id	sid	eid	entity	type
ma-88	1	1	2022	CARDINAL
ma-88	2	1	j. math	PERSON
ma-88	3	1	2 (	CARDINAL
ma-88	3	2	2022	CARDINAL
ma-88	3	3	16doi	CARDINAL
ma-88	3	4	10.28924	CARDINAL
ma-88	4	1	chuanjiang zhou	PERSON
ma-88	4	2	qi liu	PERSON
ma-88	4	3	sun yat-sen university	PERSON
ma-88	4	4	guangzhou	GPE
ma-88	4	5	510275	DATE
ma-88	4	6	china 1090871744@qq.com	ORG
ma-88	4	7	liuq325@mail2.sysu.edu.cn	NORP
ma-88	7	1	approx-imate	ORG
ma-88	9	1	1	CARDINAL
ma-88	9	2	normed spaces	ORG
ma-88	10	1	thenormed linear spaces	ORG
ma-88	11	1	2	CARDINAL
ma-88	11	2	20,24	CARDINAL
ma-88	12	1	1934	DATE
ma-88	12	2	23	CARDINAL
ma-88	12	3	first	ORDINAL
ma-88	12	4	roberts	PERSON
ma-88	12	5	roberts	PERSON
ma-88	13	1	1935	DATE
ma-88	13	2	5	CARDINAL
ma-88	13	3	one	CARDINAL
ma-88	13	4	∈	ORG
ma-88	13	5	james	ORG
ma-88	13	6	1945	DATE
ma-88	14	1	15	CARDINAL
ma-88	14	2	‖x	PERSON
ma-88	16	1	10,18].let	CARDINAL
ma-88	16	2	〉	CARDINAL
ma-88	17	1	0	CARDINAL
ma-88	20	1	9	CARDINAL
ma-88	20	2	26].inspired	CARDINAL
ma-88	20	3	13	CARDINAL
ma-88	21	1	‖x	PERSON
ma-88	22	1	1	CARDINAL
ma-88	22	2	∈	ORG
ma-88	22	3	r.	NORP
ma-88	22	4	13	CARDINAL
ma-88	23	1	21	CARDINAL
ma-88	23	2	‖x	PERSON
ma-88	25	1	2ε‖x‖‖ty‖	CARDINAL
ma-88	25	2	∈	ORG
ma-88	25	3	11	CARDINAL
ma-88	25	4	20 feb 2022	CARDINAL
ma-88	27	1	birkhoff orthogonality	PERSON
ma-88	28	1	1	CARDINAL
ma-88	29	1	j. math	PERSON
ma-88	31	1	10.28924	CARDINAL
ma-88	31	2	− y‖2| ≤ 4ε‖x‖‖y‖	PERSON
ma-88	31	3	∈	ORG
ma-88	35	1	∈	ORG
ma-88	35	2	r.	NORP
ma-88	35	3	12,14].in	CARDINAL
ma-88	36	1	2	CARDINAL
ma-88	36	2	〉	CARDINAL
ma-88	37	1	‖x+y‖2−‖x‖2−‖y‖2	PERSON
ma-88	37	2	2‖x‖‖y‖	CARDINAL
ma-88	38	1	2	CARDINAL
ma-88	39	1	0	CARDINAL
ma-88	39	2	1	CARDINAL
ma-88	40	1	x ⊥ y ⇐⇒	PERSON
ma-88	40	2	0	CARDINAL
ma-88	41	1	normed spaces	ORG
ma-88	41	2	5	CARDINAL
ma-88	41	3	15].as	CARDINAL
ma-88	41	4	13,21	CARDINAL
ma-88	42	1	1− ε)‖x‖	TIME
ma-88	42	2	r.	NORP
ma-88	43	1	2ε‖x‖‖ty‖	CARDINAL
ma-88	43	2	∈	ORG
ma-88	43	3	11	CARDINAL
ma-88	44	1	− y‖2| ≤ 4ε‖x‖‖y‖	PERSON
ma-88	44	2	∈	ORG
ma-88	48	1	∈	ORG
ma-88	49	1	first	ORDINAL
ma-88	50	1	first	ORDINAL
ma-88	52	1	2.1	CARDINAL
ma-88	53	1	1	CARDINAL
ma-88	53	2	0	DATE
ma-88	53	3	1	CARDINAL
ma-88	54	1	0	CARDINAL
ma-88	54	2	1	CARDINAL
ma-88	55	1	‖x	PERSON
ma-88	56	1	1− ε)‖x‖	TIME
ma-88	56	2	∈	ORG
ma-88	56	3	+ tz	PERSON
ma-88	56	4	z))‖	PERSON
ma-88	56	5	r.	NORP
ma-88	57	1	j. math	PERSON
ma-88	59	1	10.28924	CARDINAL
ma-88	59	2	3	CARDINAL
ma-88	60	1	1 + tz	QUANTITY
ma-88	60	2	1 + tz	QUANTITY
ma-88	61	1	1−	CARDINAL
ma-88	62	1	2	CARDINAL
ma-88	63	1	1 + tz	QUANTITY
ma-88	63	2	0	CARDINAL
ma-88	63	3	z	CARDINAL
ma-88	64	1	1 + tz	QUANTITY
ma-88	65	1	z ≤ 1 2−ε	QUANTITY
ma-88	65	2	1 + tz	QUANTITY
ma-88	65	3	ε− 2	PERSON
ma-88	65	4	1 2−ε	CARDINAL
ma-88	66	1	‖x	PERSON
ma-88	67	1	∈	ORG
ma-88	67	2	+ tz	PERSON
ma-88	67	3	z))‖	PERSON
ma-88	67	4	∈	ORG
ma-88	67	5	r.	NORP
ma-88	67	6	t ≥ 0	DATE
ma-88	68	1	1 + tz	QUANTITY
ma-88	68	2	1 + tz	QUANTITY
ma-88	71	1	+ tz	PERSON
ma-88	71	2	z))‖	PERSON
ma-88	71	3	1 + tz	QUANTITY
ma-88	78	1	2.2	CARDINAL
ma-88	80	1	∈	ORG
ma-88	82	1	‖x	PERSON
ma-88	84	1	r.	NORP
ma-88	86	1	ε‖tβy‖.	ORG
ma-88	87	1	16	CARDINAL
ma-88	88	1	4	CARDINAL
ma-88	89	1	1]at	CARDINAL
ma-88	90	1	= n+(x	PERSON
ma-88	91	1	16	CARDINAL
ma-88	92	1	r‖x‖+	PERSON
ma-88	92	2	al l r.	PERSON
ma-88	94	1	j. math	PERSON
ma-88	96	1	10.28924	CARDINAL
ma-88	96	2	4	CARDINAL
ma-88	96	3	2.3	CARDINAL
ma-88	100	1	‖x	PERSON
ma-88	101	1	n+(x	PERSON
ma-88	102	1	n+(x	PERSON
ma-88	103	1	∀η	ORG
ma-88	103	2	0	CARDINAL
ma-88	103	3	‖x	PERSON
ma-88	103	4	−(ε+	GPE
ma-88	103	5	η)‖y‖	PERSON
ma-88	103	6	‖x	PERSON
ma-88	104	1	− ‖x‖	PERSON
ma-88	104	2	−t(ε+ η)‖y‖	PERSON
ma-88	104	3	0	CARDINAL
ma-88	105	1	‖x	PERSON
ma-88	105	2	‖x	PERSON
ma-88	106	1	− ‖x‖	PERSON
ma-88	106	2	−t(ε+ η)‖y‖	PERSON
ma-88	106	3	0	CARDINAL
ma-88	107	1	‖x	PERSON
ma-88	108	1	− ‖x‖	PERSON
ma-88	108	2	0	CARDINAL
ma-88	109	1	− ‖x‖	PERSON
ma-88	111	1	‖x	PERSON
ma-88	111	2	− ‖x‖	PERSON
ma-88	112	1	‖x	PERSON
ma-88	113	1	− ‖x‖	PERSON
ma-88	113	2	∈	ORG
ma-88	113	3	r.	NORP
ma-88	118	1	0	CARDINAL
ma-88	118	2	‖x	PERSON
ma-88	122	1	2ε‖x‖‖ty‖.	CARDINAL
ma-88	122	2	1− ε2)t‖y‖	TIME
ma-88	122	3	cos(x	PERSON
ma-88	122	4	0	CARDINAL
ma-88	122	5	1− ε2)t‖y‖	TIME
ma-88	122	6	0	CARDINAL
ma-88	122	7	ε+ cos(x	PERSON
ma-88	122	8	⇒ cos(x	PERSON
ma-88	123	1	0	CARDINAL
ma-88	123	2	cos(x	PERSON
ma-88	125	1	j. math	PERSON
ma-88	127	1	10.28924	CARDINAL
ma-88	127	2	5	CARDINAL
ma-88	127	3	‖x	PERSON
ma-88	128	1	− ‖x‖	PERSON
ma-88	128	2	∈	ORG
ma-88	129	1	0	CARDINAL
ma-88	130	1	‖x	PERSON
ma-88	130	2	− ‖x‖	PERSON
ma-88	132	1	‖x	PERSON
ma-88	133	1	− ‖x‖	PERSON
ma-88	133	2	∈	ORG
ma-88	133	3	r.	NORP
ma-88	135	1	r‖x‖+	PERSON
ma-88	136	1	al l	PERSON
ma-88	136	2	2.5	CARDINAL
ma-88	137	1	ε(‖rx + sy‖ − s‖y‖	FAC
ma-88	140	1	n+(x	PERSON
ma-88	141	1	−sε‖y‖	PERSON
ma-88	144	1	16	CARDINAL
ma-88	146	1	9]discovered	CARDINAL
ma-88	149	1	0.in	DATE
ma-88	149	2	normed spaces	ORG
ma-88	152	1	lemma 2.6	PERSON
ma-88	153	1	16	CARDINAL
ma-88	154	1	2.7	CARDINAL
ma-88	155	1	16	CARDINAL
ma-88	158	1	2.8	CARDINAL
ma-88	159	1	16	CARDINAL
ma-88	161	1	j. math	PERSON
ma-88	163	1	10.28924	CARDINAL
ma-88	163	2	6	CARDINAL
ma-88	163	3	2.9	CARDINAL
ma-88	167	1	n+(x	PERSON
ma-88	167	2	2.8	CARDINAL
ma-88	167	3	− n+(x	PERSON
ma-88	169	1	− n+(x	PERSON
ma-88	169	2	‖y‖	PERSON
ma-88	170	1	‖y‖	ORG
ma-88	171	1	n+(x	PERSON
ma-88	171	2	‖y‖	PERSON
ma-88	171	3	n(x	GPE
ma-88	173	1	−n+(x	GPE
ma-88	173	2	a‖x‖ ≤ −n−(x	PRODUCT
ma-88	174	1	n+(x	PERSON
ma-88	176	1	normed spaces	ORG
ma-88	177	1	⊥b ax+y	GPE
ma-88	179	1	normed	ORG
ma-88	181	1	2.10	CARDINAL
ma-88	185	1	‖x	PERSON
ma-88	187	1	0	CARDINAL
ma-88	188	1	‖x	PERSON
ma-88	189	1	ε2‖ty‖2 − 2ε‖x‖‖ty‖.	DATE
ma-88	189	2	‖x	PERSON
ma-88	190	1	2ε‖x‖‖ty‖	CARDINAL
ma-88	191	1	‖x	PERSON
ma-88	192	1	2ε‖x‖‖ty‖	CARDINAL
ma-88	192	2	0	CARDINAL
ma-88	194	1	j. math	PERSON
ma-88	196	1	10.28924	CARDINAL
ma-88	196	2	‖x	PERSON
ma-88	196	3	‖x‖	PRODUCT
ma-88	196	4	‖x	PERSON
ma-88	197	1	− ‖x‖	PERSON
ma-88	197	2	‖x	PERSON
ma-88	198	1	‖x‖	PRODUCT
ma-88	199	1	‖x	PERSON
ma-88	199	2	‖x‖	PRODUCT
ma-88	199	3	2‖x‖	CARDINAL
ma-88	199	4	0	CARDINAL
ma-88	199	5	‖x	PERSON
ma-88	199	6	2‖x‖	CARDINAL
ma-88	200	1	‖x	PERSON
ma-88	200	2	− ‖x‖	PERSON
ma-88	200	3	2‖x‖	CARDINAL
ma-88	201	1	‖x	PERSON
ma-88	202	1	− ‖x‖	PERSON
ma-88	202	2	2‖x‖	CARDINAL
ma-88	203	1	n+(x	PERSON
ma-88	206	1	1− ε)‖x‖.	TIME
ma-88	206	2	19	CARDINAL
ma-88	206	3	normed spaces	ORG
ma-88	206	4	1− √	TIME
ma-88	208	1	2.11	CARDINAL
ma-88	210	1	2ε	CARDINAL
ma-88	213	1	‖x	PERSON
ma-88	216	1	al l	ORG
ma-88	217	1	∈	ORG
ma-88	217	2	r.	NORP
ma-88	217	3	‖x‖ ≥ ‖x	GPE
ma-88	218	1	|t0| ≤ 2‖x‖ ‖y‖	PRODUCT
ma-88	218	2	‖x	PERSON
ma-88	220	1	1− 2ε)‖x‖	LAW
ma-88	220	2	al l	ORG
ma-88	220	3	∈	ORG
ma-88	220	4	r.	NORP
ma-88	220	5	2ε	CARDINAL
ma-88	222	1	2ε ≤ 1−	QUANTITY
ma-88	223	1	2ε	CARDINAL
ma-88	225	1	j. math	PERSON
ma-88	227	1	10.28924	CARDINAL
ma-88	227	2	83	DATE
ma-88	228	1	11	CARDINAL
ma-88	229	1	− y‖2| ≤ 4ε‖x‖‖y‖.	PERSON
ma-88	233	1	11	CARDINAL
ma-88	233	2	+ ‖y‖2	DATE
ma-88	235	1	3.1	CARDINAL
ma-88	238	1	‖x	PERSON
ma-88	243	1	‖x	PERSON
ma-88	247	1	‖x	PERSON
ma-88	258	1	3.2	CARDINAL
ma-88	259	1	‖x‖	PRODUCT
ma-88	259	2	1	CARDINAL
ma-88	259	3	1	CARDINAL
ma-88	261	1	‖x‖	PRODUCT
ma-88	261	2	2	CARDINAL
ma-88	261	3	1	CARDINAL
ma-88	261	4	6=	CARDINAL
ma-88	261	5	− y‖2| = |4− ‖x	PERSON
ma-88	263	1	j. math	PERSON
ma-88	265	1	10.28924	CARDINAL
ma-88	265	2	9	CARDINAL
ma-88	265	3	0 ≤	MONEY
ma-88	265	4	1	CARDINAL
ma-88	269	1	23	CARDINAL
ma-88	271	1	pythagorean	ORG
ma-88	272	1	3	CARDINAL
ma-88	275	1	17	CARDINAL
ma-88	276	1	3.3	CARDINAL
ma-88	277	1	two	CARDINAL
ma-88	278	1	1	CARDINAL
ma-88	279	1	2	CARDINAL
ma-88	282	1	2	CARDINAL
ma-88	283	1	‖y‖	PERSON
ma-88	285	1	1	CARDINAL
ma-88	285	2	2	CARDINAL
ma-88	286	1	1	CARDINAL
ma-88	286	2	2	CARDINAL
ma-88	286	3	0	CARDINAL
ma-88	287	1	1	CARDINAL
ma-88	290	1	‖x‖	PERSON
ma-88	292	1	‖y‖	PERSON
ma-88	293	1	0 ≤	QUANTITY
ma-88	293	2	1	CARDINAL
ma-88	295	1	‖y‖	PERSON
ma-88	295	2	0	CARDINAL
ma-88	297	1	0	CARDINAL
ma-88	298	1	2	CARDINAL
ma-88	300	1	|a1| ≤	FAC
ma-88	301	1	j. math	PERSON
ma-88	303	1	10.28924	CARDINAL
ma-88	303	2	10	CARDINAL
ma-88	305	1	a1 + t1 ≤ 0	PERSON
ma-88	305	2	lemma 2.7	ORG
ma-88	307	1	3.4	CARDINAL
ma-88	308	1	1	CARDINAL
ma-88	308	2	0	DATE
ma-88	308	3	1	CARDINAL
ma-88	308	4	|z	GPE
ma-88	309	1	1	CARDINAL
ma-88	310	1	‖x	PERSON
ma-88	311	1	al l	ORG
ma-88	311	2	∈	ORG
ma-88	313	1	‖t‖	ORG
ma-88	313	2	1 1+ε	CARDINAL
ma-88	313	3	1 1+ε ≤ 1	QUANTITY
ma-88	314	1	1	CARDINAL
ma-88	314	2	1 +	QUANTITY
ma-88	314	3	1 + tc	QUANTITY
ma-88	315	1	1 + tc	QUANTITY
ma-88	315	2	1 1−c	CARDINAL
ma-88	317	1	1 1−	CARDINAL
ma-88	319	1	1	CARDINAL
ma-88	320	1	1	CARDINAL
ma-88	321	1	|‖x+y‖2−‖x−y‖2| ≤ 4ε‖x‖‖y‖	PRODUCT
ma-88	322	1	1)‖2	CARDINAL
ma-88	323	1	0	CARDINAL
ma-88	330	1	1	CARDINAL
ma-88	330	2	1	CARDINAL
ma-88	334	1	3.5	CARDINAL
ma-88	335	1	1	CARDINAL
ma-88	335	2	1	CARDINAL
ma-88	336	1	1−	CARDINAL
ma-88	336	2	−1	DATE
ma-88	336	3	1	CARDINAL
ma-88	338	1	2	CARDINAL
ma-88	338	2	‖y‖	PERSON
ma-88	339	1	2	CARDINAL
ma-88	341	1	‖x	PERSON
ma-88	342	1	2− √	DATE
ma-88	342	2	2− √ 2 2	DATE
ma-88	344	1	2 + √	DATE
ma-88	346	1	j. math	PERSON
ma-88	348	1	10.28924	CARDINAL
ma-88	348	2	11	CARDINAL
ma-88	349	1	− y‖2| =	PERSON
ma-88	349	2	4 √ 2ε	DATE
ma-88	349	3	4 √ 2	DATE
ma-88	350	1	6⊥εi	CARDINAL
ma-88	350	2	1	CARDINAL
ma-88	354	1	7,8	CARDINAL
ma-88	354	2	22	CARDINAL
ma-88	354	3	jacek chmielinski	PERSON
ma-88	355	1	6	CARDINAL
ma-88	355	2	approximately	CARDINAL
ma-88	356	1	approximarelyisosceles orthogonality	ORG
ma-88	357	1	25	CARDINAL
ma-88	357	2	19	CARDINAL
ma-88	358	1	tx	ORG
ma-88	358	2	tx	ORG
ma-88	359	1	3.6	CARDINAL
ma-88	360	1	tx	ORG
ma-88	360	2	y ∈	PERSON
ma-88	362	1	‖tx‖	LOC
ma-88	364	1	two	CARDINAL
ma-88	364	2	2 ⊥i x−y 2	QUANTITY
ma-88	364	3	∈	ORG
ma-88	365	1	2ε‖t	CARDINAL
ma-88	368	1	1−	ORDINAL
ma-88	369	1	1+λ)2‖tx‖2+(1−λ)2‖ty‖2+2(1−λ2)‖tx‖‖ty‖+2ε|λ|‖tx+ty‖2	CARDINAL
ma-88	370	1	tx	ORG
ma-88	370	2	0	CARDINAL
ma-88	370	3	0 ≤	MONEY
ma-88	371	1	al l λ	ORG
ma-88	372	1	j. math	PERSON
ma-88	374	1	10.28924	CARDINAL
ma-88	374	2	12	CARDINAL
ma-88	375	1	0 ≤	MONEY
ma-88	376	1	2− 2z2 +	DATE
ma-88	376	2	4z	CARDINAL
ma-88	376	3	0	CARDINAL
ma-88	376	4	al l λ ≥ 0	PERSON
ma-88	377	1	2a	CARDINAL
ma-88	377	2	4ac	ORDINAL
ma-88	379	1	4	CARDINAL
ma-88	379	2	− 1)2	ORG
ma-88	380	1	1− z2)2 +	CARDINAL
ma-88	380	2	+ 1)2	MONEY
ma-88	382	1	z ≤ 3−ε2+2 √ 2−ε2	MONEY
ma-88	382	2	1−ε)2	CARDINAL
ma-88	382	3	‖ty‖	ORG
ma-88	382	4	‖tx‖	LOC
ma-88	382	5	1−	PRODUCT
ma-88	382	6	‖t‖‖x‖.	ORG
ma-88	382	7	3.7	CARDINAL
ma-88	383	1	tx	ORG
ma-88	383	2	y ∈	PERSON
ma-88	384	1	0	CARDINAL
ma-88	384	2	‖tx‖	LOC
ma-88	385	1	two	CARDINAL
ma-88	385	2	2 ⊥i x−y 2	QUANTITY
ma-88	386	1	∈	ORG
ma-88	387	1	2	CARDINAL
ma-88	387	2	1−	ORDINAL
ma-88	388	1	tx	ORG
ma-88	388	2	0	CARDINAL
ma-88	388	3	1− ε)2‖ty‖2	LAW
ma-88	388	4	1− λ)2 ≥	TIME
ma-88	388	5	1−	CARDINAL
ma-88	389	1	al l λ ∈	ORG
ma-88	389	2	1−	ORDINAL
ma-88	390	1	z2)λ+	PERSON
ma-88	390	2	1−	LANGUAGE
ma-88	390	3	z)2	PERSON
ma-88	390	4	al l λ	ORG
ma-88	390	5	6= 1	DATE
ma-88	390	6	4 ·	CARDINAL
ma-88	390	7	1	CARDINAL
ma-88	390	8	0	CARDINAL
ma-88	391	1	1	CARDINAL
ma-88	391	2	1	CARDINAL
ma-88	393	1	j. math	PERSON
ma-88	395	1	10.28924	CARDINAL
ma-88	396	1	1	CARDINAL
ma-88	396	2	m. abbasi	PERSON
ma-88	396	3	a.y	DATE
ma-88	396	4	kruger	PERSON
ma-88	396	5	m. théra	PERSON
ma-88	397	1	optim	PERSON
ma-88	398	1	84 (	CARDINAL
ma-88	398	2	2021	CARDINAL
ma-88	398	3	3499–3516	CARDINAL
ma-88	399	1	j. alonso	PERSON
ma-88	399	2	h. martini	PERSON
ma-88	399	3	s. wu	PERSON
ma-88	399	4	normed linear spaces	ORG
ma-88	399	5	83 (2011	DATE
ma-88	399	6	153–189	CARDINAL
ma-88	400	1	d. amir	PERSON
ma-88	400	2	birkhäuser basel	PERSON
ma-88	400	3	1986	DATE
ma-88	401	1	978	CARDINAL
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ma-88	405	1	7094	CARDINAL
ma-88	405	2	j. chmieliński	PERSON
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ma-88	408	1	304	CARDINAL
ma-88	408	2	2005	DATE
ma-88	408	3	158–169	DATE
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ma-88	419	2	2010	DATE
ma-88	420	1	j. chmieliński	PERSON
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ma-88	422	2	2010	DATE
ma-88	422	3	1445–1453	DATE
ma-88	423	1	c. chorianopoulos	PERSON
ma-88	423	2	james approximate orthogonality	ORG
ma-88	423	3	434	CARDINAL
ma-88	423	4	2011	DATE
ma-88	423	5	2089–2108	DATE
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ma-88	424	3	univ	GPE
ma-88	425	1	timişoara ser.ştiinţ	DATE
ma-88	425	2	29	CARDINAL
ma-88	425	3	1991	DATE
ma-88	425	4	l. flaminio	PERSON
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ma-88	426	2	2019	DATE
ma-88	427	1	https://doi.org/10.4064/ sm170512-25	PERSON
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ma-88	429	1	7094	CARDINAL
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ma-88	439	1	403–416	CARDINAL
ma-88	440	1	dans des espaces normés	ORG
ma-88	440	2	39	CARDINAL
ma-88	440	3	1987	DATE
ma-88	441	1	325–334.[19	CARDINAL
ma-88	441	2	a. turnšek	PERSON
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ma-88	442	3	3821–3831	CARDINAL
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ma-88	447	1	j. chmieliński	PERSON
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ma-88	449	1	6 (2005	DATE
ma-88	453	1	2	CARDINAL
ma-88	453	2	1987	DATE
ma-88	453	3	49–52	CARDINAL
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ma-88	460	2	14	CARDINAL
ma-88	461	1	23	CARDINAL
ma-88	461	2	roberts	PERSON
ma-88	463	1	j. 39 (	PERSON
ma-88	463	2	j. alonso	PERSON
ma-88	463	3	b. javier	PERSON
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ma-88	464	1	i. main properties	ORG
ma-88	466	1	3 (1988)1–15.[25] a. turnšek	CARDINAL
ma-88	469	1	336	CARDINAL
ma-88	469	2	2007	DATE
ma-88	470	1	625–631	CARDINAL
ma-88	470	2	https	PERSON
ma-88	470	3	//doi.org/10.1016/j.jmaa.2007.03.016.[26] a. zamani	ORG
ma-88	470	4	m.s. moslehian	PERSON
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ma-88	472	1	89	CARDINAL
ma-88	472	2	2013	DATE
ma-88	473	1	529–541	DATE
ma-88	475	1	1	CARDINAL
ma-88	475	2	2	CARDINAL
ma-88	475	3	3	CARDINAL