2	.	.	PUNCT
ejpam-130	137	3	r.	r.	PROPN
ejpam-130	137	4	mamedov	mamedov	PROPN
ejpam-130	137	5	,	,	PUNCT
ejpam-130	137	6	a.	a.	PROPN
ejpam-130	137	7	çöl	çöl	PROPN
ejpam-130	137	8	/	/	SYM
ejpam-130	137	9	eur	eur	PROPN
ejpam-130	137	10	.	.	PUNCT
ejpam-130	138	1	j.	j.	PROPN
ejpam-130	138	2	pure	pure	PROPN
ejpam-130	138	3	appl	appl	PROPN
ejpam-130	138	4	.	.	PROPN
ejpam-130	138	5	math	math	PROPN
ejpam-130	138	6	,	,	PUNCT
ejpam-130	138	7	1	1	NUM
ejpam-130	138	8	(	(	PUNCT
ejpam-130	138	9	2008	2008	NUM
ejpam-130	138	10	)	)	PUNCT
ejpam-130	138	11	,	,	PUNCT
ejpam-130	138	12	(	(	PUNCT
ejpam-130	138	13	21	21	NUM
ejpam-130	138	14	-	-	SYM
ejpam-130	138	15	32	32	NUM
ejpam-130	138	16	)	)	PUNCT
ejpam-130	138	17	29	29	NUM
ejpam-130	139	1	it	it	PRON
ejpam-130	139	2	is	be	AUX
ejpam-130	139	3	easily	easily	ADV
ejpam-130	139	4	shown	show	VERB
ejpam-130	139	5	that	that	SCONJ
ejpam-130	139	6	re	re	PROPN
ejpam-130	139	7	1	1	NUM
ejpam-130	139	8	2π	2π	NUM
ejpam-130	139	9	∞	∞	NUM
ejpam-130	139	10	∫	∫	PROPN
ejpam-130	139	11	−∞	−∞	X
ejpam-130	139	12	�	�	PROPN
ejpam-130	139	13	1	1	NUM
ejpam-130	139	14	i	i	PROPN
ejpam-130	139	15	�	�	PROPN
ejpam-130	139	16	(	(	PUNCT
ejpam-130	139	17	1,−i	1,−i	NUM
ejpam-130	139	18	)	)	PUNCT
ejpam-130	139	19	e−iλ(t−y)dλ	e−iλ(t−y)dλ	NOUN
ejpam-130	139	20	=	=	SYM
ejpam-130	139	21	re	re	PROPN
ejpam-130	139	22	1	1	NUM
ejpam-130	139	23	2π	2π	NUM
ejpam-130	139	24	∞	∞	NUM
ejpam-130	139	25	∫	∫	PROPN
ejpam-130	139	26	−∞	−∞	X
ejpam-130	139	27	e−iλ(t−y	e−iλ(t−y	PROPN
ejpam-130	139	28	)	)	PUNCT
ejpam-130	139	29	�	�	PROPN
ejpam-130	140	1	1	1	NUM
ejpam-130	141	1	−i	−i	NOUN
ejpam-130	141	2	i	i	PRON
ejpam-130	141	3	1	1	NUM
ejpam-130	141	4	�	�	PROPN
ejpam-130	141	5	dλ	dλ	NOUN
ejpam-130	141	6	=	=	SYM
ejpam-130	141	7	δ	δ	PROPN
ejpam-130	141	8	�	�	PROPN
ejpam-130	141	9	t	t	PROPN
ejpam-130	141	10	−	−	PROPN
ejpam-130	141	11	y	y	PROPN
ejpam-130	141	12	�	�	PROPN
ejpam-130	141	13	i2	i2	PROPN
ejpam-130	141	14	≡	≡	PROPN
ejpam-130	141	15	δ2	δ2	PROPN
ejpam-130	141	16	�	�	PROPN
ejpam-130	141	17	t	t	PROPN
ejpam-130	141	18	−	−	PROPN
ejpam-130	141	19	y	y	PROPN
ejpam-130	141	20	�	�	PROPN
ejpam-130	141	21	,	,	PUNCT
ejpam-130	141	22	i2	i2	PROPN
ejpam-130	141	23	=	=	SYM
ejpam-130	141	24	re	re	X
ejpam-130	141	25	�	�	PROPN
ejpam-130	141	26	1	1	NUM
ejpam-130	141	27	−i	−i	PROPN
ejpam-130	141	28	i	i	PRON
ejpam-130	141	29	1	1	NUM
ejpam-130	141	30	�	�	PROPN
ejpam-130	141	31	,	,	PUNCT
ejpam-130	141	32	where	where	SCONJ
ejpam-130	141	33	δ	δ	PROPN
ejpam-130	141	34	(	(	PUNCT
ejpam-130	141	35	x	x	X
ejpam-130	141	36	)	)	PUNCT
ejpam-130	141	37	is	be	AUX
ejpam-130	141	38	the	the	DET
ejpam-130	141	39	dirac	dirac	PROPN
ejpam-130	141	40	delta	delta	NOUN
ejpam-130	141	41	function	function	NOUN
ejpam-130	141	42	.	.	PUNCT
ejpam-130	142	1	thus	thus	ADV
ejpam-130	142	2	∞	∞	NUM
ejpam-130	142	3	∫	∫	NOUN
ejpam-130	142	4	µ(x	µ(x	X
ejpam-130	142	5	)	)	PUNCT
ejpam-130	142	6	k	k	NOUN
ejpam-130	142	7	(	(	PUNCT
ejpam-130	142	8	x	x	INTJ
ejpam-130	142	9	,	,	PUNCT
ejpam-130	142	10	t)re	t)re	PROPN
ejpam-130	142	11	1	1	NUM
ejpam-130	142	12	2π	2π	NUM
ejpam-130	142	13	∞	∞	NUM
ejpam-130	142	14	∫	∫	PROPN
ejpam-130	142	15	−∞	−∞	X
ejpam-130	142	16	�	�	PROPN
ejpam-130	142	17	1	1	NUM
ejpam-130	142	18	i	i	PROPN
ejpam-130	142	19	�	�	PROPN
ejpam-130	142	20	(	(	PUNCT
ejpam-130	142	21	1,−i	1,−i	NUM
ejpam-130	142	22	)	)	PUNCT
ejpam-130	142	23	e−iλ(t−y)dλd	e−iλ(t−y)dλd	NOUN
ejpam-130	142	24	t	t	PROPN
ejpam-130	142	25	=	=	SYM
ejpam-130	142	26	∞	∞	NUM
ejpam-130	142	27	∫	∫	PROPN
ejpam-130	142	28	µ(x	µ(x	X
ejpam-130	142	29	)	)	PUNCT
ejpam-130	142	30	k	k	NOUN
ejpam-130	142	31	(	(	PUNCT
ejpam-130	142	32	x	x	X
ejpam-130	142	33	,	,	PUNCT
ejpam-130	142	34	t)δ2	t)δ2	PROPN
ejpam-130	142	35	�	�	PROPN
ejpam-130	142	36	t	t	PROPN
ejpam-130	142	37	−	−	PROPN
ejpam-130	142	38	y	y	PROPN
ejpam-130	142	39	�	�	PROPN
ejpam-130	143	1	d	d	PROPN
ejpam-130	143	2	t	t	PROPN
ejpam-130	143	3	=	=	SYM
ejpam-130	143	4	k	k	PROPN
ejpam-130	143	5	�	�	PROPN
ejpam-130	143	6	x	x	SYM
ejpam-130	143	7	,	,	PUNCT
ejpam-130	143	8	y	y	PROPN
ejpam-130	143	9	�	�	PROPN
ejpam-130	143	10	and	and	CCONJ
ejpam-130	143	11	re	re	PRON
ejpam-130	143	12	1	1	NUM
ejpam-130	143	13	2π	2π	NUM
ejpam-130	143	14	∞	∞	NUM
ejpam-130	143	15	∫	∫	PROPN
ejpam-130	143	16	−∞	−∞	ADP
ejpam-130	143	17	s0	s0	PROPN
ejpam-130	143	18	(	(	PUNCT
ejpam-130	143	19	λ	λ	NOUN
ejpam-130	143	20	)	)	PUNCT
ejpam-130	143	21	∞	∞	NUM
ejpam-130	143	22	∫	∫	NOUN
ejpam-130	143	23	µ(x	µ(x	X
ejpam-130	143	24	)	)	PUNCT
ejpam-130	143	25	k	k	NOUN
ejpam-130	143	26	(	(	PUNCT
ejpam-130	143	27	x	x	PROPN
ejpam-130	143	28	,	,	PUNCT
ejpam-130	143	29	t	t	PROPN
ejpam-130	143	30	)	)	PUNCT
ejpam-130	143	31	�	�	PROPN
ejpam-130	143	32	1	1	NUM
ejpam-130	143	33	−i	−i	PROPN
ejpam-130	143	34	�	�	PROPN
ejpam-130	143	35	(	(	PUNCT
ejpam-130	143	36	1,−i	1,−i	NUM
ejpam-130	143	37	)	)	PUNCT
ejpam-130	143	38	eiλ(t+y)d	eiλ(t+y)d	PROPN
ejpam-130	144	1	tdλ=	tdλ=	NUM
ejpam-130	144	2	∞	∞	NUM
ejpam-130	144	3	∫	∫	PROPN
ejpam-130	144	4	µ(x	µ(x	X
ejpam-130	144	5	)	)	PUNCT
ejpam-130	144	6	k	k	NOUN
ejpam-130	144	7	(	(	PUNCT
ejpam-130	144	8	x	x	INTJ
ejpam-130	144	9	,	,	PUNCT
ejpam-130	144	10	t)re	t)re	PROPN
ejpam-130	144	11	1	1	NUM
ejpam-130	144	12	2π	2π	NUM
ejpam-130	144	13	∞	∞	NUM
ejpam-130	144	14	∫	∫	PROPN
ejpam-130	144	15	−∞	−∞	ADP
ejpam-130	144	16	s0	s0	PROPN
ejpam-130	144	17	(	(	PUNCT
ejpam-130	144	18	λ	λ	PROPN
ejpam-130	144	19	)	)	PUNCT
ejpam-130	144	20	�	�	PROPN
ejpam-130	144	21	1	1	NUM
ejpam-130	144	22	−i	−i	PROPN
ejpam-130	144	23	−i	−i	PROPN
ejpam-130	144	24	−1	−1	NOUN
ejpam-130	144	25	�	�	PROPN
ejpam-130	144	26	eiλ(t+y)dλd	eiλ(t+y)dλd	X
ejpam-130	144	27	t.	t.	PROPN
ejpam-130	144	28	now	now	ADV
ejpam-130	144	29	,	,	PUNCT
ejpam-130	144	30	we	we	PRON
ejpam-130	144	31	calculate	calculate	VERB
ejpam-130	144	32	the	the	DET
ejpam-130	144	33	integral	integral	ADJ
ejpam-130	144	34	∞	∞	PROPN
ejpam-130	144	35	∫	∫	NOUN
ejpam-130	144	36	−∞	−∞	ADP
ejpam-130	144	37	s0	s0	PROPN
ejpam-130	144	38	(	(	PUNCT
ejpam-130	144	39	λ	λ	NOUN
ejpam-130	144	40	)	)	PUNCT
ejpam-130	144	41	e	e	NOUN
ejpam-130	144	42	iλ(t+y)dλ	iλ(t+y)dλ	NOUN
ejpam-130	144	43	.	.	PUNCT
ejpam-130	145	1	substituting	substitute	VERB
ejpam-130	145	2	s0	s0	PROPN
ejpam-130	145	3	(	(	PUNCT
ejpam-130	145	4	λ	λ	NOUN
ejpam-130	145	5	)	)	PUNCT
ejpam-130	145	6	here	here	ADV
ejpam-130	145	7	,	,	PUNCT
ejpam-130	145	8	we	we	PRON
ejpam-130	145	9	find	find	VERB
ejpam-130	145	10	∞	∞	NUM
ejpam-130	145	11	∫	∫	PROPN
ejpam-130	145	12	−∞	−∞	ADP
ejpam-130	145	13	s0	s0	PROPN
ejpam-130	145	14	(	(	PUNCT
ejpam-130	145	15	λ	λ	NOUN
ejpam-130	145	16	)	)	PUNCT
ejpam-130	145	17	e	e	NOUN
ejpam-130	145	18	iλ(t+y)dλ=	iλ(t+y)dλ=	PROPN
ejpam-130	145	19	1	1	NUM
ejpam-130	145	20	+	+	NUM
ejpam-130	145	21	ih	ih	PRON
ejpam-130	145	22	1−	1−	NUM
ejpam-130	145	23	ih	ih	NOUN
ejpam-130	145	24	δ	δ	PROPN
ejpam-130	145	25	�	�	PROPN
ejpam-130	145	26	t	t	PROPN
ejpam-130	145	27	+	+	CCONJ
ejpam-130	145	28	y	y	PROPN
ejpam-130	145	29	−	−	PROPN
ejpam-130	145	30	2a	2a	NUM
ejpam-130	145	31	(	(	PUNCT
ejpam-130	145	32	1−α	1−α	NUM
ejpam-130	145	33	)	)	PUNCT
ejpam-130	145	34	�	�	PROPN
ejpam-130	145	35	.	.	PUNCT
ejpam-130	146	1	kh	kh	PROPN
ejpam-130	146	2	.	.	PUNCT
ejpam-130	146	3	r.	r.	PROPN
ejpam-130	146	4	mamedov	mamedov	PROPN
ejpam-130	146	5	,	,	PUNCT
ejpam-130	146	6	a.	a.	PROPN
ejpam-130	146	7	çöl	çöl	PROPN
ejpam-130	146	8	/	/	SYM
ejpam-130	146	9	eur	eur	PROPN
ejpam-130	146	10	.	.	PUNCT
ejpam-130	147	1	j.	j.	PROPN
ejpam-130	147	2	pure	pure	PROPN
ejpam-130	147	3	appl	appl	PROPN
ejpam-130	147	4	.	.	PROPN
ejpam-130	147	5	math	math	PROPN
ejpam-130	147	6	,	,	PUNCT
ejpam-130	147	7	1	1	NUM
ejpam-130	147	8	(	(	PUNCT
ejpam-130	147	9	2008	2008	NUM
ejpam-130	147	10	)	)	PUNCT
ejpam-130	147	11	,	,	PUNCT
ejpam-130	147	12	(	(	PUNCT
ejpam-130	147	13	21	21	NUM
ejpam-130	147	14	-	-	SYM
ejpam-130	147	15	32	32	NUM
ejpam-130	147	16	)	)	PUNCT
ejpam-130	147	17	30	30	NUM
ejpam-130	147	18	taking	take	VERB
ejpam-130	147	19	this	this	DET
ejpam-130	147	20	values	value	NOUN
ejpam-130	147	21	into	into	ADP
ejpam-130	147	22	account	account	NOUN
ejpam-130	147	23	on	on	ADP
ejpam-130	147	24	the	the	DET
ejpam-130	147	25	right	right	ADJ
ejpam-130	147	26	hand	hand	NOUN
ejpam-130	147	27	of	of	ADP
ejpam-130	147	28	(	(	PUNCT
ejpam-130	147	29	3.1	3.1	NUM
ejpam-130	147	30	)	)	PUNCT
ejpam-130	147	31	,	,	PUNCT
ejpam-130	147	32	we	we	PRON
ejpam-130	147	33	get	get	VERB
ejpam-130	147	34	k	k	PROPN
ejpam-130	147	35	�	�	PROPN
ejpam-130	147	36	x	x	SYM
ejpam-130	147	37	,	,	PUNCT
ejpam-130	147	38	y	y	PROPN
ejpam-130	147	39	�	�	PROPN
ejpam-130	147	40	+	+	CCONJ
ejpam-130	147	41	re	re	PROPN
ejpam-130	147	42	1	1	NUM
ejpam-130	147	43	2π	2π	NUM
ejpam-130	147	44	∞	∞	NUM
ejpam-130	147	45	∫	∫	PROPN
ejpam-130	147	46	−∞	−∞	ADP
ejpam-130	147	47	�	�	PROPN
ejpam-130	147	48	s0	s0	PROPN
ejpam-130	147	49	(	(	PUNCT
ejpam-130	147	50	λ)−	λ)−	PROPN
ejpam-130	147	51	s	s	X
ejpam-130	147	52	(	(	PUNCT
ejpam-130	147	53	λ	λ	NOUN
ejpam-130	147	54	)	)	PUNCT
ejpam-130	147	55	�	�	PROPN
ejpam-130	147	56	∞	∞	NUM
ejpam-130	147	57	∫	∫	PROPN
ejpam-130	147	58	µ(x	µ(x	X
ejpam-130	147	59	)	)	PUNCT
ejpam-130	147	60	k	k	NOUN
ejpam-130	147	61	(	(	PUNCT
ejpam-130	147	62	x	x	PROPN
ejpam-130	147	63	,	,	PUNCT
ejpam-130	147	64	t	t	PROPN
ejpam-130	147	65	)	)	PUNCT
ejpam-130	147	66	�	�	PROPN
ejpam-130	147	67	1	1	NUM
ejpam-130	147	68	−i	−i	PROPN
ejpam-130	147	69	�	�	PROPN
ejpam-130	147	70	(	(	PUNCT
ejpam-130	147	71	1,−i	1,−i	PROPN
ejpam-130	147	72	)	)	PUNCT
ejpam-130	147	73	eiλ(t+y)d	eiλ(t+y)d	NOUN
ejpam-130	147	74	tdλ	tdλ	NOUN
ejpam-130	148	1	+	+	NOUN
ejpam-130	148	2	re	re	NOUN
ejpam-130	148	3	1	1	NUM
ejpam-130	148	4	2π	2π	NUM
ejpam-130	148	5	∞	∞	NUM
ejpam-130	148	6	∫	∫	PROPN
ejpam-130	149	1	−∞	−∞	ADP
ejpam-130	149	2	�	�	PROPN
ejpam-130	149	3	s0	s0	PROPN
ejpam-130	149	4	(	(	PUNCT
ejpam-130	149	5	λ)−	λ)−	PROPN
ejpam-130	149	6	s	s	X
ejpam-130	149	7	(	(	PUNCT
ejpam-130	149	8	λ	λ	NOUN
ejpam-130	149	9	)	)	PUNCT
ejpam-130	149	10	�	�	PROPN
ejpam-130	149	11	�	�	PROPN
ejpam-130	149	12	1	1	NUM
ejpam-130	149	13	−i	−i	PROPN
ejpam-130	149	14	−i	−i	PROPN
ejpam-130	149	15	−1	−1	NOUN
ejpam-130	149	16	�	�	PROPN
ejpam-130	149	17	eiλ(µ(x)+y)dλ	eiλ(µ(x)+y)dλ	VERB
ejpam-130	149	18	−	−	PROPN
ejpam-130	149	19	∞	∞	NUM
ejpam-130	149	20	∫	∫	PROPN
ejpam-130	149	21	µ(x	µ(x	X
ejpam-130	149	22	)	)	PUNCT
ejpam-130	149	23	k	k	NOUN
ejpam-130	149	24	(	(	PUNCT
ejpam-130	149	25	x	x	INTJ
ejpam-130	149	26	,	,	PUNCT
ejpam-130	149	27	t)re	t)re	PROPN
ejpam-130	149	28	1	1	NUM
ejpam-130	149	29	2π	2π	NUM
ejpam-130	149	30	�	�	PROPN
ejpam-130	149	31	1	1	NUM
ejpam-130	149	32	−i	−i	PROPN
ejpam-130	149	33	−i	−i	PROPN
ejpam-130	149	34	−1	−1	NOUN
ejpam-130	149	35	�	�	PROPN
ejpam-130	149	36	1	1	NUM
ejpam-130	149	37	+	+	NUM
ejpam-130	149	38	ih	ih	PRON
ejpam-130	149	39	1−	1−	NUM
ejpam-130	149	40	ih	ih	NOUN
ejpam-130	149	41	δ	δ	PROPN
ejpam-130	149	42	�	�	PROPN
ejpam-130	149	43	t	t	PROPN
ejpam-130	150	1	+	+	CCONJ
ejpam-130	150	2	y	y	PROPN
ejpam-130	150	3	−	−	PROPN
ejpam-130	150	4	2a	2a	NUM
ejpam-130	150	5	(	(	PUNCT
ejpam-130	150	6	1−α	1−α	NUM
ejpam-130	150	7	)	)	PUNCT
ejpam-130	150	8	�	�	PROPN
ejpam-130	151	1	d	d	NOUN
ejpam-130	151	2	t	t	PROPN
ejpam-130	151	3	=	=	SYM
ejpam-130	151	4	k	k	PROPN
ejpam-130	151	5	�	�	PROPN
ejpam-130	151	6	x	x	SYM
ejpam-130	151	7	,	,	PUNCT
ejpam-130	151	8	y	y	PROPN
ejpam-130	151	9	�	�	PROPN
ejpam-130	151	10	+	+	CCONJ
ejpam-130	151	11	∞	∞	NUM
ejpam-130	151	12	∫	∫	NOUN
ejpam-130	151	13	µ(x	µ(x	X
ejpam-130	151	14	)	)	PUNCT
ejpam-130	151	15	k	k	NOUN
ejpam-130	151	16	(	(	PUNCT
ejpam-130	151	17	x	x	PROPN
ejpam-130	151	18	,	,	PUNCT
ejpam-130	151	19	t	t	PROPN
ejpam-130	151	20	)	)	PUNCT
ejpam-130	151	21	f0	f0	PROPN
ejpam-130	151	22	�	�	PROPN
ejpam-130	151	23	t	t	PROPN
ejpam-130	151	24	+	+	CCONJ
ejpam-130	151	25	y	y	PROPN
ejpam-130	151	26	�	�	PROPN
ejpam-130	151	27	d	d	PROPN
ejpam-130	151	28	t	t	PROPN
ejpam-130	151	29	+	+	CCONJ
ejpam-130	151	30	f0	f0	PROPN
ejpam-130	151	31	�	�	PROPN
ejpam-130	151	32	µ	µ	X
ejpam-130	151	33	(	(	PUNCT
ejpam-130	151	34	x	x	X
ejpam-130	151	35	)	)	PUNCT
ejpam-130	151	36	+	+	CCONJ
ejpam-130	151	37	y	y	PROPN
ejpam-130	151	38	�	�	PROPN
ejpam-130	151	39	−	−	ADP
ejpam-130	151	40	re	re	VERB
ejpam-130	151	41	1	1	NUM
ejpam-130	151	42	+	+	NUM
ejpam-130	151	43	ih	ih	NOUN
ejpam-130	151	44	1−	1−	NUM
ejpam-130	151	45	ih	ih	NOUN
ejpam-130	151	46	k	k	PROPN
ejpam-130	151	47	�	�	PROPN
ejpam-130	151	48	x	x	PROPN
ejpam-130	151	49	,	,	PUNCT
ejpam-130	151	50	2a	2a	NUM
ejpam-130	151	51	(	(	PUNCT
ejpam-130	151	52	1−α)−	1−α)−	NUM
ejpam-130	151	53	y	y	PROPN
ejpam-130	151	54	�	�	PROPN
ejpam-130	151	55	,	,	PUNCT
ejpam-130	151	56	where	where	SCONJ
ejpam-130	151	57	f0	f0	PROPN
ejpam-130	151	58	(	(	PUNCT
ejpam-130	151	59	x	x	NOUN
ejpam-130	151	60	)	)	PUNCT
ejpam-130	151	61	=	=	SYM
ejpam-130	151	62	re	re	PRON
ejpam-130	151	63	1	1	NUM
ejpam-130	151	64	2π	2π	NUM
ejpam-130	151	65	∞	∞	NUM
ejpam-130	151	66	∫	∫	PROPN
ejpam-130	151	67	−∞	−∞	ADP
ejpam-130	151	68	�	�	PROPN
ejpam-130	151	69	s0	s0	PROPN
ejpam-130	151	70	(	(	PUNCT
ejpam-130	151	71	λ)−	λ)−	PROPN
ejpam-130	151	72	s	s	X
ejpam-130	151	73	(	(	PUNCT
ejpam-130	151	74	λ	λ	NOUN
ejpam-130	151	75	)	)	PUNCT
ejpam-130	151	76	�	�	PROPN
ejpam-130	151	77	�	�	PROPN
ejpam-130	151	78	1	1	NUM
ejpam-130	152	1	−i	−i	PROPN
ejpam-130	152	2	−i	−i	PROPN
ejpam-130	152	3	−1	−1	PROPN
ejpam-130	152	4	�	�	PROPN
ejpam-130	152	5	eiλx	eiλx	PROPN
ejpam-130	152	6	dλ	dλ	PROPN
ejpam-130	152	7	(	(	PUNCT
ejpam-130	152	8	3.2	3.2	NUM
ejpam-130	152	9	)	)	PUNCT
ejpam-130	152	10	and	and	CCONJ
ejpam-130	152	11	k	k	PROPN
ejpam-130	152	12	�	�	PROPN
ejpam-130	152	13	x	x	PROPN
ejpam-130	152	14	,	,	PUNCT
ejpam-130	152	15	2a	2a	NUM
ejpam-130	152	16	(	(	PUNCT
ejpam-130	152	17	1−α)−	1−α)−	NUM
ejpam-130	152	18	y	y	PROPN
ejpam-130	152	19	�	�	PROPN
ejpam-130	152	20	=	=	NOUN
ejpam-130	152	21	0	0	NUM
ejpam-130	152	22	for	for	ADP
ejpam-130	152	23	y	y	PROPN
ejpam-130	152	24	>	>	X
ejpam-130	152	25	µ	µ	X
ejpam-130	152	26	(	(	PUNCT
ejpam-130	152	27	x	x	NOUN
ejpam-130	152	28	)	)	PUNCT
ejpam-130	152	29	.	.	PUNCT
ejpam-130	153	1	hence	hence	ADV
ejpam-130	153	2	,	,	PUNCT
ejpam-130	153	3	the	the	DET
ejpam-130	153	4	right	right	ADJ
ejpam-130	153	5	hand	hand	NOUN
ejpam-130	153	6	of	of	ADP
ejpam-130	153	7	(	(	PUNCT
ejpam-130	153	8	3.1	3.1	NUM
ejpam-130	153	9	)	)	PUNCT
ejpam-130	153	10	has	have	VERB
ejpam-130	153	11	the	the	DET
ejpam-130	153	12	form	form	NOUN
ejpam-130	153	13	k	k	PROPN
ejpam-130	153	14	�	�	PROPN
ejpam-130	153	15	x	x	SYM
ejpam-130	153	16	,	,	PUNCT
ejpam-130	153	17	y	y	PROPN
ejpam-130	153	18	�	�	PROPN
ejpam-130	153	19	+	+	CCONJ
ejpam-130	153	20	f0	f0	PROPN
ejpam-130	153	21	�	�	PROPN
ejpam-130	153	22	µ	µ	X
ejpam-130	153	23	(	(	PUNCT
ejpam-130	153	24	x	x	X
ejpam-130	153	25	)	)	PUNCT
ejpam-130	153	26	+	+	CCONJ
ejpam-130	153	27	y	y	PROPN
ejpam-130	153	28	�	�	PROPN
ejpam-130	153	29	+	+	CCONJ
ejpam-130	153	30	∞	∞	NUM
ejpam-130	153	31	∫	∫	NOUN
ejpam-130	153	32	µ(x	µ(x	X
ejpam-130	153	33	)	)	PUNCT
ejpam-130	153	34	k	k	NOUN
ejpam-130	153	35	(	(	PUNCT
ejpam-130	153	36	x	x	PROPN
ejpam-130	153	37	,	,	PUNCT
ejpam-130	153	38	t	t	PROPN
ejpam-130	153	39	)	)	PUNCT
ejpam-130	153	40	f0	f0	PROPN
ejpam-130	153	41	�	�	PROPN
ejpam-130	153	42	t	t	PROPN
ejpam-130	153	43	+	+	CCONJ
ejpam-130	153	44	y	y	PROPN
ejpam-130	153	45	�	�	PROPN
ejpam-130	153	46	d	d	PROPN
ejpam-130	153	47	t	t	PROPN
ejpam-130	153	48	for	for	ADP
ejpam-130	153	49	y	y	PROPN
ejpam-130	153	50	>	>	X
ejpam-130	153	51	µ	µ	X
ejpam-130	153	52	(	(	PUNCT
ejpam-130	153	53	x	x	NOUN
ejpam-130	153	54	)	)	PUNCT
ejpam-130	153	55	.	.	PUNCT
ejpam-130	154	1	since	since	SCONJ
ejpam-130	154	2	integrand	integrand	NOUN
ejpam-130	154	3	on	on	ADP
ejpam-130	154	4	the	the	DET
ejpam-130	154	5	left	left	ADJ
ejpam-130	154	6	hand	hand	NOUN
ejpam-130	154	7	of	of	ADP
ejpam-130	154	8	(	(	PUNCT
ejpam-130	154	9	3.1	3.1	NUM
ejpam-130	154	10	)	)	PUNCT
ejpam-130	154	11	is	be	AUX
ejpam-130	154	12	analytic	analytic	ADJ
ejpam-130	154	13	,	,	PUNCT
ejpam-130	154	14	it	it	PRON
ejpam-130	154	15	is	be	AUX
ejpam-130	154	16	obtained	obtain	VERB
ejpam-130	154	17	that	that	SCONJ
ejpam-130	154	18	the	the	DET
ejpam-130	154	19	left	left	ADJ
ejpam-130	154	20	hand	hand	NOUN
ejpam-130	154	21	is	be	AUX
ejpam-130	154	22	equal	equal	ADJ
ejpam-130	154	23	to	to	ADP
ejpam-130	154	24	zero	zero	NUM
ejpam-130	154	25	.	.	PUNCT
ejpam-130	155	1	hence	hence	ADV
ejpam-130	155	2	for	for	ADP
ejpam-130	155	3	y	y	PROPN
ejpam-130	155	4	>	>	X
ejpam-130	155	5	µ	µ	X
ejpam-130	155	6	(	(	PUNCT
ejpam-130	155	7	x	x	X
ejpam-130	155	8	)	)	PUNCT
ejpam-130	155	9	we	we	PRON
ejpam-130	155	10	get	get	VERB
ejpam-130	155	11	k	k	PROPN
ejpam-130	155	12	�	�	PROPN
ejpam-130	155	13	x	x	SYM
ejpam-130	155	14	,	,	PUNCT
ejpam-130	155	15	y	y	PROPN
ejpam-130	155	16	�	�	PROPN
ejpam-130	155	17	+	+	CCONJ
ejpam-130	155	18	f0	f0	PROPN
ejpam-130	155	19	�	�	PROPN
ejpam-130	155	20	µ	µ	X
ejpam-130	155	21	(	(	PUNCT
ejpam-130	155	22	x	x	X
ejpam-130	155	23	)	)	PUNCT
ejpam-130	155	24	+	+	CCONJ
ejpam-130	155	25	y	y	PROPN
ejpam-130	155	26	�	�	PROPN
ejpam-130	155	27	+	+	CCONJ
ejpam-130	155	28	∞	∞	NUM
ejpam-130	155	29	∫	∫	NOUN
ejpam-130	155	30	µ(x	µ(x	X
ejpam-130	155	31	)	)	PUNCT
ejpam-130	155	32	k	k	NOUN
ejpam-130	155	33	(	(	PUNCT
ejpam-130	155	34	x	x	PROPN
ejpam-130	155	35	,	,	PUNCT
ejpam-130	155	36	t	t	PROPN
ejpam-130	155	37	)	)	PUNCT
ejpam-130	155	38	f0	f0	PROPN
ejpam-130	155	39	�	�	PROPN
ejpam-130	155	40	t	t	PROPN
ejpam-130	155	41	+	+	CCONJ
ejpam-130	155	42	y	y	PROPN
ejpam-130	155	43	�	�	PROPN
ejpam-130	155	44	d	d	PROPN
ejpam-130	155	45	t	t	PROPN
ejpam-130	155	46	=	=	SYM
ejpam-130	155	47	0	0	NUM
ejpam-130	155	48	(	(	PUNCT
ejpam-130	155	49	3.3	3.3	NUM
ejpam-130	155	50	)	)	PUNCT
ejpam-130	155	51	from	from	ADP
ejpam-130	155	52	(	(	PUNCT
ejpam-130	155	53	3.1	3.1	NUM
ejpam-130	155	54	)	)	PUNCT
ejpam-130	155	55	,	,	PUNCT
ejpam-130	155	56	where	where	SCONJ
ejpam-130	155	57	f0	f0	PROPN
ejpam-130	155	58	(	(	PUNCT
ejpam-130	155	59	x	x	X
ejpam-130	155	60	)	)	PUNCT
ejpam-130	155	61	is	be	AUX
ejpam-130	155	62	defined	define	VERB
ejpam-130	155	63	by	by	ADP
ejpam-130	155	64	(	(	PUNCT
ejpam-130	155	65	3.2	3.2	NUM
ejpam-130	155	66	)	)	PUNCT
ejpam-130	155	67	.	.	PUNCT
ejpam-130	156	1	the	the	DET
ejpam-130	156	2	integral	integral	ADJ
ejpam-130	156	3	equation	equation	NOUN
ejpam-130	156	4	(	(	PUNCT
ejpam-130	156	5	3.3	3.3	NUM
ejpam-130	156	6	)	)	PUNCT
ejpam-130	156	7	is	be	AUX
ejpam-130	156	8	called	call	VERB
ejpam-130	156	9	the	the	DET
ejpam-130	156	10	main	main	ADJ
ejpam-130	156	11	equation	equation	NOUN
ejpam-130	156	12	of	of	ADP
ejpam-130	156	13	the	the	DET
ejpam-130	156	14	boundary	boundary	ADJ
ejpam-130	156	15	value	value	NOUN
ejpam-130	156	16	problem	problem	NOUN
ejpam-130	156	17	(	(	PUNCT
ejpam-130	156	18	1),(2	1),(2	NUM
ejpam-130	156	19	)	)	PUNCT
ejpam-130	156	20	.	.	PUNCT
ejpam-130	157	1	eventually	eventually	ADV
ejpam-130	157	2	we	we	PRON
ejpam-130	157	3	proved	prove	VERB
ejpam-130	157	4	the	the	DET
ejpam-130	157	5	following	follow	VERB
ejpam-130	157	6	theorem	theorem	ADJ
ejpam-130	157	7	.	.	PUNCT
ejpam-130	157	8	theorem	theorem	PROPN
ejpam-130	157	9	3.1	3.1	NUM
ejpam-130	157	10	.	.	PUNCT
ejpam-130	158	1	for	for	ADP
ejpam-130	158	2	each	each	DET
ejpam-130	158	3	x	x	PUNCT
ejpam-130	158	4	≥	≥	NOUN
ejpam-130	158	5	0	0	NUM
ejpam-130	158	6	,	,	PUNCT
ejpam-130	158	7	the	the	DET
ejpam-130	158	8	kernel	kernel	PROPN
ejpam-130	158	9	k	k	PROPN
ejpam-130	158	10	�	�	PROPN
ejpam-130	158	11	x	x	SYM
ejpam-130	158	12	,	,	PUNCT
ejpam-130	158	13	y	y	PROPN
ejpam-130	158	14	�	�	PROPN
ejpam-130	158	15	of	of	ADP
ejpam-130	158	16	special	special	ADJ
ejpam-130	158	17	solution	solution	NOUN
ejpam-130	158	18	of	of	ADP
ejpam-130	158	19	(	(	PUNCT
ejpam-130	158	20	1.8	1.8	NUM
ejpam-130	158	21	)	)	PUNCT
ejpam-130	158	22	satisfies	satisfy	VERB
ejpam-130	158	23	the	the	DET
ejpam-130	158	24	main	main	ADJ
ejpam-130	158	25	equation	equation	NOUN
ejpam-130	158	26	.	.	PUNCT
ejpam-130	159	1	kh	kh	PROPN
ejpam-130	159	2	.	.	PUNCT
ejpam-130	159	3	r.	r.	PROPN
ejpam-130	159	4	mamedov	mamedov	PROPN
ejpam-130	159	5	,	,	PUNCT
ejpam-130	159	6	a.	a.	PROPN
ejpam-130	159	7	çöl	çöl	PROPN
ejpam-130	159	8	/	/	SYM
ejpam-130	159	9	eur	eur	PROPN
ejpam-130	159	10	.	.	PUNCT
ejpam-130	160	1	j.	j.	PROPN
ejpam-130	160	2	pure	pure	PROPN
ejpam-130	160	3	appl	appl	PROPN
ejpam-130	160	4	.	.	PROPN
ejpam-130	160	5	math	math	PROPN
ejpam-130	160	6	,	,	PUNCT
ejpam-130	160	7	1	1	NUM
ejpam-130	160	8	(	(	PUNCT
ejpam-130	160	9	2008	2008	NUM
ejpam-130	160	10	)	)	PUNCT
ejpam-130	160	11	,	,	PUNCT
ejpam-130	160	12	(	(	PUNCT
ejpam-130	160	13	21	21	NUM
ejpam-130	160	14	-	-	SYM
ejpam-130	160	15	32	32	NUM
ejpam-130	160	16	)	)	PUNCT
ejpam-130	160	17	31	31	NUM
ejpam-130	160	18	4	4	NUM
ejpam-130	160	19	.	.	PUNCT
ejpam-130	161	1	solvability	solvability	NOUN
ejpam-130	161	2	of	of	ADP
ejpam-130	161	3	the	the	DET
ejpam-130	161	4	main	main	ADJ
ejpam-130	161	5	equation	equation	NOUN
ejpam-130	161	6	theorem	theorem	VERB
ejpam-130	161	7	4.1	4.1	NUM
ejpam-130	161	8	.	.	PUNCT
ejpam-130	162	1	for	for	ADP
ejpam-130	162	2	each	each	DET
ejpam-130	162	3	fixed	fix	VERB
ejpam-130	162	4	x	x	PUNCT
ejpam-130	162	5	≥	≥	NOUN
ejpam-130	162	6	0	0	NUM
ejpam-130	162	7	,	,	PUNCT
ejpam-130	162	8	the	the	DET
ejpam-130	162	9	main	main	ADJ
ejpam-130	162	10	equation	equation	NOUN
ejpam-130	162	11	has	have	VERB
ejpam-130	162	12	an	an	DET
ejpam-130	162	13	unique	unique	ADJ
ejpam-130	162	14	vector	vector	NOUN
ejpam-130	162	15	solution	solution	NOUN
ejpam-130	162	16	with	with	ADP
ejpam-130	162	17	elements	element	NOUN
ejpam-130	162	18	in	in	ADP
ejpam-130	162	19	l2	l2	PROPN
ejpam-130	162	20	�	�	PROPN
ejpam-130	162	21	µ	µ	X
ejpam-130	162	22	(	(	PUNCT
ejpam-130	162	23	x	x	NOUN
ejpam-130	162	24	)	)	PUNCT
ejpam-130	162	25	,	,	PUNCT
ejpam-130	162	26	∞	∞	PROPN
ejpam-130	162	27	�	�	PROPN
ejpam-130	162	28	.	.	PUNCT
ejpam-130	163	1	proof	proof	NOUN
ejpam-130	163	2	.	.	PUNCT
ejpam-130	164	1	suppose	suppose	VERB
ejpam-130	164	2	that	that	SCONJ
ejpam-130	164	3	the	the	DET
ejpam-130	164	4	scattering	scatter	VERB
ejpam-130	164	5	function	function	NOUN
ejpam-130	164	6	s	s	PART
ejpam-130	164	7	(	(	PUNCT
ejpam-130	164	8	λ	λ	X
ejpam-130	164	9	)	)	PUNCT
ejpam-130	164	10	is	be	AUX
ejpam-130	164	11	given	give	VERB
ejpam-130	164	12	.	.	PUNCT
ejpam-130	165	1	it	it	PRON
ejpam-130	165	2	is	be	AUX
ejpam-130	165	3	found	find	VERB
ejpam-130	165	4	the	the	DET
ejpam-130	165	5	function	function	NOUN
ejpam-130	165	6	f0	f0	PROPN
ejpam-130	165	7	(	(	PUNCT
ejpam-130	165	8	x	x	NOUN
ejpam-130	165	9	)	)	PUNCT
ejpam-130	165	10	by	by	ADP
ejpam-130	165	11	the	the	DET
ejpam-130	165	12	formula	formula	NOUN
ejpam-130	165	13	(	(	PUNCT
ejpam-130	165	14	3.2	3.2	NUM
ejpam-130	165	15	)	)	PUNCT
ejpam-130	165	16	and	and	CCONJ
ejpam-130	165	17	the	the	DET
ejpam-130	165	18	main	main	ADJ
ejpam-130	165	19	equation	equation	NOUN
ejpam-130	165	20	is	be	AUX
ejpam-130	165	21	constructed	construct	VERB
ejpam-130	165	22	by	by	ADP
ejpam-130	165	23	aid	aid	NOUN
ejpam-130	165	24	of	of	ADP
ejpam-130	165	25	this	this	PRON
ejpam-130	165	26	.	.	PUNCT
ejpam-130	166	1	let	let	VERB
ejpam-130	166	2	us	we	PRON
ejpam-130	166	3	rewrite	rewrite	VERB
ejpam-130	166	4	it	it	PRON
ejpam-130	166	5	in	in	ADP
ejpam-130	166	6	the	the	DET
ejpam-130	166	7	more	more	ADV
ejpam-130	166	8	convenient	convenient	ADJ
ejpam-130	166	9	form	form	NOUN
ejpam-130	166	10	k	k	PROPN
ejpam-130	166	11	�	�	PROPN
ejpam-130	166	12	x	x	PROPN
ejpam-130	166	13	,	,	PUNCT
ejpam-130	166	14	t	t	PROPN
ejpam-130	166	15	+	+	PROPN
ejpam-130	166	16	µ	µ	X
ejpam-130	166	17	(	(	PUNCT
ejpam-130	166	18	x	x	NOUN
ejpam-130	166	19	)	)	PUNCT
ejpam-130	166	20	�	�	PROPN
ejpam-130	166	21	+	+	CCONJ
ejpam-130	166	22	f0	f0	PROPN
ejpam-130	166	23	�	�	PROPN
ejpam-130	166	24	t	t	PROPN
ejpam-130	166	25	+	+	NUM
ejpam-130	166	26	2µ	2µ	NUM
ejpam-130	166	27	(	(	PUNCT
ejpam-130	166	28	x	x	X
ejpam-130	166	29	)	)	PUNCT
ejpam-130	166	30	�	�	PROPN
ejpam-130	166	31	+	+	NUM
ejpam-130	167	1	∞	∞	NUM
ejpam-130	167	2	∫	∫	NOUN
ejpam-130	167	3	0	0	NUM
ejpam-130	168	1	k	k	PROPN
ejpam-130	168	2	�	�	PROPN
ejpam-130	168	3	x	x	SYM
ejpam-130	168	4	,	,	PUNCT
ejpam-130	168	5	ζ+µ	ζ+µ	NUM
ejpam-130	168	6	(	(	PUNCT
ejpam-130	168	7	x	x	X
ejpam-130	168	8	)	)	PUNCT
ejpam-130	168	9	�	�	PROPN
ejpam-130	168	10	f0	f0	PROPN
ejpam-130	168	11	�	�	PROPN
ejpam-130	168	12	ζ+	ζ+	PUNCT
ejpam-130	168	13	t	t	PROPN
ejpam-130	168	14	+	+	NUM
ejpam-130	168	15	2µ	2µ	NUM
ejpam-130	168	16	(	(	PUNCT
ejpam-130	168	17	x	x	X
ejpam-130	168	18	)	)	PUNCT
ejpam-130	168	19	�	�	PROPN
ejpam-130	168	20	dζ=	dζ=	NOUN
ejpam-130	168	21	0	0	NUM
ejpam-130	168	22	(	(	PUNCT
ejpam-130	168	23	4.1	4.1	NUM
ejpam-130	168	24	)	)	PUNCT
ejpam-130	168	25	and	and	CCONJ
ejpam-130	168	26	seek	seek	VERB
ejpam-130	168	27	its	its	PRON
ejpam-130	168	28	solution	solution	NOUN
ejpam-130	168	29	k	k	PROPN
ejpam-130	168	30	�	�	PROPN
ejpam-130	168	31	x	x	SYM
ejpam-130	168	32	,	,	PUNCT
ejpam-130	168	33	y	y	PROPN
ejpam-130	168	34	+	+	PROPN
ejpam-130	168	35	µ	µ	X
ejpam-130	168	36	(	(	PUNCT
ejpam-130	168	37	x	x	NOUN
ejpam-130	168	38	)	)	PUNCT
ejpam-130	168	39	�	�	PROPN
ejpam-130	168	40	for	for	ADP
ejpam-130	168	41	every	every	DET
ejpam-130	168	42	x	x	PUNCT
ejpam-130	168	43	≥	≥	NOUN
ejpam-130	168	44	0	0	NUM
ejpam-130	168	45	in	in	ADP
ejpam-130	168	46	the	the	DET
ejpam-130	168	47	same	same	ADJ
ejpam-130	168	48	space	space	NOUN
ejpam-130	168	49	l2	l2	NOUN
ejpam-130	168	50	�	�	PROPN
ejpam-130	168	51	µ	µ	X
ejpam-130	168	52	(	(	PUNCT
ejpam-130	168	53	x	x	NOUN
ejpam-130	168	54	)	)	PUNCT
ejpam-130	168	55	,	,	PUNCT
ejpam-130	168	56	∞	∞	PROPN
ejpam-130	168	57	�	�	PROPN
ejpam-130	168	58	.	.	PUNCT
ejpam-130	169	1	we	we	PRON
ejpam-130	169	2	consider	consider	VERB
ejpam-130	169	3	the	the	DET
ejpam-130	169	4	operator	operator	NOUN
ejpam-130	169	5	f0x	f0x	PROPN
ejpam-130	169	6	f0x	f0x	PROPN
ejpam-130	169	7	f	f	PROPN
ejpam-130	170	1	=	=	SYM
ejpam-130	170	2	∞	∞	NUM
ejpam-130	170	3	∫	∫	NOUN
ejpam-130	170	4	0	0	PUNCT
ejpam-130	171	1	f	f	PROPN
ejpam-130	171	2	(	(	PUNCT
ejpam-130	171	3	ζ	ζ	NOUN
ejpam-130	171	4	)	)	PUNCT
ejpam-130	171	5	f0	f0	PROPN
ejpam-130	171	6	�	�	PROPN
ejpam-130	171	7	ζ+	ζ+	PUNCT
ejpam-130	171	8	t	t	PROPN
ejpam-130	171	9	+	+	NUM
ejpam-130	171	10	2µ	2µ	NUM
ejpam-130	171	11	(	(	PUNCT
ejpam-130	171	12	x	x	X
ejpam-130	171	13	)	)	PUNCT
ejpam-130	171	14	�	�	PROPN
ejpam-130	171	15	dζ	dζ	PROPN
ejpam-130	171	16	acting	act	VERB
ejpam-130	171	17	in	in	ADP
ejpam-130	171	18	the	the	DET
ejpam-130	171	19	space	space	NOUN
ejpam-130	171	20	l2	l2	NOUN
ejpam-130	171	21	(	(	PUNCT
ejpam-130	171	22	0,∞	0,∞	NUM
ejpam-130	171	23	)	)	PUNCT
ejpam-130	171	24	,	,	PUNCT
ejpam-130	171	25	which	which	PRON
ejpam-130	171	26	appears	appear	VERB
ejpam-130	171	27	in	in	ADP
ejpam-130	171	28	the	the	DET
ejpam-130	171	29	main	main	ADJ
ejpam-130	171	30	equation	equation	NOUN
ejpam-130	171	31	.	.	PUNCT
ejpam-130	172	1	it	it	PRON
ejpam-130	172	2	is	be	AUX
ejpam-130	172	3	showed	show	VERB
ejpam-130	172	4	that	that	SCONJ
ejpam-130	172	5	the	the	DET
ejpam-130	172	6	operator	operator	NOUN
ejpam-130	172	7	f0x	f0x	PROPN
ejpam-130	172	8	f	f	PROPN
ejpam-130	172	9	is	be	AUX
ejpam-130	172	10	compact	compact	ADJ
ejpam-130	172	11	in	in	ADP
ejpam-130	172	12	each	each	DET
ejpam-130	172	13	space	space	NOUN
ejpam-130	172	14	l2	l2	NOUN
ejpam-130	172	15	(	(	PUNCT
ejpam-130	172	16	0,∞	0,∞	NOUN
ejpam-130	172	17	)	)	PUNCT
ejpam-130	172	18	for	for	ADP
ejpam-130	172	19	every	every	DET
ejpam-130	172	20	choice	choice	NOUN
ejpam-130	172	21	of	of	ADP
ejpam-130	172	22	µ	µ	X
ejpam-130	172	23	(	(	PUNCT
ejpam-130	172	24	x)≥	x)≥	PROPN
ejpam-130	172	25	0	0	NUM
ejpam-130	172	26	.	.	PUNCT
ejpam-130	173	1	taking	take	VERB
ejpam-130	173	2	f	f	PROPN
ejpam-130	173	3	(	(	PUNCT
ejpam-130	173	4	t	t	PROPN
ejpam-130	173	5	)	)	PUNCT
ejpam-130	174	1	=	=	SYM
ejpam-130	174	2	k	k	PROPN
ejpam-130	174	3	�	�	PROPN
ejpam-130	174	4	x	x	PROPN
ejpam-130	174	5	,	,	PUNCT
ejpam-130	174	6	t	t	PROPN
ejpam-130	174	7	+	+	PROPN
ejpam-130	174	8	µ	µ	X
ejpam-130	174	9	(	(	PUNCT
ejpam-130	174	10	x	x	NOUN
ejpam-130	174	11	)	)	PUNCT
ejpam-130	174	12	�	�	PROPN
ejpam-130	174	13	the	the	DET
ejpam-130	174	14	integral	integral	ADJ
ejpam-130	174	15	equation	equation	NOUN
ejpam-130	174	16	(	(	PUNCT
ejpam-130	174	17	4.1	4.1	NUM
ejpam-130	174	18	)	)	PUNCT
ejpam-130	174	19	can	can	AUX
ejpam-130	174	20	be	be	AUX
ejpam-130	174	21	written	write	VERB
ejpam-130	174	22	as	as	ADP
ejpam-130	174	23	f	f	PROPN
ejpam-130	174	24	(	(	PUNCT
ejpam-130	174	25	t	t	PROPN
ejpam-130	174	26	)	)	PUNCT
ejpam-130	174	27	+	+	CCONJ
ejpam-130	174	28	f0x	f0x	PROPN
ejpam-130	174	29	f	f	X
ejpam-130	174	30	(	(	PUNCT
ejpam-130	174	31	t	t	PROPN
ejpam-130	174	32	)	)	PUNCT
ejpam-130	174	33	=	=	PROPN
ejpam-130	174	34	−f0	−f0	PROPN
ejpam-130	174	35	�	�	PROPN
ejpam-130	174	36	t	t	PROPN
ejpam-130	174	37	+	+	NUM
ejpam-130	174	38	2µ	2µ	NUM
ejpam-130	174	39	(	(	PUNCT
ejpam-130	174	40	x	x	X
ejpam-130	174	41	)	)	PUNCT
ejpam-130	174	42	�	�	PROPN
ejpam-130	174	43	.	.	PUNCT
ejpam-130	175	1	for	for	ADP
ejpam-130	175	2	solvability	solvability	NOUN
ejpam-130	175	3	of	of	ADP
ejpam-130	175	4	this	this	DET
ejpam-130	175	5	equation	equation	NOUN
ejpam-130	175	6	,	,	PUNCT
ejpam-130	175	7	it	it	PRON
ejpam-130	175	8	is	be	AUX
ejpam-130	175	9	necessary	necessary	ADJ
ejpam-130	175	10	that	that	SCONJ
ejpam-130	175	11	the	the	DET
ejpam-130	175	12	homogeneous	homogeneous	ADJ
ejpam-130	175	13	equation	equation	NOUN
ejpam-130	175	14	f	f	X
ejpam-130	175	15	(	(	PUNCT
ejpam-130	175	16	t	t	PROPN
ejpam-130	175	17	)	)	PUNCT
ejpam-130	175	18	+	+	CCONJ
ejpam-130	175	19	f0x	f0x	PROPN
ejpam-130	175	20	f	f	X
ejpam-130	175	21	(	(	PUNCT
ejpam-130	175	22	t	t	PROPN
ejpam-130	175	23	)	)	PUNCT
ejpam-130	175	24	=	=	SYM
ejpam-130	175	25	0	0	PUNCT
ejpam-130	175	26	has	have	VERB
ejpam-130	175	27	no	no	DET
ejpam-130	175	28	nonzero	nonzero	NOUN
ejpam-130	175	29	solutions	solution	NOUN
ejpam-130	175	30	in	in	ADP
ejpam-130	175	31	the	the	DET
ejpam-130	175	32	corresponding	corresponding	ADJ
ejpam-130	175	33	space	space	NOUN
ejpam-130	175	34	.	.	PUNCT
ejpam-130	176	1	the	the	DET
ejpam-130	176	2	operator	operator	NOUN
ejpam-130	176	3	f0x	f0x	ADV
ejpam-130	176	4	has	have	VERB
ejpam-130	176	5	the	the	DET
ejpam-130	176	6	same	same	ADJ
ejpam-130	176	7	properties	property	NOUN
ejpam-130	176	8	of	of	ADP
ejpam-130	176	9	f+s	f+s	NUM
ejpam-130	176	10	,	,	PUNCT
ejpam-130	176	11	a	a	PRON
ejpam-130	176	12	defined	define	VERB
ejpam-130	176	13	in	in	ADP
ejpam-130	176	14	(	(	PUNCT
ejpam-130	176	15	[	[	X
ejpam-130	176	16	4	4	NUM
ejpam-130	176	17	]	]	X
ejpam-130	176	18	s.202	s.202	NOUN
ejpam-130	176	19	)	)	PUNCT
ejpam-130	176	20	.	.	PUNCT
ejpam-130	177	1	the	the	DET
ejpam-130	177	2	kernels	kernel	NOUN
ejpam-130	177	3	of	of	ADP
ejpam-130	177	4	both	both	PRON
ejpam-130	177	5	of	of	ADP
ejpam-130	177	6	two	two	NUM
ejpam-130	177	7	operators	operator	NOUN
ejpam-130	177	8	are	be	AUX
ejpam-130	177	9	defined	define	VERB
ejpam-130	177	10	the	the	DET
ejpam-130	177	11	functions	function	NOUN
ejpam-130	177	12	s	s	PART
ejpam-130	177	13	(	(	PUNCT
ejpam-130	177	14	λ	λ	X
ejpam-130	177	15	)	)	PUNCT
ejpam-130	177	16	having	have	VERB
ejpam-130	177	17	same	same	ADJ
ejpam-130	177	18	properties	property	NOUN
ejpam-130	177	19	.	.	PUNCT
ejpam-130	178	1	hence	hence	ADV
ejpam-130	178	2	the	the	DET
ejpam-130	178	3	proof	proof	NOUN
ejpam-130	178	4	of	of	ADP
ejpam-130	178	5	lemma	lemma	PROPN
ejpam-130	178	6	is	be	AUX
ejpam-130	178	7	obtained	obtain	VERB
ejpam-130	178	8	as	as	ADP
ejpam-130	178	9	result	result	NOUN
ejpam-130	178	10	of	of	ADP
ejpam-130	178	11	lemma	lemma	PROPN
ejpam-130	178	12	3.3.3	3.3.3	PROPN
ejpam-130	178	13	in	in	ADP
ejpam-130	178	14	(	(	PUNCT
ejpam-130	178	15	[	[	X
ejpam-130	178	16	4	4	NUM
ejpam-130	178	17	]	]	NUM
ejpam-130	178	18	)	)	PUNCT
ejpam-130	178	19	.	.	PUNCT
ejpam-130	179	1	for	for	ADP
ejpam-130	179	2	every	every	DET
ejpam-130	179	3	x	x	PUNCT
ejpam-130	179	4	≥	≥	NOUN
ejpam-130	179	5	0	0	NUM
ejpam-130	179	6	the	the	DET
ejpam-130	179	7	main	main	ADJ
ejpam-130	179	8	equation	equation	NOUN
ejpam-130	179	9	(	(	PUNCT
ejpam-130	179	10	3.3	3.3	NUM
ejpam-130	179	11	)	)	PUNCT
ejpam-130	179	12	has	have	VERB
ejpam-130	179	13	n’t	not	PART
ejpam-130	179	14	any	any	DET
ejpam-130	179	15	solution	solution	NOUN
ejpam-130	179	16	except	except	SCONJ
ejpam-130	179	17	for	for	ADP
ejpam-130	179	18	k	k	PROPN
ejpam-130	179	19	(	(	PUNCT
ejpam-130	179	20	x	x	PROPN
ejpam-130	179	21	,	,	PUNCT
ejpam-130	179	22	t	t	PROPN
ejpam-130	179	23	)	)	PUNCT
ejpam-130	179	24	satisfying	satisfy	VERB
ejpam-130	179	25	the	the	DET
ejpam-130	179	26	relation	relation	NOUN
ejpam-130	179	27	(	(	PUNCT
ejpam-130	179	28	1.9	1.9	NUM
ejpam-130	179	29	)	)	PUNCT
ejpam-130	179	30	according	accord	VERB
ejpam-130	179	31	to	to	ADP
ejpam-130	179	32	theorem	theorem	NOUN
ejpam-130	179	33	4.1	4.1	NUM
ejpam-130	179	34	.	.	PUNCT
ejpam-130	180	1	it	it	PRON
ejpam-130	180	2	is	be	AUX
ejpam-130	180	3	arrived	arrive	VERB
ejpam-130	180	4	the	the	DET
ejpam-130	180	5	following	following	ADJ
ejpam-130	180	6	result	result	NOUN
ejpam-130	180	7	from	from	ADP
ejpam-130	180	8	here	here	ADV
ejpam-130	180	9	.	.	PUNCT
ejpam-130	181	1	theorem	theorem	VERB
ejpam-130	181	2	4.2	4.2	NUM
ejpam-130	181	3	.	.	PUNCT
ejpam-130	182	1	the	the	DET
ejpam-130	182	2	scattering	scatter	VERB
ejpam-130	182	3	function	function	NOUN
ejpam-130	182	4	determines	determine	VERB
ejpam-130	182	5	the	the	DET
ejpam-130	182	6	boundary	boundary	ADJ
ejpam-130	182	7	value	value	NOUN
ejpam-130	182	8	problem	problem	NOUN
ejpam-130	182	9	(	(	PUNCT
ejpam-130	182	10	1.1),(1.2	1.1),(1.2	NUM
ejpam-130	182	11	)	)	PUNCT
ejpam-130	182	12	uniquely	uniquely	ADV
ejpam-130	182	13	.	.	PUNCT
ejpam-130	183	1	proof	proof	NOUN
ejpam-130	183	2	.	.	PUNCT
ejpam-130	184	1	clearly	clearly	ADV
ejpam-130	184	2	,	,	PUNCT
ejpam-130	184	3	when	when	SCONJ
ejpam-130	184	4	it	it	PRON
ejpam-130	184	5	is	be	AUX
ejpam-130	184	6	given	give	VERB
ejpam-130	184	7	the	the	DET
ejpam-130	184	8	scattering	scatter	VERB
ejpam-130	184	9	function	function	NOUN
ejpam-130	184	10	s	s	PART
ejpam-130	184	11	(	(	PUNCT
ejpam-130	184	12	λ	λ	NOUN
ejpam-130	184	13	)	)	PUNCT
ejpam-130	184	14	,	,	PUNCT
ejpam-130	184	15	the	the	DET
ejpam-130	184	16	function	function	NOUN
ejpam-130	184	17	f0	f0	PROPN
ejpam-130	184	18	(	(	PUNCT
ejpam-130	184	19	x	x	X
ejpam-130	184	20	)	)	PUNCT
ejpam-130	184	21	is	be	AUX
ejpam-130	184	22	found	find	VERB
ejpam-130	184	23	by	by	ADP
ejpam-130	184	24	the	the	DET
ejpam-130	184	25	formula	formula	NOUN
ejpam-130	184	26	(	(	PUNCT
ejpam-130	184	27	3.2	3.2	NUM
ejpam-130	184	28	)	)	PUNCT
ejpam-130	184	29	.	.	PUNCT
ejpam-130	185	1	by	by	ADP
ejpam-130	185	2	aid	aid	NOUN
ejpam-130	185	3	of	of	ADP
ejpam-130	185	4	this	this	DET
ejpam-130	185	5	function	function	NOUN
ejpam-130	185	6	,	,	PUNCT
ejpam-130	185	7	it	it	PRON
ejpam-130	185	8	is	be	AUX
ejpam-130	185	9	constructed	construct	VERB
ejpam-130	185	10	the	the	DET
ejpam-130	185	11	main	main	ADJ
ejpam-130	185	12	equation	equation	NOUN
ejpam-130	185	13	(	(	PUNCT
ejpam-130	185	14	3.3	3.3	NUM
ejpam-130	185	15	)	)	PUNCT
ejpam-130	185	16	according	accord	VERB
ejpam-130	185	17	to	to	ADP
ejpam-130	185	18	unknown	unknown	ADJ
ejpam-130	185	19	k	k	PROPN
ejpam-130	185	20	�	�	PROPN
ejpam-130	185	21	x	x	SYM
ejpam-130	185	22	,	,	PUNCT
ejpam-130	185	23	y	y	PROPN
ejpam-130	185	24	�	�	PROPN
ejpam-130	185	25	.	.	PUNCT
ejpam-130	186	1	it	it	PRON
ejpam-130	186	2	is	be	AUX
ejpam-130	186	3	seen	see	VERB
ejpam-130	186	4	from	from	ADP
ejpam-130	186	5	(	(	PUNCT
ejpam-130	186	6	4.1	4.1	NUM
ejpam-130	186	7	)	)	PUNCT
ejpam-130	186	8	that	that	SCONJ
ejpam-130	186	9	the	the	DET
ejpam-130	186	10	main	main	ADJ
ejpam-130	186	11	equation	equation	NOUN
ejpam-130	186	12	has	have	VERB
ejpam-130	186	13	an	an	DET
ejpam-130	186	14	unique	unique	ADJ
ejpam-130	186	15	solution	solution	NOUN
ejpam-130	186	16	.	.	PUNCT
ejpam-130	187	1	the	the	DET
ejpam-130	187	2	potential	potential	ADJ
ejpam-130	187	3	ω(x	ω(x	NOUN
ejpam-130	187	4	)	)	PUNCT
ejpam-130	187	5	which	which	PRON
ejpam-130	187	6	has	have	VERB
ejpam-130	187	7	the	the	DET
ejpam-130	187	8	form	form	NOUN
ejpam-130	187	9	(	(	PUNCT
ejpam-130	187	10	1.9	1.9	NUM
ejpam-130	187	11	)	)	PUNCT
ejpam-130	187	12	is	be	AUX
ejpam-130	187	13	established	establish	VERB
ejpam-130	187	14	uniquely	uniquely	ADV
ejpam-130	187	15	by	by	ADP
ejpam-130	187	16	k	k	PROPN
ejpam-130	187	17	�	�	PROPN
ejpam-130	187	18	x	x	SYM
ejpam-130	187	19	,	,	PUNCT
ejpam-130	187	20	y	y	PROPN
ejpam-130	187	21	�	�	PROPN
ejpam-130	187	22	.	.	PUNCT
ejpam-130	188	1	it	it	PRON
ejpam-130	188	2	is	be	AUX
ejpam-130	188	3	constructed	construct	VERB
ejpam-130	188	4	the	the	DET
ejpam-130	188	5	equation	equation	NOUN
ejpam-130	188	6	(	(	PUNCT
ejpam-130	188	7	1.1	1.1	NUM
ejpam-130	188	8	)	)	PUNCT
ejpam-130	188	9	by	by	ADP
ejpam-130	188	10	given	give	VERB
ejpam-130	188	11	algorithm	algorithm	NOUN
ejpam-130	188	12	.	.	PUNCT
ejpam-130	189	1	the	the	DET
ejpam-130	189	2	theorem	theorem	NOUN
ejpam-130	189	3	is	be	AUX
ejpam-130	189	4	proved	prove	VERB
ejpam-130	189	5	.	.	PUNCT
ejpam-130	190	1	references	reference	NOUN
ejpam-130	190	2	32	32	NUM
ejpam-130	190	3	references	reference	NOUN
ejpam-130	190	4	[	[	X
ejpam-130	190	5	1	1	NUM
ejpam-130	190	6	]	]	PUNCT
ejpam-130	190	7	t.	t.	NOUN
ejpam-130	190	8	aktosun	aktosun	NOUN
ejpam-130	190	9	,	,	PUNCT
ejpam-130	190	10	construction	construction	NOUN
ejpam-130	190	11	of	of	ADP
ejpam-130	190	12	the	the	DET
ejpam-130	190	13	half	half	ADJ
ejpam-130	190	14	-	-	PUNCT
ejpam-130	190	15	line	line	NOUN
ejpam-130	190	16	potential	potential	NOUN
ejpam-130	190	17	from	from	ADP
ejpam-130	190	18	the	the	DET
ejpam-130	190	19	jost	jost	NOUN
ejpam-130	190	20	function	function	NOUN
ejpam-130	190	21	.	.	PUNCT
ejpam-130	191	1	inverse	inverse	NOUN
ejpam-130	191	2	problems	problem	NOUN
ejpam-130	191	3	20	20	NUM
ejpam-130	191	4	,	,	PUNCT
ejpam-130	191	5	3	3	NUM
ejpam-130	191	6	:	:	PUNCT
ejpam-130	191	7	859	859	NUM
ejpam-130	191	8	-	-	SYM
ejpam-130	191	9	876	876	NUM
ejpam-130	191	10	(	(	PUNCT
ejpam-130	191	11	2004	2004	NUM
ejpam-130	191	12	)	)	PUNCT
ejpam-130	191	13	.	.	PUNCT
ejpam-130	192	1	[	[	X
ejpam-130	192	2	2	2	X
ejpam-130	192	3	]	]	X
ejpam-130	192	4	b.	b.	PROPN
ejpam-130	192	5	m.	m.	PROPN
ejpam-130	192	6	levitan	levitan	PROPN
ejpam-130	192	7	,	,	PUNCT
ejpam-130	192	8	the	the	DET
ejpam-130	192	9	inverse	inverse	NOUN
ejpam-130	192	10	scattering	scattering	NOUN
ejpam-130	192	11	problem	problem	NOUN
ejpam-130	192	12	of	of	ADP
ejpam-130	192	13	quantum	quantum	NOUN
ejpam-130	192	14	theory	theory	NOUN
ejpam-130	192	15	.	.	PUNCT
ejpam-130	193	1	math	math	NOUN
ejpam-130	193	2	.	.	PUNCT
ejpam-130	194	1	notes	note	VERB
ejpam-130	194	2	17:611	17:611	NUM
ejpam-130	194	3	-	-	SYM
ejpam-130	194	4	624	624	NUM
ejpam-130	194	5	(	(	PUNCT
ejpam-130	194	6	1975	1975	NUM
ejpam-130	194	7	)	)	PUNCT
ejpam-130	194	8	.	.	PUNCT
ejpam-130	195	1	[	[	X
ejpam-130	195	2	3	3	X
ejpam-130	195	3	]	]	X
ejpam-130	195	4	b.	b.	PROPN
ejpam-130	195	5	m.	m.	PROPN
ejpam-130	195	6	levitan	levitan	PROPN
ejpam-130	195	7	,	,	PUNCT
ejpam-130	195	8	inverse	inverse	NOUN
ejpam-130	195	9	sturm	sturm	PROPN
ejpam-130	195	10	-	-	PUNCT
ejpam-130	195	11	liouville	liouville	NOUN
ejpam-130	195	12	problems	problem	NOUN
ejpam-130	195	13	.	.	PUNCT
ejpam-130	196	1	utrecht	utrecht	PROPN
ejpam-130	196	2	:	:	PUNCT
ejpam-130	196	3	vnu	vnu	PROPN
ejpam-130	196	4	science	science	PROPN
ejpam-130	196	5	press	press	PROPN
ejpam-130	196	6	bv	bv	PROPN
ejpam-130	196	7	,	,	PUNCT
ejpam-130	196	8	1987	1987	NUM
ejpam-130	196	9	.	.	PUNCT
ejpam-130	197	1	[	[	X
ejpam-130	197	2	4	4	X
ejpam-130	197	3	]	]	X
ejpam-130	197	4	v.	v.	ADP
ejpam-130	197	5	a.	a.	PROPN
ejpam-130	197	6	marchenko	marchenko	PROPN
ejpam-130	197	7	,	,	PUNCT
ejpam-130	197	8	sturm	sturm	NOUN
ejpam-130	197	9	-	-	PUNCT
ejpam-130	197	10	liouville	liouville	NOUN
ejpam-130	197	11	operators	operator	NOUN
ejpam-130	197	12	and	and	CCONJ
ejpam-130	197	13	their	their	PRON
ejpam-130	197	14	applications	application	NOUN
ejpam-130	197	15	.	.	PUNCT
ejpam-130	198	1	basel	basel	PROPN
ejpam-130	198	2	:	:	PUNCT
ejpam-130	198	3	birkhauser	birkhauser	PROPN
ejpam-130	198	4	,	,	PUNCT
ejpam-130	198	5	1986	1986	NUM
ejpam-130	198	6	.	.	PUNCT
ejpam-130	199	1	[	[	X
ejpam-130	199	2	5	5	NUM
ejpam-130	199	3	]	]	PUNCT
ejpam-130	199	4	m.	m.	NOUN
ejpam-130	199	5	g.	g.	PROPN
ejpam-130	199	6	gasymov	gasymov	PROPN
ejpam-130	199	7	,	,	PUNCT
ejpam-130	199	8	the	the	DET
ejpam-130	199	9	inverse	inverse	NOUN
ejpam-130	199	10	scattering	scattering	NOUN
ejpam-130	199	11	problem	problem	NOUN
ejpam-130	199	12	for	for	ADP
ejpam-130	199	13	a	a	DET
ejpam-130	199	14	system	system	NOUN
ejpam-130	199	15	of	of	ADP
ejpam-130	199	16	dirac	dirac	NOUN
ejpam-130	199	17	equations	equation	NOUN
ejpam-130	199	18	of	of	ADP
ejpam-130	199	19	order	order	NOUN
ejpam-130	199	20	2n	2n	NUM
ejpam-130	199	21	.	.	PUNCT
ejpam-130	200	1	trans	trans	PROPN
ejpam-130	200	2	.	.	PUNCT
ejpam-130	201	1	moscow	moscow	PROPN
ejpam-130	201	2	math	math	PROPN
ejpam-130	201	3	.	.	PUNCT
ejpam-130	202	1	soc	soc	PROPN
ejpam-130	202	2	.	.	PUNCT
ejpam-130	202	3	,	,	PUNCT
ejpam-130	202	4	19:41–120	19:41–120	NUM
ejpam-130	202	5	(	(	PUNCT
ejpam-130	202	6	1968	1968	NUM
ejpam-130	202	7	)	)	PUNCT
ejpam-130	202	8	(	(	PUNCT
ejpam-130	202	9	trudy	trudy	PROPN
ejpam-130	202	10	moskov	moskov	PROPN
ejpam-130	202	11	.	.	PUNCT
ejpam-130	203	1	mat	mat	NOUN
ejpam-130	203	2	.	.	PUNCT
ejpam-130	203	3	obshch	obshch	PROPN
ejpam-130	203	4	.	.	PUNCT
ejpam-130	204	1	,	,	PUNCT
ejpam-130	204	2	19:41	19:41	NUM
ejpam-130	204	3	-	-	SYM
ejpam-130	204	4	42	42	NUM
ejpam-130	204	5	(	(	PUNCT
ejpam-130	204	6	1968	1968	NUM
ejpam-130	204	7	)	)	PUNCT
ejpam-130	204	8	)	)	PUNCT
ejpam-130	204	9	.	.	PUNCT
ejpam-130	205	1	[	[	X
ejpam-130	205	2	6	6	NUM
ejpam-130	205	3	]	]	PUNCT
ejpam-130	205	4	m.	m.	NOUN
ejpam-130	205	5	j.	j.	PROPN
ejpam-130	205	6	ablowitz	ablowitz	PROPN
ejpam-130	205	7	,	,	PUNCT
ejpam-130	205	8	h.	h.	PROPN
ejpam-130	205	9	segur	segur	PROPN
ejpam-130	205	10	,	,	PUNCT
ejpam-130	205	11	solitons	soliton	NOUN
ejpam-130	205	12	and	and	CCONJ
ejpam-130	205	13	the	the	DET
ejpam-130	205	14	inverse	inverse	NOUN
ejpam-130	205	15	scattering	scattering	NOUN
ejpam-130	205	16	transform	transform	NOUN
ejpam-130	205	17	.	.	PUNCT
ejpam-130	206	1	siam	siam	ADJ
ejpam-130	206	2	stud	stud	PROPN
ejpam-130	206	3	.	.	PUNCT
ejpam-130	207	1	appl	appl	PROPN
ejpam-130	207	2	.	.	PROPN
ejpam-130	207	3	math	math	NOUN
ejpam-130	207	4	.	.	PUNCT
ejpam-130	208	1	4	4	NUM
ejpam-130	208	2	,	,	PUNCT
ejpam-130	208	3	society	society	NOUN
ejpam-130	208	4	for	for	ADP
ejpam-130	208	5	industrial	industrial	ADJ
ejpam-130	208	6	and	and	CCONJ
ejpam-130	208	7	applied	applied	ADJ
ejpam-130	208	8	mathematics	mathematic	NOUN
ejpam-130	208	9	,	,	PUNCT
ejpam-130	208	10	philadelphia	philadelphia	PROPN
ejpam-130	208	11	,	,	PUNCT
ejpam-130	208	12	1981	1981	NUM
ejpam-130	208	13	.	.	PUNCT
ejpam-130	209	1	[	[	X
ejpam-130	209	2	7	7	X
ejpam-130	209	3	]	]	X
ejpam-130	209	4	m.	m.	NOUN
ejpam-130	209	5	g.	g.	PROPN
ejpam-130	209	6	gasymov	gasymov	PROPN
ejpam-130	209	7	,	,	PUNCT
ejpam-130	209	8	b.	b.	PROPN
ejpam-130	209	9	m.	m.	PROPN
ejpam-130	209	10	levitan	levitan	PROPN
ejpam-130	209	11	,	,	PUNCT
ejpam-130	209	12	determination	determination	NOUN
ejpam-130	209	13	of	of	ADP
ejpam-130	209	14	dirac	dirac	NOUN
ejpam-130	209	15	system	system	NOUN
ejpam-130	209	16	from	from	ADP
ejpam-130	209	17	scattering	scatter	VERB
ejpam-130	209	18	phase	phase	NOUN
ejpam-130	209	19	.	.	PUNCT
ejpam-130	210	1	dan	dan	PROPN
ejpam-130	210	2	sssr	sssr	PROPN
ejpam-130	210	3	167	167	NUM
ejpam-130	210	4	,	,	PUNCT
ejpam-130	210	5	6:1219	6:1219	NUM
ejpam-130	210	6	-	-	SYM
ejpam-130	210	7	1222	1222	NUM
ejpam-130	210	8	(	(	PUNCT
ejpam-130	210	9	1966	1966	NUM
ejpam-130	210	10	)	)	PUNCT
ejpam-130	210	11	(	(	PUNCT
ejpam-130	210	12	in	in	ADP
ejpam-130	210	13	russian	russian	NOUN
ejpam-130	210	14	)	)	PUNCT
ejpam-130	210	15	.	.	PUNCT
ejpam-130	211	1	[	[	X
ejpam-130	211	2	8	8	NUM
ejpam-130	211	3	]	]	X
ejpam-130	211	4	m.	m.	NOUN
ejpam-130	211	5	g.	g.	PROPN
ejpam-130	211	6	gasymov	gasymov	PROPN
ejpam-130	211	7	,	,	PUNCT
ejpam-130	211	8	the	the	DET
ejpam-130	211	9	direct	direct	ADJ
ejpam-130	211	10	and	and	CCONJ
ejpam-130	211	11	inverse	inverse	ADJ
ejpam-130	211	12	problem	problem	NOUN
ejpam-130	211	13	of	of	ADP
ejpam-130	211	14	spectral	spectral	ADJ
ejpam-130	211	15	analysis	analysis	NOUN
ejpam-130	211	16	for	for	ADP
ejpam-130	211	17	a	a	DET
ejpam-130	211	18	class	class	NOUN
ejpam-130	211	19	of	of	ADP
ejpam-130	211	20	equations	equation	NOUN
ejpam-130	211	21	with	with	ADP
ejpam-130	211	22	a	a	DET
ejpam-130	211	23	discontinuous	discontinuous	ADJ
ejpam-130	211	24	coefficient	coefficient	NOUN
ejpam-130	211	25	,	,	PUNCT
ejpam-130	211	26	in	in	ADP
ejpam-130	211	27	nonclassical	nonclassical	ADJ
ejpam-130	211	28	methods	method	NOUN
ejpam-130	211	29	in	in	ADP
ejpam-130	211	30	geophysics	geophysic	NOUN
ejpam-130	211	31	,	,	PUNCT
ejpam-130	211	32	novosibirsk	novosibirsk	PROPN
ejpam-130	211	33	nauka	nauka	PROPN
ejpam-130	211	34	,	,	PUNCT
ejpam-130	211	35	3744	3744	NUM
ejpam-130	211	36	,	,	PUNCT
ejpam-130	211	37	1977	1977	NUM
ejpam-130	211	38	(	(	PUNCT
ejpam-130	211	39	in	in	ADP
ejpam-130	211	40	russian	russian	NOUN
ejpam-130	211	41	)	)	PUNCT
ejpam-130	212	1	[	[	X
ejpam-130	212	2	9	9	NUM
ejpam-130	212	3	]	]	SYM
ejpam-130	212	4	i.	i.	NOUN
ejpam-130	212	5	m.	m.	PROPN
ejpam-130	212	6	guseinov	guseinov	PROPN
ejpam-130	212	7	,	,	PUNCT
ejpam-130	212	8	on	on	ADP
ejpam-130	212	9	the	the	DET
ejpam-130	212	10	representation	representation	NOUN
ejpam-130	212	11	of	of	ADP
ejpam-130	212	12	jost	jost	ADJ
ejpam-130	212	13	solutions	solution	NOUN
ejpam-130	212	14	for	for	ADP
ejpam-130	212	15	dirac	dirac	NOUN
ejpam-130	212	16	’s	’s	PART
ejpam-130	212	17	equation	equation	NOUN
ejpam-130	212	18	system	system	NOUN
ejpam-130	212	19	with	with	ADP
ejpam-130	212	20	discontinuous	discontinuous	ADJ
ejpam-130	212	21	coefficients	coefficient	NOUN
ejpam-130	212	22	.	.	PUNCT
ejpam-130	213	1	transactions	transaction	NOUN
ejpam-130	213	2	of	of	ADP
ejpam-130	213	3	as	as	ADP
ejpam-130	213	4	azerbaijan	azerbaijan	PROPN
ejpam-130	213	5	,	,	PUNCT
ejpam-130	213	6	5:41	5:41	NUM
ejpam-130	213	7	-	-	SYM
ejpam-130	213	8	45	45	NUM
ejpam-130	213	9	(	(	PUNCT
ejpam-130	213	10	1999	1999	NUM
ejpam-130	213	11	)	)	PUNCT
ejpam-130	213	12	.	.	PUNCT
ejpam-130	214	1	[	[	X
ejpam-130	214	2	10	10	NUM
ejpam-130	214	3	]	]	X
ejpam-130	214	4	i.	i.	PROPN
ejpam-130	214	5	m.	m.	PROPN
ejpam-130	214	6	guseinov	guseinov	PROPN
ejpam-130	214	7	,	,	PUNCT
ejpam-130	214	8	the	the	DET
ejpam-130	214	9	inverse	inverse	ADJ
ejpam-130	214	10	problem	problem	NOUN
ejpam-130	214	11	of	of	ADP
ejpam-130	214	12	scattering	scatter	VERB
ejpam-130	214	13	theory	theory	NOUN
ejpam-130	214	14	for	for	ADP
ejpam-130	214	15	dirac	dirac	NOUN
ejpam-130	214	16	system	system	NOUN
ejpam-130	214	17	of	of	ADP
ejpam-130	214	18	equations	equation	NOUN
ejpam-130	214	19	with	with	ADP
ejpam-130	214	20	discontinuous	discontinuous	ADJ
ejpam-130	214	21	coefficients	coefficient	NOUN
ejpam-130	214	22	.	.	PUNCT
ejpam-130	215	1	dokl	dokl	NOUN
ejpam-130	215	2	.	.	PUNCT
ejpam-130	216	1	akad	akad	PROPN
ejpam-130	216	2	.	.	PUNCT
ejpam-130	217	1	nauk	nauk	PROPN
ejpam-130	217	2	azerb	azerb	PROPN
ejpam-130	217	3	.	.	PROPN
ejpam-130	217	4	,	,	PUNCT
ejpam-130	217	5	55	55	NUM
ejpam-130	217	6	,	,	PUNCT
ejpam-130	217	7	1	1	NUM
ejpam-130	217	8	-	-	SYM
ejpam-130	217	9	2	2	NUM
ejpam-130	217	10	:	:	SYM
ejpam-130	217	11	13	13	NUM
ejpam-130	217	12	-	-	SYM
ejpam-130	217	13	18	18	NUM
ejpam-130	217	14	(	(	PUNCT
ejpam-130	217	15	1999	1999	NUM
ejpam-130	217	16	)	)	PUNCT
ejpam-130	217	17	.	.	PUNCT
ejpam-130	218	1	[	[	X
ejpam-130	218	2	11	11	NUM
ejpam-130	218	3	]	]	PUNCT
ejpam-130	218	4	i.	i.	PROPN
ejpam-130	218	5	m.	m.	PROPN
ejpam-130	218	6	guseinov	guseinov	PROPN
ejpam-130	218	7	,	,	PUNCT
ejpam-130	218	8	r.	r.	PROPN
ejpam-130	218	9	t.	t.	PROPN
ejpam-130	218	10	pashaev	pashaev	PROPN
ejpam-130	218	11	,	,	PUNCT
ejpam-130	218	12	on	on	ADP
ejpam-130	218	13	an	an	DET
ejpam-130	218	14	inverse	inverse	NOUN
ejpam-130	218	15	problem	problem	NOUN
ejpam-130	218	16	for	for	ADP
ejpam-130	218	17	a	a	DET
ejpam-130	218	18	second	second	ADJ
ejpam-130	218	19	-order	-order	NOUN
ejpam-130	218	20	differential	differential	NOUN
ejpam-130	218	21	equation	equation	NOUN
ejpam-130	218	22	.	.	PUNCT
ejpam-130	219	1	uspekhi	uspekhi	PROPN
ejpam-130	219	2	math	math	PROPN
ejpam-130	219	3	nauk	nauk	PROPN
ejpam-130	219	4	57:147	57:147	PROPN
ejpam-130	219	5	-	-	PUNCT
ejpam-130	219	6	148	148	NUM
ejpam-130	219	7	(	(	PUNCT
ejpam-130	219	8	2002	2002	NUM
ejpam-130	219	9	)	)	PUNCT
ejpam-130	219	10	.	.	PUNCT
ejpam-130	220	1	[	[	X
ejpam-130	220	2	12	12	NUM
ejpam-130	220	3	]	]	X
ejpam-130	220	4	kh	kh	PROPN
ejpam-130	220	5	.	.	PUNCT
ejpam-130	220	6	r.	r.	PROPN
ejpam-130	220	7	mamedov	mamedov	PROPN
ejpam-130	220	8	,	,	PUNCT
ejpam-130	220	9	uniqueness	uniqueness	NOUN
ejpam-130	220	10	of	of	ADP
ejpam-130	220	11	the	the	DET
ejpam-130	220	12	solution	solution	NOUN
ejpam-130	220	13	of	of	ADP
ejpam-130	220	14	the	the	DET
ejpam-130	220	15	inverse	inverse	NOUN
ejpam-130	220	16	problem	problem	NOUN
ejpam-130	220	17	of	of	ADP
ejpam-130	220	18	scattering	scatter	VERB
ejpam-130	220	19	theory	theory	NOUN
ejpam-130	220	20	for	for	ADP
ejpam-130	220	21	sturm	sturm	NOUN
ejpam-130	220	22	-	-	PUNCT
ejpam-130	220	23	liouville	liouville	NOUN
ejpam-130	220	24	operator	operator	NOUN
ejpam-130	220	25	with	with	ADP
ejpam-130	220	26	discontinuous	discontinuous	ADJ
ejpam-130	220	27	coefficient	coefficient	NOUN
ejpam-130	220	28	.	.	PUNCT
ejpam-130	221	1	proceedings	proceeding	NOUN
ejpam-130	221	2	of	of	ADP
ejpam-130	221	3	imm	imm	NOUN
ejpam-130	221	4	of	of	ADP
ejpam-130	221	5	nas	nas	PROPN
ejpam-130	221	6	azerbaijan	azerbaijan	PROPN
ejpam-130	221	7	24:163	24:163	NUM
ejpam-130	221	8	-	-	SYM
ejpam-130	221	9	172	172	NUM
ejpam-130	221	10	(	(	PUNCT
ejpam-130	221	11	2006	2006	NUM
ejpam-130	221	12	)	)	PUNCT
ejpam-130	221	13	.	.	PUNCT
ejpam-130	222	1	[	[	X
ejpam-130	222	2	13	13	NUM
ejpam-130	222	3	]	]	X
ejpam-130	222	4	b.	b.	PROPN
ejpam-130	222	5	m.	m.	PROPN
ejpam-130	222	6	levitan	levitan	PROPN
ejpam-130	222	7	,	,	PUNCT
ejpam-130	222	8	i.	i.	PROPN
ejpam-130	222	9	s.	s.	PROPN
ejpam-130	222	10	sargsjan	sargsjan	PROPN
ejpam-130	222	11	,	,	PUNCT
ejpam-130	222	12	sturm	sturm	NOUN
ejpam-130	222	13	-	-	PUNCT
ejpam-130	222	14	liouville	liouville	NOUN
ejpam-130	222	15	and	and	CCONJ
ejpam-130	222	16	dirac	dirac	NOUN
ejpam-130	222	17	operators	operator	NOUN
ejpam-130	222	18	.	.	PUNCT
ejpam-130	223	1	kluwer	kluwer	NOUN
ejpam-130	223	2	academic	academic	ADJ
ejpam-130	223	3	publishers	publisher	NOUN
ejpam-130	223	4	,	,	PUNCT
ejpam-130	223	5	dordrecht	dordrecht	PROPN
ejpam-130	223	6	,	,	PUNCT
ejpam-130	223	7	boston	boston	PROPN
ejpam-130	223	8	london	london	PROPN
ejpam-130	223	9	,	,	PUNCT
ejpam-130	223	10	1991	1991	NUM
ejpam-130	223	11	.	.	PUNCT
ejpam-130	224	1	[	[	X
ejpam-130	224	2	14	14	NUM
ejpam-130	224	3	]	]	X
ejpam-130	224	4	kh	kh	PROPN
ejpam-130	224	5	.	.	PUNCT
ejpam-130	224	6	r.	r.	PROPN
ejpam-130	224	7	mamedov	mamedov	PROPN
ejpam-130	224	8	,	,	PUNCT
ejpam-130	224	9	on	on	ADP
ejpam-130	224	10	the	the	DET
ejpam-130	224	11	inverse	inverse	NOUN
ejpam-130	224	12	problem	problem	NOUN
ejpam-130	224	13	of	of	ADP
ejpam-130	224	14	scattering	scatter	VERB
ejpam-130	224	15	theory	theory	NOUN
ejpam-130	224	16	for	for	ADP
ejpam-130	224	17	a	a	DET
ejpam-130	224	18	dirac	dirac	NOUN
ejpam-130	224	19	equations	equation	NOUN
ejpam-130	224	20	system	system	NOUN
ejpam-130	224	21	,	,	PUNCT
ejpam-130	224	22	in	in	ADP
ejpam-130	224	23	abstracts	abstract	NOUN
ejpam-130	224	24	book	book	NOUN
ejpam-130	224	25	of	of	ADP
ejpam-130	224	26	international	international	ADJ
ejpam-130	224	27	scientific	scientific	ADJ
ejpam-130	224	28	conferencemathematical	conferencemathematical	ADJ
ejpam-130	224	29	analysis	analysis	NOUN
ejpam-130	224	30	,	,	PUNCT
ejpam-130	224	31	differential	differential	ADJ
ejpam-130	224	32	equations	equation	NOUN
ejpam-130	224	33	and	and	CCONJ
ejpam-130	224	34	their	their	PRON
ejpam-130	224	35	applications	application	NOUN
ejpam-130	224	36	,	,	PUNCT
ejpam-130	224	37	september	september	PROPN
ejpam-130	224	38	18	18	NUM
ejpam-130	224	39	-	-	SYM
ejpam-130	224	40	23	23	NUM
ejpam-130	224	41	,	,	PUNCT
ejpam-130	224	42	2006	2006	NUM
ejpam-130	224	43	,	,	PUNCT
ejpam-130	224	44	uzhgorod	uzhgorod	NOUN
ejpam-130	224	45	,	,	PUNCT
ejpam-130	224	46	ukraine	ukraine	NOUN
ejpam-130	224	47	.	.	PUNCT