id	sid	eid	entity	type
ejpam-1950	1	1	output.dvi european journal	ORG
ejpam-1950	1	2	8	CARDINAL
ejpam-1950	1	3	3	CARDINAL
ejpam-1950	1	4	2015	DATE
ejpam-1950	1	5	357	CARDINAL
ejpam-1950	1	6	1307-5543	DATE
ejpam-1950	1	7	linear	ORG
ejpam-1950	1	8	enno kolk institute of mathematics	ORG
ejpam-1950	1	9	university of tartu	ORG
ejpam-1950	1	10	50090	CARDINAL
ejpam-1950	1	11	estonia	GPE
ejpam-1950	3	1	φ	ORG
ejpam-1950	4	1	b∗i	NORP
ejpam-1950	5	1	x)k∈k	PRODUCT
ejpam-1950	5	2	∈	ORG
ejpam-1950	6	1	b∗i	GPE
ejpam-1950	6	2	φ ∈ φ	ORG
ejpam-1950	8	1	2010	DATE
ejpam-1950	8	2	40a35	CARDINAL
ejpam-1950	8	3	40c05	CARDINAL
ejpam-1950	8	4	40j05	DATE
ejpam-1950	8	5	46b45	CARDINAL
ejpam-1950	8	6	bounded linear operator	ORG
ejpam-1950	8	7	1	CARDINAL
ejpam-1950	9	1	1,2	CARDINAL
ejpam-1950	11	1	two	CARDINAL
ejpam-1950	11	2	normed	ORG
ejpam-1950	12	1	φ	ORG
ejpam-1950	15	1	byω(x	PERSON
ejpam-1950	16	1	limn	PERSON
ejpam-1950	16	2	∑ n	PERSON
ejpam-1950	16	3	supn∈n	PERSON
ejpam-1950	18	1	11	CARDINAL
ejpam-1950	18	2	17	CARDINAL
ejpam-1950	19	1	1	CARDINAL
ejpam-1950	21	1	supn ‖an x‖<∞	GPE
ejpam-1950	21	2	1	CARDINAL
ejpam-1950	22	1	357	CARDINAL
ejpam-1950	22	2	2015	CARDINAL
ejpam-1950	23	1	e. kolk / eur	PERSON
ejpam-1950	24	1	j. pure	PERSON
ejpam-1950	24	2	8 (	PERCENT
ejpam-1950	24	3	357	CARDINAL
ejpam-1950	24	4	2	CARDINAL
ejpam-1950	25	1	two	CARDINAL
ejpam-1950	26	1	1	CARDINAL
ejpam-1950	28	1	linear	ORG
ejpam-1950	29	1	1	CARDINAL
ejpam-1950	29	2	limn anφ =	PERSON
ejpam-1950	30	1	first	ORDINAL
ejpam-1950	30	2	first	ORDINAL
ejpam-1950	30	3	warsaw	GPE
ejpam-1950	30	4	1935	DATE
ejpam-1950	31	1	25	CARDINAL
ejpam-1950	32	1	1951	DATE
ejpam-1950	32	2	23	CARDINAL
ejpam-1950	32	3	22	CARDINAL
ejpam-1950	32	4	4	CARDINAL
ejpam-1950	32	5	6	CARDINAL
ejpam-1950	33	1	20	CARDINAL
ejpam-1950	34	1	13	CARDINAL
ejpam-1950	36	1	limn ∑ k	PERSON
ejpam-1950	36	2	limk	PERSON
ejpam-1950	36	3	uk	GPE
ejpam-1950	37	1	k ⊂ n	ORG
ejpam-1950	38	1	k∈k	NORP
ejpam-1950	39	1	9	CARDINAL
ejpam-1950	40	1	stt	ORG
ejpam-1950	44	1	3	CARDINAL
ejpam-1950	44	2	14	CARDINAL
ejpam-1950	44	3	44	CARDINAL
ejpam-1950	47	1	16	CARDINAL
ejpam-1950	48	1	2n	CARDINAL
ejpam-1950	50	1	k ⋃ l ∈	ORG
ejpam-1950	56	1	6=	CARDINAL
ejpam-1950	59	1	k ⊂ n	ORG
ejpam-1950	61	1	k ⊂ n	PERSON
ejpam-1950	62	1	2n	CARDINAL
ejpam-1950	66	1	2n	CARDINAL
ejpam-1950	67	1	e. kolk / eur	PERSON
ejpam-1950	68	1	j. pure	PERSON
ejpam-1950	68	2	8 (	PERCENT
ejpam-1950	68	3	357	CARDINAL
ejpam-1950	68	4	1	CARDINAL
ejpam-1950	68	5	1	CARDINAL
ejpam-1950	68	6	1	CARDINAL
ejpam-1950	76	1	k ∈ n	ORG
ejpam-1950	76	2	16	CARDINAL
ejpam-1950	76	3	3.1	CARDINAL
ejpam-1950	77	1	two	CARDINAL
ejpam-1950	79	1	∗-lim	ORG
ejpam-1950	79	2	ki	PERSON
ejpam-1950	79	3	k ∈	ORG
ejpam-1950	80	1	16	CARDINAL
ejpam-1950	80	2	3.2	CARDINAL
ejpam-1950	82	1	1	CARDINAL
ejpam-1950	82	2	ki	PERSON
ejpam-1950	82	3	k ∈	ORG
ejpam-1950	83	1	10	CARDINAL
ejpam-1950	86	1	1	CARDINAL
ejpam-1950	86	2	1	CARDINAL
ejpam-1950	87	1	thei	PERSON
ejpam-1950	87	2	freedman	ORG
ejpam-1950	88	1	8	CARDINAL
ejpam-1950	92	1	1	CARDINAL
ejpam-1950	92	2	16	CARDINAL
ejpam-1950	92	3	3.2	CARDINAL
ejpam-1950	94	1	∗-lim	ORG
ejpam-1950	94	2	ci	PERSON
ejpam-1950	95	1	c(x	ORG
ejpam-1950	95	2	zero	CARDINAL
ejpam-1950	96	1	1 ≤	MONEY
ejpam-1950	97	1	k ‖xk‖ p	ORG
ejpam-1950	97	2	1	CARDINAL
ejpam-1950	97	3	2	CARDINAL
ejpam-1950	97	4	15	CARDINAL
ejpam-1950	98	1	3	CARDINAL
ejpam-1950	98	2	15	CARDINAL
ejpam-1950	98	3	3	CARDINAL
ejpam-1950	99	1	two	CARDINAL
ejpam-1950	99	2	φ	ORG
ejpam-1950	100	1	1	CARDINAL
ejpam-1950	101	1	linear	ORG
ejpam-1950	101	2	‖a‖	LOC
ejpam-1950	101	3	b∗i	GPE
ejpam-1950	101	4	bounded linear operators	ORG
ejpam-1950	101	5	3	CARDINAL
ejpam-1950	101	6	b∗i	GPE
ejpam-1950	102	1	ank	ORG
ejpam-1950	102	2	ank ∈ b(x	PERSON
ejpam-1950	102	3	b∗i	GPE
ejpam-1950	103	1	2	CARDINAL
ejpam-1950	103	2	two	CARDINAL
ejpam-1950	103	3	n ∈ n	ORG
ejpam-1950	103	4	2n	CARDINAL
ejpam-1950	104	1	e. kolk / eur	PERSON
ejpam-1950	105	1	j. pure	PERSON
ejpam-1950	105	2	8 (	PERCENT
ejpam-1950	105	3	357	CARDINAL
ejpam-1950	105	4	stt	ORG
ejpam-1950	108	1	2	CARDINAL
ejpam-1950	111	1	5	CARDINAL
ejpam-1950	111	2	1	CARDINAL
ejpam-1950	112	1	2	CARDINAL
ejpam-1950	112	2	5	CARDINAL
ejpam-1950	113	1	bhardwaj	PERSON
ejpam-1950	113	2	bala	PERSON
ejpam-1950	114	1	2	CARDINAL
ejpam-1950	114	2	3.1	CARDINAL
ejpam-1950	114	3	3.2	CARDINAL
ejpam-1950	115	1	n ∈ n	ORG
ejpam-1950	116	1	r.	NORP
ejpam-1950	116	2	‖fn‖	NORP
ejpam-1950	116	3	zero	CARDINAL
ejpam-1950	116	4	‖fn‖	NORP
ejpam-1950	118	1	1	CARDINAL
ejpam-1950	119	1	n ∈ n	ORG
ejpam-1950	119	2	b∗i	NORP
ejpam-1950	119	3	a∈ b(x	WORK_OF_ART
ejpam-1950	120	1	x)k∈k	PRODUCT
ejpam-1950	123	1	b∗t	ORG
ejpam-1950	124	1	b∗i	GPE
ejpam-1950	124	2	b∗t	ORG
ejpam-1950	124	3	b∗i limn	PERSON
ejpam-1950	124	4	b∗stt limn	PERSON
ejpam-1950	125	1	1	CARDINAL
ejpam-1950	125	2	b∗i	GPE
ejpam-1950	126	1	k∈k	NORP
ejpam-1950	127	1	2	CARDINAL
ejpam-1950	127	2	3	CARDINAL
ejpam-1950	127	3	b∗i	GPE
ejpam-1950	129	1	1	CARDINAL
ejpam-1950	130	1	j = z	PERSON
ejpam-1950	133	1	1	CARDINAL
ejpam-1950	135	1	ki	PERSON
ejpam-1950	135	2	lim	PERSON
ejpam-1950	135	3	j = z	PERSON
ejpam-1950	135	4	3	CARDINAL
ejpam-1950	137	1	1	CARDINAL
ejpam-1950	138	1	k ′ j \	FAC
ejpam-1950	140	1	\k	ORG
ejpam-1950	141	1	3	CARDINAL
ejpam-1950	141	2	j = z	PERSON
ejpam-1950	141	3	4	CARDINAL
ejpam-1950	142	1	two	CARDINAL
ejpam-1950	142	2	φ	ORG
ejpam-1950	144	1	b∗i	GPE
ejpam-1950	144	2	2	CARDINAL
ejpam-1950	146	1	linear	ORG
ejpam-1950	147	1	b∗i	GPE
ejpam-1950	149	1	e. kolk / eur	PERSON
ejpam-1950	150	1	j. pure	PERSON
ejpam-1950	150	2	8 (	PERCENT
ejpam-1950	150	3	357	CARDINAL
ejpam-1950	151	1	b∗i	GPE
ejpam-1950	151	2	b∗i	NORP
ejpam-1950	151	3	2	CARDINAL
ejpam-1950	152	1	2	CARDINAL
ejpam-1950	153	1	{φ j	PERSON
ejpam-1950	154	1	1	CARDINAL
ejpam-1950	155	1	ani φ j	PERSON
ejpam-1950	155	2	ani φ j	PERSON
ejpam-1950	155	3	limi ami φ j	PERSON
ejpam-1950	155	4	limi ami φ	PERSON
ejpam-1950	158	1	2	CARDINAL
ejpam-1950	160	1	k ⊂ n	PERSON
ejpam-1950	160	2	9	CARDINAL
ejpam-1950	160	3	3.2	CARDINAL
ejpam-1950	161	1	4	CARDINAL
ejpam-1950	161	2	b∗t	ORG
ejpam-1950	162	1	5	CARDINAL
ejpam-1950	162	2	φ	ORG
ejpam-1950	163	1	b∗t	ORG
ejpam-1950	163	2	2	CARDINAL
ejpam-1950	163	3	stt	ORG
ejpam-1950	163	4	φ ∈ φ	ORG
ejpam-1950	165	1	stt	ORG
ejpam-1950	166	1	stt limn anφ	PERSON
ejpam-1950	168	1	3	CARDINAL
ejpam-1950	169	1	ω(x	DATE
ejpam-1950	169	2	µ(y	PERSON
ejpam-1950	169	3	ω(y	PERSON
ejpam-1950	169	4	ank	ORG
ejpam-1950	169	5	ank ∈ b(x	PERSON
ejpam-1950	170	1	λ(x	ORG
ejpam-1950	170	2	µ(y	PERSON
ejpam-1950	170	3	k ank xk	PERSON
ejpam-1950	170	4	n ∈ n	ORG
ejpam-1950	170	5	µ(y	PERSON
ejpam-1950	171	1	c(x	ORG
ejpam-1950	171	2	‖xk‖	PERSON
ejpam-1950	171	3	∑ k ‖xk‖	PERSON
ejpam-1950	171	4	1≤	CARDINAL
ejpam-1950	171	5	n ∈ n	PRODUCT
ejpam-1950	174	1	j = k	PERSON
ejpam-1950	176	1	φ	PERSON
ejpam-1950	177	1	k ∈ n	PERSON
ejpam-1950	177	2	⋃	DATE
ejpam-1950	177	3	e(φ	ORG
ejpam-1950	177	4	φ ∈ φ	PERSON
ejpam-1950	177	5	c(x	PRODUCT
ejpam-1950	178	1	2	CARDINAL
ejpam-1950	178	2	zeller	ORG
ejpam-1950	179	1	24	CARDINAL
ejpam-1950	179	2	19	CARDINAL
ejpam-1950	181	1	12	CARDINAL
ejpam-1950	182	1	6	CARDINAL
ejpam-1950	183	1	ank ∈ b(x	PERSON
ejpam-1950	184	1	∑ k=1 ank xk	PERSON
ejpam-1950	185	1	4	CARDINAL
ejpam-1950	185	2	e. kolk / eur	PERSON
ejpam-1950	186	1	j. pure	PERSON
ejpam-1950	186	2	8 (	PERCENT
ejpam-1950	186	3	357	CARDINAL
ejpam-1950	186	4	5	CARDINAL
ejpam-1950	186	5	∃ lim n ank x	PERSON
ejpam-1950	186	6	k ∈ n	ORG
ejpam-1950	186	7	6	CARDINAL
ejpam-1950	186	8	∃ lim m	PERSON
ejpam-1950	186	9	∑ k=1 ank	PERSON
ejpam-1950	186	10	n ∈ n	ORG
ejpam-1950	186	11	7	CARDINAL
ejpam-1950	186	12	∃ lim n ∑ k ank	PERSON
ejpam-1950	186	13	∈	ORG
ejpam-1950	186	14	4)–(6	CARDINAL
ejpam-1950	187	1	6	CARDINAL
ejpam-1950	187	2	k ank	PERSON
ejpam-1950	187	3	9	CARDINAL
ejpam-1950	187	4	2	CARDINAL
ejpam-1950	188	1	2	CARDINAL
ejpam-1950	188	2	6	CARDINAL
ejpam-1950	189	1	b∗i	GPE
ejpam-1950	189	2	bounded linear operators	ORG
ejpam-1950	190	1	2	CARDINAL
ejpam-1950	190	2	µ(y	PERSON
ejpam-1950	190	3	two	CARDINAL
ejpam-1950	190	4	ω(x	DATE
ejpam-1950	190	5	ω(y	PERSON
ejpam-1950	190	6	2n	CARDINAL
ejpam-1950	191	1	λ(x	ORG
ejpam-1950	191	2	b∗i	GPE
ejpam-1950	191	3	µ(y	PERSON
ejpam-1950	191	4	−→µ(y	ORG
ejpam-1950	191	5	ani ,k	PERSON
ejpam-1950	192	1	−→µ(y	PERSON
ejpam-1950	193	1	theorems 4 and	ORG
ejpam-1950	193	2	5	DATE
ejpam-1950	193	3	−→ c(y	PERSON
ejpam-1950	194	1	2	CARDINAL
ejpam-1950	194	2	ank	ORG
ejpam-1950	194	3	ank ∈ b(x	PERSON
ejpam-1950	195	1	φ	ORG
ejpam-1950	197	1	4	CARDINAL
ejpam-1950	197	2	7	CARDINAL
ejpam-1950	198	1	1	CARDINAL
ejpam-1950	198	2	10	CARDINAL
ejpam-1950	198	3	lim n ankφ	PERSON
ejpam-1950	198	4	k ∈ n	ORG
ejpam-1950	198	5	11	CARDINAL
ejpam-1950	198	6	lim n ∑ k ankφ	PERSON
ejpam-1950	198	7	φ ∈ φ	ORG
ejpam-1950	198	8	12	CARDINAL
ejpam-1950	199	1	4	CARDINAL
ejpam-1950	199	2	10	CARDINAL
ejpam-1950	199	3	11	CARDINAL
ejpam-1950	199	4	e. kolk / eur	PERSON
ejpam-1950	200	1	j. pure	PERSON
ejpam-1950	200	2	8 (	PERCENT
ejpam-1950	200	3	357	CARDINAL
ejpam-1950	201	1	9	CARDINAL
ejpam-1950	203	1	a(r)n	PERSON
ejpam-1950	204	1	k=1 ank xk	PERSON
ejpam-1950	204	2	a(r)n	PERSON
ejpam-1950	204	3	c(x	ORG
ejpam-1950	204	4	∑ k=1 ank xk	PERSON
ejpam-1950	204	5	2	CARDINAL
ejpam-1950	204	6	∈	ORG
ejpam-1950	204	7	4	CARDINAL
ejpam-1950	204	8	7	CARDINAL
ejpam-1950	205	1	∈	ORG
ejpam-1950	205	2	4	CARDINAL
ejpam-1950	206	1	4	CARDINAL
ejpam-1950	207	1	10	CARDINAL
ejpam-1950	207	2	∈	ORG
ejpam-1950	208	1	11	CARDINAL
ejpam-1950	208	2	12	CARDINAL
ejpam-1950	209	1	ankφ	PERSON
ejpam-1950	209	2	ane(φ	ORG
ejpam-1950	210	1	∑ k ankφ	PERSON
ejpam-1950	211	1	9	CARDINAL
ejpam-1950	211	2	4	CARDINAL
ejpam-1950	212	1	y = k	PERSON
ejpam-1950	214	1	ank ∈	PERSON
ejpam-1950	216	1	∈	ORG
ejpam-1950	218	1	∑ k ‖ank‖	PERSON
ejpam-1950	218	2	1	CARDINAL
ejpam-1950	218	3	2	CARDINAL
ejpam-1950	220	1	ank	ORG
ejpam-1950	220	2	ank ∈ x	ORG
ejpam-1950	220	3	φ	ORG
ejpam-1950	220	4	1	CARDINAL
ejpam-1950	220	5	1	CARDINAL
ejpam-1950	220	6	1	CARDINAL
ejpam-1950	220	7	11	CARDINAL
ejpam-1950	220	8	∑ k ‖ank‖	PERSON
ejpam-1950	220	9	1	CARDINAL
ejpam-1950	221	1	ank	ORG
ejpam-1950	222	1	12	CARDINAL
ejpam-1950	222	2	114	CARDINAL
ejpam-1950	224	1	∑ k=1 ‖ank‖	PERSON
ejpam-1950	224	2	2	CARDINAL
ejpam-1950	224	3	3	CARDINAL
ejpam-1950	225	1	1	CARDINAL
ejpam-1950	226	1	1	CARDINAL
ejpam-1950	227	1	1	CARDINAL
ejpam-1950	228	1	∑ k	PERSON
ejpam-1950	228	2	1	CARDINAL
ejpam-1950	228	3	13	CARDINAL
ejpam-1950	228	4	lim n ank	PERSON
ejpam-1950	228	5	k ∈ n	ORG
ejpam-1950	228	6	14	CARDINAL
ejpam-1950	228	7	lim n ∑ k ank	PERSON
ejpam-1950	228	8	e. kolk / eur	PERSON
ejpam-1950	229	1	j. pure	PERSON
ejpam-1950	229	2	8 (	PERCENT
ejpam-1950	229	3	357	CARDINAL
ejpam-1950	230	1	13	CARDINAL
ejpam-1950	230	2	14	CARDINAL
ejpam-1950	230	3	14	CARDINAL
ejpam-1950	231	1	14	CARDINAL
ejpam-1950	232	1	∑ k |ank|	PERSON
ejpam-1950	232	2	1	CARDINAL
ejpam-1950	233	1	2	CARDINAL
ejpam-1950	233	2	3	CARDINAL
ejpam-1950	233	3	1	CARDINAL
ejpam-1950	233	4	b∗t	ORG
ejpam-1950	234	1	bstt	PERSON
ejpam-1950	234	2	15	CARDINAL
ejpam-1950	235	1	the beginning of section 2	DATE
ejpam-1950	237	1	3	CARDINAL
ejpam-1950	238	1	b∗i	GPE
ejpam-1950	240	1	b∗t	ORG
ejpam-1950	240	2	wb∗stt limn	PERSON
ejpam-1950	243	1	b∗i	GPE
ejpam-1950	243	2	b∗t	ORG
ejpam-1950	244	1	‖fz‖ = ‖z‖	ORG
ejpam-1950	244	2	theorems 4	ORG
ejpam-1950	244	3	5	CARDINAL
ejpam-1950	248	1	1	CARDINAL
ejpam-1950	248	2	15	CARDINAL
ejpam-1950	248	3	φ′ ∈ φ′	DATE
ejpam-1950	249	1	16	CARDINAL
ejpam-1950	249	2	wb∗stt limn	PERSON
ejpam-1950	250	1	15	CARDINAL
ejpam-1950	250	2	16	CARDINAL
ejpam-1950	250	3	stt	ORG
ejpam-1950	251	1	4	CARDINAL
ejpam-1950	251	2	1	CARDINAL
ejpam-1950	251	3	isometrically	CARDINAL
ejpam-1950	252	1	1	CARDINAL
ejpam-1950	252	2	18	CARDINAL
ejpam-1950	253	1	φ′	DATE
ejpam-1950	253	2	ℓ1(x ′	DATE
ejpam-1950	254	1	4	CARDINAL
ejpam-1950	254	2	two	CARDINAL
ejpam-1950	255	1	2	CARDINAL
ejpam-1950	257	1	n ∈ n	ORG
ejpam-1950	257	2	x0	ORG
ejpam-1950	259	1	365	CARDINAL
ejpam-1950	260	1	x0	PERSON
ejpam-1950	260	2	1	CARDINAL
ejpam-1950	260	3	17	CARDINAL
ejpam-1950	262	1	φ	PERSON
ejpam-1950	262	2	n ∈ n	ORG
ejpam-1950	263	1	18	CARDINAL
ejpam-1950	263	2	wb∗stt limn	PERSON
ejpam-1950	264	1	x0	PERSON
ejpam-1950	264	2	17	CARDINAL
ejpam-1950	264	3	18	CARDINAL
ejpam-1950	264	4	stt	ORG
ejpam-1950	265	1	3	CARDINAL
ejpam-1950	267	1	n ∈ n	ORG
ejpam-1950	267	2	x0	ORG
ejpam-1950	268	1	1	CARDINAL
ejpam-1950	270	1	x0	PERSON
ejpam-1950	270	2	18	CARDINAL
ejpam-1950	270	3	1	CARDINAL
ejpam-1950	271	1	19	CARDINAL
ejpam-1950	271	2	wb∗stt limn	PERSON
ejpam-1950	272	1	x0	PERSON
ejpam-1950	272	2	18	CARDINAL
ejpam-1950	272	3	19	CARDINAL
ejpam-1950	272	4	stt	ORG
ejpam-1950	273	1	3(ii	CARDINAL
ejpam-1950	273	2	3.1	CARDINAL
ejpam-1950	273	3	3.2	CARDINAL
ejpam-1950	273	4	2	CARDINAL
ejpam-1950	274	1	the estonian ministry of education	ORG
ejpam-1950	275	1	1	CARDINAL
ejpam-1950	275	2	m. balcerzak	PERSON
ejpam-1950	275	3	k. dems	PERSON
ejpam-1950	275	4	a. komisarski	PERSON
ejpam-1950	276	1	328	CARDINAL
ejpam-1950	276	2	715	CARDINAL
ejpam-1950	276	3	729	CARDINAL
ejpam-1950	276	4	2007	DATE
ejpam-1950	277	1	2	CARDINAL
ejpam-1950	277	2	bhardwaj	ORG
ejpam-1950	277	3	i. bala	PERSON
ejpam-1950	279	1	9, 2007	DATE
ejpam-1950	279	2	3	CARDINAL
ejpam-1950	279	3	j. connor	PERSON
ejpam-1950	280	1	canadian	NORP
ejpam-1950	280	2	32	DATE
ejpam-1950	280	3	194–198. 1989	DATE
ejpam-1950	281	1	4	CARDINAL
ejpam-1950	281	2	j. connor	PERSON
ejpam-1950	282	1	topological	ORG
ejpam-1950	282	2	birkhäuser boston	ORG
ejpam-1950	282	3	boston	GPE
ejpam-1950	282	4	ma	GPE
ejpam-1950	283	1	403–413	DATE
ejpam-1950	284	1	5	CARDINAL
ejpam-1950	284	2	j. connor	PERSON
ejpam-1950	284	3	m. ganichev	PERSON
ejpam-1950	285	1	244	CARDINAL
ejpam-1950	285	2	251–261	CARDINAL
ejpam-1950	285	3	2000	DATE
ejpam-1950	286	1	6	CARDINAL
ejpam-1950	286	2	g. di	PERSON
ejpam-1950	286	3	maio	DATE
ejpam-1950	286	4	lj	ORG
ejpam-1950	286	5	d. r. koc̆inac	PERSON
ejpam-1950	287	1	156	CARDINAL
ejpam-1950	287	2	28–45. 2008	DATE
ejpam-1950	288	1	366	CARDINAL
ejpam-1950	288	2	7	CARDINAL
ejpam-1950	289	1	sur la convergence statistique	ORG
ejpam-1950	289	2	2	CARDINAL
ejpam-1950	289	3	241–244	CARDINAL
ejpam-1950	289	4	1951	DATE
ejpam-1950	290	1	8	CARDINAL
ejpam-1950	290	2	a. r. freedman	PERSON
ejpam-1950	291	1	london	GPE
ejpam-1950	291	2	13	CARDINAL
ejpam-1950	291	3	224–228	CARDINAL
ejpam-1950	291	4	1981	DATE
ejpam-1950	292	1	9	CARDINAL
ejpam-1950	292	2	a. r. freedman	PERSON
ejpam-1950	292	3	j. j. sember	PERSON
ejpam-1950	292	4	pacific journal	ORG
ejpam-1950	292	5	95	CARDINAL
ejpam-1950	292	6	293–305	CARDINAL
ejpam-1950	292	7	1981	DATE
ejpam-1950	293	1	10	CARDINAL
ejpam-1950	293	2	j. a.	PERSON
ejpam-1950	293	3	c. orhan	PERSON
ejpam-1950	294	1	american	NORP
ejpam-1950	294	2	125	CARDINAL
ejpam-1950	294	3	3625–3631. 1997	DATE
ejpam-1950	295	1	11	CARDINAL
ejpam-1950	295	2	h. heuser	PERSON
ejpam-1950	295	3	b. g.	PERSON
ejpam-1950	295	4	stuttgart	GPE
ejpam-1950	295	5	1986	DATE
ejpam-1950	296	1	12	CARDINAL
ejpam-1950	296	2	g. kangro	PERSON
ejpam-1950	297	1	izvestiya akademii	ORG
ejpam-1950	298	1	seriya tehnicheskikh	PERSON
ejpam-1950	298	2	5	DATE
ejpam-1950	298	3	108–128. 1956	DATE
ejpam-1950	299	1	russian	LANGUAGE
ejpam-1950	300	1	13	CARDINAL
ejpam-1950	300	2	e. kolk	PERSON
ejpam-1950	301	1	normed spaces	ORG
ejpam-1950	301	2	september 21–23, 1988	DATE
ejpam-1950	301	3	tartu	GPE
ejpam-1950	301	4	estonia	GPE
ejpam-1950	301	5	1988	DATE
ejpam-1950	302	1	russian	LANGUAGE
ejpam-1950	303	1	14	CARDINAL
ejpam-1950	303	2	e. kolk	PERSON
ejpam-1950	304	1	928:41–52 1991	DATE
ejpam-1950	305	1	15	CARDINAL
ejpam-1950	305	2	e. kolk	PERSON
ejpam-1950	306	1	andi	PERSON
ejpam-1950	306	2	the rocky mountain journal of mathematics,	ORG
ejpam-1950	306	3	40	DATE
ejpam-1950	306	4	279–289	CARDINAL
ejpam-1950	307	1	2010	DATE
ejpam-1950	308	1	16	CARDINAL
ejpam-1950	308	2	p. kostyrko	PERSON
ejpam-1950	308	3	t. s̆alát	GPE
ejpam-1950	308	4	w. wilczyński	PERSON
ejpam-1950	309	1	26	CARDINAL
ejpam-1950	309	2	669–686	CARDINAL
ejpam-1950	310	1	2000/2001	DATE
ejpam-1950	311	1	17	CARDINAL
ejpam-1950	311	2	g. köthe. topologische	PERSON
ejpam-1950	312	1	mathematischen wissenschaften	PERSON
ejpam-1950	312	2	107	CARDINAL
ejpam-1950	312	3	berlin	GPE
ejpam-1950	312	4	heidelberg	GPE
ejpam-1950	312	5	new york	GPE
ejpam-1950	312	6	1966	DATE
ejpam-1950	313	1	18	CARDINAL
ejpam-1950	313	2	i. e. leonard	PERSON
ejpam-1950	314	1	54	DATE
ejpam-1950	314	2	245–265	CARDINAL
ejpam-1950	314	3	1976	DATE
ejpam-1950	315	1	19	CARDINAL
ejpam-1950	316	1	786	CARDINAL
ejpam-1950	316	2	berlin	GPE
ejpam-1950	316	3	heidelberg	GPE
ejpam-1950	316	4	new york	GPE
ejpam-1950	316	5	1980	DATE
ejpam-1950	317	1	20	CARDINAL
ejpam-1950	317	2	i. j. maddox	PERSON
ejpam-1950	318	1	the cambridge philosophical society	ORG
ejpam-1950	318	2	104	ORG
ejpam-1950	318	3	141–145. 1988	DATE
ejpam-1950	319	1	21	CARDINAL
ejpam-1950	319	2	s. pehlivan	PERSON
ejpam-1950	319	3	z. h. yaman	PERSON
ejpam-1950	320	1	normed spaces	ORG
ejpam-1950	320	2	13	CARDINAL
ejpam-1950	320	3	153–162	CARDINAL
ejpam-1950	320	4	2010	DATE
ejpam-1950	321	1	22	CARDINAL
ejpam-1950	321	2	i. j. schoenberg	PERSON
ejpam-1950	322	1	american	NORP
ejpam-1950	322	2	monthly	DATE
ejpam-1950	322	3	66	DATE
ejpam-1950	322	4	361–375	CARDINAL
ejpam-1950	322	5	1959	DATE
ejpam-1950	323	1	367	CARDINAL
ejpam-1950	324	1	23	CARDINAL
ejpam-1950	325	1	sur la convergence ordinarie et la convergence asymptotique	ORG
ejpam-1950	325	2	2	CARDINAL
ejpam-1950	325	3	73–74	CARDINAL
ejpam-1950	325	4	1951	DATE
ejpam-1950	326	1	24	CARDINAL
ejpam-1950	326	2	k. zeller	PERSON
ejpam-1950	327	1	verallgemeinerte matrixtransformationen	PERSON
ejpam-1950	327	2	mathematische zeitschrift	PERSON
ejpam-1950	327	3	56	DATE
ejpam-1950	327	4	18–20. 1952	DATE
ejpam-1950	328	1	25	CARDINAL
ejpam-1950	328	2	a. zygmund	PERSON
ejpam-1950	329	1	cambridge university press	ORG
ejpam-1950	329	2	cambridge	GPE
ejpam-1950	329	3	1979	DATE