id	sid	eid	entity	type
ma-12	1	1	2021	CARDINAL
ma-12	2	1	j. math	PERSON
ma-12	4	1	1 (	CARDINAL
ma-12	4	2	2021	CARDINAL
ma-12	4	3	45	CARDINAL
ma-12	4	4	10.28924	CARDINAL
ma-12	4	5	three	CARDINAL
ma-12	4	6	kalu agwu1,∗	ORG
ma-12	5	1	university of agriculture	ORG
ma-12	5	2	umuahia abia state nigeria	ORG
ma-12	7	1	2department	TIME
ma-12	7	2	university of port-harcourt	ORG
ma-12	7	3	nigeria	GPE
ma-12	10	1	three	CARDINAL
ma-12	10	2	three	CARDINAL
ma-12	10	3	three	CARDINAL
ma-12	10	4	nonexpansive	NORP
ma-12	14	1	1	CARDINAL
ma-12	14	2	k −→ k	PERSON
ma-12	15	1	six	CARDINAL
ma-12	15	2	t3	ORG
ma-12	16	1	1.1	CARDINAL
ma-12	17	1	k −→ k	PERSON
ma-12	18	1	6	CARDINAL
ma-12	18	2	1,∞	CARDINAL
ma-12	19	1	1	CARDINAL
ma-12	19	2	n(y)‖ ≤	QUANTITY
ma-12	19	3	kn‖x −	PERSON
ma-12	20	1	y ∈ n	PERSON
ma-12	20	2	1.1	CARDINAL
ma-12	21	1	1972	DATE
ma-12	21	2	kirk	PERSON
ma-12	22	1	6].they	CARDINAL
ma-12	23	1	29	CARDINAL
ma-12	25	1	nonself mapping;hybrid	PERSON
ma-12	26	1	j. math	PERSON
ma-12	28	1	1 (	CARDINAL
ma-12	28	2	2021	CARDINAL
ma-12	28	3	46	DATE
ma-12	28	4	1.2	CARDINAL
ma-12	30	1	1	CARDINAL
ma-12	30	2	n(y)‖ ≤	MONEY
ma-12	33	1	∈	ORG
ma-12	33	2	∈	ORG
ma-12	33	3	1.2	CARDINAL
ma-12	33	4	0 as n →∞	MONEY
ma-12	33	5	φ	ORG
ma-12	34	1	0,∞)→	CARDINAL
ma-12	34	2	nonexpansive	NORP
ma-12	34	3	4	CARDINAL
ma-12	35	1	1	CARDINAL
ma-12	35	2	al l n ≥ 1	FAC
ma-12	35	3	0	CARDINAL
ma-12	36	1	1.3	CARDINAL
ma-12	39	1	2	CARDINAL
ma-12	41	1	2012	DATE
ma-12	41	2	yolacan	ORG
ma-12	41	3	kiziltune	DATE
ma-12	42	1	18	CARDINAL
ma-12	42	2	1.4	CARDINAL
ma-12	43	1	k → e	ORG
ma-12	43	2	0,∞	TIME
ma-12	44	1	0,∞)→	CARDINAL
ma-12	44	2	0	CARDINAL
ma-12	44	3	n−1(y)‖	GPE
ma-12	46	1	+ k	PERSON
ma-12	46	2	2	CARDINAL
ma-12	46	3	∀x	GPE
ma-12	46	4	1.3	CARDINAL
ma-12	47	1	3	CARDINAL
ma-12	47	2	2004	DATE
ma-12	48	1	1− αn)xn	LAW
ma-12	48	2	n ≥ 1	DATE
ma-12	48	3	1.4	CARDINAL
ma-12	48	4	0	CARDINAL
ma-12	48	5	1	CARDINAL
ma-12	48	6	2006	DATE
ma-12	48	7	wang	ORG
ma-12	49	1	17	CARDINAL
ma-12	49	2	1.4	CARDINAL
ma-12	50	1	1− αn)xn +	DATE
ma-12	50	2	n−1yn	ORG
ma-12	51	1	n ≥ 1	DATE
ma-12	51	2	1.5	CARDINAL
ma-12	52	1	j. math	PERSON
ma-12	54	1	1 (	CARDINAL
ma-12	54	2	2021	CARDINAL
ma-12	55	1	k −→ e	PERSON
ma-12	55	2	two	CARDINAL
ma-12	55	3	nonexpansive	NORP
ma-12	55	4	0	CARDINAL
ma-12	55	5	1	CARDINAL
ma-12	55	6	asymptoticallynonexpansive nonself	PERSON
ma-12	55	7	2012	DATE
ma-12	55	8	guo et al	PERSON
ma-12	56	1	1.5	CARDINAL
ma-12	57	1	1− αn)sn1xn +	DATE
ma-12	57	2	n−1yn	ORG
ma-12	57	3	1−	ORDINAL
ma-12	57	4	n ≥ 1	DATE
ma-12	57	5	1.6	CARDINAL
ma-12	57	6	k −→ e	PERSON
ma-12	57	7	two	CARDINAL
ma-12	57	8	nonexpansive	NORP
ma-12	57	9	k −→ eare	PERSON
ma-12	57	10	two	CARDINAL
ma-12	57	11	0	CARDINAL
ma-12	58	1	k −→ k	PERSON
ma-12	58	2	three	CARDINAL
ma-12	58	3	t3	ORG
ma-12	58	4	k −→ e	PERSON
ma-12	58	5	three	CARDINAL
ma-12	59	1	1− αn)sn1xn +	DATE
ma-12	59	2	n−1yn	ORG
ma-12	60	1	1−	ORDINAL
ma-12	60	2	zn	DATE
ma-12	60	3	1.7	CARDINAL
ma-12	60	4	0	CARDINAL
ma-12	60	5	1.7	CARDINAL
ma-12	61	1	2	CARDINAL
ma-12	61	2	2	CARDINAL
ma-12	62	1	0	CARDINAL
ma-12	62	2	2	CARDINAL
ma-12	62	3	0	CARDINAL
ma-12	62	4	2	CARDINAL
ma-12	63	1	1 2	CARDINAL
ma-12	64	1	1	CARDINAL
ma-12	64	2	1	CARDINAL
ma-12	67	1	j. math	PERSON
ma-12	69	1	1 (	CARDINAL
ma-12	69	2	2021	CARDINAL
ma-12	69	3	48a	CARDINAL
ma-12	69	4	0	CARDINAL
ma-12	69	5	0	CARDINAL
ma-12	69	6	2.1	CARDINAL
ma-12	70	1	19	CARDINAL
ma-12	70	2	1	CARDINAL
ma-12	70	3	∀x	ORG
ma-12	70	4	∈ %	PERCENT
ma-12	71	1	2.2	CARDINAL
ma-12	72	1	19	CARDINAL
ma-12	72	2	15	CARDINAL
ma-12	72	3	∈ %	PERCENT
ma-12	72	4	∈ %	PERCENT
ma-12	72	5	1 2	CARDINAL
ma-12	72	6	1 2	CARDINAL
ma-12	72	7	2.1	CARDINAL
ma-12	72	8	12‖	CARDINAL
ma-12	72	9	〉	CARDINAL
ma-12	73	1	0,∞	TIME
ma-12	73	2	limt→∞ b(t	PERSON
ma-12	74	1	0	CARDINAL
ma-12	75	1	2.3	CARDINAL
ma-12	76	1	10	CARDINAL
ma-12	76	2	lim	PERSON
ma-12	76	3	− x‖ < lim supn→∞	PERSON
ma-12	77	1	− y‖	PERSON
ma-12	77	2	6=	CARDINAL
ma-12	79	1	1	CARDINAL
ma-12	79	2	6=	CARDINAL
ma-12	79	3	2	CARDINAL
ma-12	80	1	2.4	CARDINAL
ma-12	82	1	k −→ k	PERSON
ma-12	82	2	0	CARDINAL
ma-12	82	3	0	CARDINAL
ma-12	82	4	tx	ORG
ma-12	82	5	0	CARDINAL
ma-12	83	1	2.5	CARDINAL
ma-12	84	1	kadec-klec	ORG
ma-12	84	2	14	CARDINAL
ma-12	85	1	0	DATE
ma-12	87	1	2.1	CARDINAL
ma-12	88	1	16	CARDINAL
ma-12	88	2	αn+1 ≤	MONEY
ma-12	88	3	1 + βn)αn	DATE
ma-12	89	1	1	CARDINAL
ma-12	89	2	2.2	CARDINAL
ma-12	89	3	then(1	ORG
ma-12	89	4	0	CARDINAL
ma-12	89	5	0	CARDINAL
ma-12	90	1	j. math	PERSON
ma-12	92	1	1 (	CARDINAL
ma-12	92	2	2021	CARDINAL
ma-12	92	3	49	CARDINAL
ma-12	93	1	2.2	CARDINAL
ma-12	94	1	14	CARDINAL
ma-12	94	2	1	CARDINAL
ma-12	94	3	lim	PERSON
ma-12	94	4	lim	PERSON
ma-12	94	5	‖yn‖ ≤	FAC
ma-12	96	1	1− tn)yn‖	TIME
ma-12	96	2	2.3	CARDINAL
ma-12	97	1	0	CARDINAL
ma-12	98	1	2.3	CARDINAL
ma-12	99	1	14	CARDINAL
ma-12	99	2	kadec-klec	ORG
ma-12	100	1	∈	ORG
ma-12	101	1	1	CARDINAL
ma-12	102	1	0	CARDINAL
ma-12	102	2	1	CARDINAL
ma-12	103	1	q. lemma 2.4	PERSON
ma-12	104	1	14	CARDINAL
ma-12	105	1	0,∞)→	CARDINAL
ma-12	105	2	0	CARDINAL
ma-12	105	3	1−	CARDINAL
ma-12	105	4	tx	ORG
ma-12	105	5	1− t)y)‖ ≤	PRODUCT
ma-12	105	6	2.4	CARDINAL
ma-12	106	1	0.1	CARDINAL
ma-12	107	1	2.5	CARDINAL
ma-12	108	1	2	CARDINAL
ma-12	109	1	0,∞	TIME
ma-12	109	2	0	CARDINAL
ma-12	109	3	k −→ e	PERSON
ma-12	109	4	l ≥ 1	DATE
ma-12	109	5	1	CARDINAL
ma-12	111	1	2.6	CARDINAL
ma-12	112	1	21	CARDINAL
ma-12	114	1	∑n(j	GPE
ma-12	115	1	1	CARDINAL
ma-12	115	2	0	CARDINAL
ma-12	116	1	3	CARDINAL
ma-12	116	2	3.1	CARDINAL
ma-12	118	1	k −→ e	PERSON
ma-12	119	1	0,∞	TIME
ma-12	119	2	{k(2)n	PERSON
ma-12	119	3	2	CARDINAL
ma-12	119	4	0	CARDINAL
ma-12	121	1	ω ∈ k	ORG
ma-12	121	2	0	CARDINAL
ma-12	122	1	0	CARDINAL
ma-12	124	1	0	CARDINAL
ma-12	124	2	= k ∩ bρ(0),where	PERSON
ma-12	126	1	j. math	PERSON
ma-12	128	1	1 (	CARDINAL
ma-12	128	2	2021	CARDINAL
ma-12	128	3	ω	CARDINAL
ma-12	129	1	21	CARDINAL
ma-12	129	2	i=1 t	PERSON
ma-12	129	3	xi+n	PERSON
ma-12	130	1	1	CARDINAL
ma-12	130	2	3.1	CARDINAL
ma-12	130	3	0	CARDINAL
ma-12	130	4	1	CARDINAL
ma-12	130	5	0	CARDINAL
ma-12	130	6	1 +m	QUANTITY
ma-12	130	7	∀n ≥	GPE
ma-12	131	1	3.2	CARDINAL
ma-12	131	2	∀n ≥	GPE
ma-12	131	3	1.4	CARDINAL
ma-12	134	1	2)xn‖	CARDINAL
ma-12	135	1	2	CARDINAL
ma-12	140	1	2	CARDINAL
ma-12	142	1	2	CARDINAL
ma-12	144	1	3	CARDINAL
ma-12	146	1	3	CARDINAL
ma-12	153	1	3.3	CARDINAL
ma-12	153	2	3.2	CARDINAL
ma-12	153	3	3.3	CARDINAL
ma-12	154	1	3.4	CARDINAL
ma-12	154	2	k −→ e	PERSON
ma-12	154	3	1	CARDINAL
ma-12	155	1	1	CARDINAL
ma-12	156	1	j. math	PERSON
ma-12	158	1	1 (	CARDINAL
ma-12	158	2	2021	CARDINAL
ma-12	158	3	51	DATE
ma-12	159	1	j−1yn − yn‖ = ‖t	PERSON
ma-12	159	2	j−1yn − m(n)∑	PERSON
ma-12	159	3	i=1 t (	GPE
ma-12	161	1	i=1 t (	GPE
ma-12	162	1	i=1 t	GPE
ma-12	165	1	i=1 t (	GPE
ma-12	166	1	i=1 t (	GPE
ma-12	167	1	3.5	CARDINAL
ma-12	167	2	3.4	CARDINAL
ma-12	167	3	i=1 t	GPE
ma-12	169	1	3.6	CARDINAL
ma-12	169	2	2.5	CARDINAL
ma-12	170	1	0,∞	TIME
ma-12	170	2	0	CARDINAL
ma-12	171	1	i=1 t (	GPE
ma-12	172	1	i=1 t	GPE
ma-12	173	1	i=1 t	GPE
ma-12	174	1	k≤n(‖xi+n − xi+k‖	ORG
ma-12	175	1	µjφ	TIME
ma-12	175	2	k≤n(‖xi+n	ORG
ma-12	177	1	k≤n(‖xi+n	ORG
ma-12	179	1	k≤n(ε+ ε+	GPE
ma-12	179	2	1− µ−1j	PERCENT
ma-12	179	3	×‖t	DATE
ma-12	179	4	k≤n(ε+ ε+	GPE
ma-12	179	5	1− µ−1j	PERCENT
ma-12	179	6	µj ×‖xi+n −	ORG
ma-12	179	7	k≤n(ε+ ε+	GPE
ma-12	179	8	1− µ−1j	PERCENT
ma-12	180	1	µj ×(‖xi+n‖+	PERSON
ma-12	182	1	j. math	PERSON
ma-12	184	1	1 (	CARDINAL
ma-12	184	2	2021	CARDINAL
ma-12	186	1	i=1 t (	GPE
ma-12	186	2	3.7	CARDINAL
ma-12	186	3	xi+n	PERSON
ma-12	186	4	3.5	CARDINAL
ma-12	186	5	3.6	CARDINAL
ma-12	186	6	3.7	CARDINAL
ma-12	188	1	3.8	CARDINAL
ma-12	188	2	lim	PERSON
ma-12	188	3	3.8	CARDINAL
ma-12	188	4	lim	PERSON
ma-12	190	1	3.9	CARDINAL
ma-12	190	2	3.1	CARDINAL
ma-12	192	1	− ω‖	PERSON
ma-12	192	2	−	PERSON
ma-12	192	3	3.10	CARDINAL
ma-12	192	4	lim	PERSON
ma-12	192	5	3.1	CARDINAL
ma-12	192	6	3.9	CARDINAL
ma-12	193	1	lim supj→∞	PERSON
ma-12	193	2	lim	PERSON
ma-12	194	1	0	CARDINAL
ma-12	195	1	continuityof tp	PERSON
ma-12	195	2	lim j→∞ tp	PERSON
ma-12	199	1	3.2	CARDINAL
ma-12	200	1	k −→ k	PERSON
ma-12	200	2	three	CARDINAL
ma-12	200	3	{k(2)n	PERSON
ma-12	201	1	1,∞	CARDINAL
ma-12	201	2	2)}n	CARDINAL
ma-12	201	3	3)n	CARDINAL
ma-12	202	1	1,∞	CARDINAL
ma-12	202	2	t3	ORG
ma-12	202	3	k −→ e	PERSON
ma-12	202	4	three	CARDINAL
ma-12	202	5	nonexpansive	NORP
ma-12	202	6	{µ(2)n	PERSON
ma-12	203	1	1,∞	CARDINAL
ma-12	203	2	{ν(1)n	PERSON
ma-12	204	1	1,∞	CARDINAL
ma-12	205	1	1.7	CARDINAL
ma-12	205	2	∈	ORG
ma-12	206	1	0	CARDINAL
ma-12	206	2	1	CARDINAL
ma-12	208	1	6=	CARDINAL
ma-12	208	2	i.	PERSON
ma-12	208	3	2	CARDINAL
ma-12	208	4	2	CARDINAL
ma-12	208	5	3	CARDINAL
ma-12	208	6	2	CARDINAL
ma-12	208	7	3	CARDINAL
ma-12	209	1	0	CARDINAL
ma-12	209	2	≤ mt	GPE
ma-12	211	1	∈	ORG
ma-12	214	1	j. math	PERSON
ma-12	216	1	1 (	CARDINAL
ma-12	216	2	2021	CARDINAL
ma-12	216	3	53	CARDINAL
ma-12	217	1	1	CARDINAL
ma-12	217	2	2	CARDINAL
ma-12	217	3	2	CARDINAL
ma-12	217	4	3	CARDINAL
ma-12	217	5	2	CARDINAL
ma-12	217	6	3	CARDINAL
ma-12	217	7	ω	DATE
ma-12	217	8	1	CARDINAL
ma-12	217	9	ω	DATE
ma-12	217	10	2	CARDINAL
ma-12	217	11	ω	DATE
ma-12	217	12	3	CARDINAL
ma-12	218	1	∈	ORG
ma-12	218	2	3.1	CARDINAL
ma-12	219	1	1−	ORDINAL
ma-12	219	2	n−1xn)− p	ORG
ma-12	219	3	q)‖ ≤ ‖(1−	FAC
ma-12	220	1	3	CARDINAL
ma-12	223	1	1− βn)q	TIME
ma-12	224	1	3.11	CARDINAL
ma-12	224	2	1−	WORK_OF_ART
ma-12	227	1	1−	WORK_OF_ART
ma-12	228	1	3	CARDINAL
ma-12	229	1	3	CARDINAL
ma-12	231	1	3	CARDINAL
ma-12	231	2	1− βn)‖xn	PRODUCT
ma-12	232	1	1− βn)hnψ(‖xn	CARDINAL
ma-12	233	1	1− βn)θn +	DATE
ma-12	234	1	1− βn)(1 + hnm5)‖xn − q‖+ βn(1 + hnm6)‖xn	TIME
ma-12	234	2	1− βn)(1	TIME
ma-12	236	1	1 + hnm)‖xn	QUANTITY
ma-12	236	2	3.12	CARDINAL
ma-12	236	3	1.7	CARDINAL
ma-12	236	4	1−	ORDINAL
ma-12	236	5	q)‖ ≤ ‖(1−	ORG
ma-12	240	1	1−	ORDINAL
ma-12	242	1	3.13	CARDINAL
ma-12	243	1	1−	WORK_OF_ART
ma-12	243	2	2	CARDINAL
ma-12	244	1	2	CARDINAL
ma-12	245	1	2	CARDINAL
ma-12	246	1	2	CARDINAL
ma-12	246	2	1− βn)‖xn	PRODUCT
ma-12	247	1	1− βn)hnψ(‖xn	CARDINAL
ma-12	248	1	1− βn)θn +	DATE
ma-12	248	2	q‖ +	DATE
ma-12	249	1	1− βn)(1 + hnm3)‖xn − q‖+ βn(1 +	TIME
ma-12	249	2	1− βn)(1	TIME
ma-12	251	1	3.14	CARDINAL
ma-12	252	1	j. math	PERSON
ma-12	254	1	1 (	CARDINAL
ma-12	254	2	2021	CARDINAL
ma-12	254	3	3.12	CARDINAL
ma-12	254	4	3.14	CARDINAL
ma-12	254	5	1− βn)(1	TIME
ma-12	255	1	1 +	CARDINAL
ma-12	255	2	βn)‖xn − q‖+ βn((1	PERSON
ma-12	257	1	1 +	CARDINAL
ma-12	258	1	1 + hnm)[1 +	DATE
ma-12	259	1	1 +	DATE
ma-12	259	2	2 + hnm)θn	DATE
ma-12	260	1	3.15	CARDINAL
ma-12	260	2	1.7	CARDINAL
ma-12	260	3	1− αn)sn1xn +	DATE
ma-12	260	4	q)‖ ≤ ‖(1−	FAC
ma-12	260	5	n−1yn −	ORG
ma-12	261	1	αnq	DATE
ma-12	261	2	αn)sn1xn −	ORG
ma-12	261	3	3.16	CARDINAL
ma-12	261	4	1−	WORK_OF_ART
ma-12	262	1	1− αn)[‖xn	CARDINAL
ma-12	266	1	1− αn)hnψ(‖xn	CARDINAL
ma-12	267	1	1−	LANGUAGE
ma-12	268	1	1−	LANGUAGE
ma-12	268	2	1−	CARDINAL
ma-12	269	1	3.17	CARDINAL
ma-12	269	2	3.15	CARDINAL
ma-12	269	3	3.17	CARDINAL
ma-12	269	4	1−	LANGUAGE
ma-12	270	1	q‖ +	DATE
ma-12	270	2	2 + hnm)θn	DATE
ma-12	271	1	1 + hnm)‖xn	QUANTITY
ma-12	272	1	1 +	DATE
ma-12	272	2	3 + 3hnm +	QUANTITY
ma-12	272	3	2)hnm]‖xn	CARDINAL
ma-12	272	4	1 +	CARDINAL
ma-12	272	5	1 +	CARDINAL
ma-12	272	6	3.18	CARDINAL
ma-12	272	7	1+(3+3hnm+h2	DATE
ma-12	272	8	2)hnm	DATE
ma-12	274	1	2.1	CARDINAL
ma-12	276	1	j. math	PERSON
ma-12	278	1	1 (	CARDINAL
ma-12	278	2	2021	CARDINAL
ma-12	278	3	55now	CARDINAL
ma-12	278	4	∈	ORG
ma-12	278	5	3.18	CARDINAL
ma-12	280	1	3.19	CARDINAL
ma-12	280	2	2.1	CARDINAL
ma-12	280	3	3.19	CARDINAL
ma-12	280	4	d(xn	GPE
ma-12	282	1	3.3	CARDINAL
ma-12	283	1	k −→ k	PERSON
ma-12	283	2	three	CARDINAL
ma-12	283	3	{k(2)n	PERSON
ma-12	284	1	1,∞	CARDINAL
ma-12	284	2	2)}n	CARDINAL
ma-12	284	3	3)n	CARDINAL
ma-12	285	1	1,∞	CARDINAL
ma-12	285	2	t3	ORG
ma-12	285	3	k −→ e	PERSON
ma-12	285	4	three	CARDINAL
ma-12	285	5	nonexpansive	NORP
ma-12	285	6	{µ(2)n	PERSON
ma-12	286	1	1,∞	CARDINAL
ma-12	286	2	{ν(1)n	PERSON
ma-12	287	1	1,∞	CARDINAL
ma-12	288	1	1.7	CARDINAL
ma-12	288	2	∈	ORG
ma-12	289	1	0	CARDINAL
ma-12	289	2	1	CARDINAL
ma-12	292	1	6=	CARDINAL
ma-12	292	2	i.	PERSON
ma-12	292	3	2	CARDINAL
ma-12	292	4	2	CARDINAL
ma-12	292	5	3	CARDINAL
ma-12	292	6	2	CARDINAL
ma-12	292	7	3	CARDINAL
ma-12	292	8	‖x−t2(pt2)n−1y‖ ≤ ‖sn2x−t2(pt2)n−1y‖	DATE
ma-12	294	1	0	CARDINAL
ma-12	294	2	ψ(t	FAC
ma-12	294	3	≤ m2	QUANTITY
ma-12	294	4	0	CARDINAL
ma-12	295	1	0	CARDINAL
ma-12	296	1	0	CARDINAL
ma-12	296	2	1	CARDINAL
ma-12	296	3	2	DATE
ma-12	296	4	3	CARDINAL
ma-12	297	1	1	CARDINAL
ma-12	297	2	2	CARDINAL
ma-12	297	3	2	CARDINAL
ma-12	297	4	3	CARDINAL
ma-12	297	5	2	CARDINAL
ma-12	297	6	3	CARDINAL
ma-12	297	7	ω	DATE
ma-12	297	8	1	CARDINAL
ma-12	297	9	ω	DATE
ma-12	297	10	2	CARDINAL
ma-12	297	11	ω	DATE
ma-12	297	12	3	CARDINAL
ma-12	298	1	∈	ORG
ma-12	298	2	limn∞ ‖xn −	PERSON
ma-12	298	3	3.2	CARDINAL
ma-12	299	1	lim	PERSON
ma-12	299	2	3.20	CARDINAL
ma-12	300	1	− q‖+ k	PERSON
ma-12	306	1	3.21	CARDINAL
ma-12	307	1	j. math	PERSON
ma-12	309	1	1 (	CARDINAL
ma-12	309	2	2021	CARDINAL
ma-12	309	3	‖t1(pt1)yn	ORG
ma-12	311	1	3.15	CARDINAL
ma-12	311	2	lim sup ‖yn−q‖	PERSON
ma-12	314	1	lim sup	PERSON
ma-12	315	1	3.22	CARDINAL
ma-12	315	2	2.2	CARDINAL
ma-12	315	3	lim	PERSON
ma-12	315	4	− t1(pt1)n−1yn‖	PERSON
ma-12	315	5	0	CARDINAL
ma-12	316	1	3.23)by	CARDINAL
ma-12	316	2	− t1(pt1)n−1yn‖	PERSON
ma-12	316	3	− t1(pt1)n−1yn‖	PERSON
ma-12	316	4	3.23	CARDINAL
ma-12	316	5	lim	PERSON
ma-12	317	1	− t1(pt1)n−1yn‖	PERSON
ma-12	317	2	0	CARDINAL
ma-12	318	1	3.24)also	CARDINAL
ma-12	318	2	− q‖+ k	PERSON
ma-12	318	3	2	CARDINAL
ma-12	320	1	2	CARDINAL
ma-12	320	2	2	CARDINAL
ma-12	322	1	2	CARDINAL
ma-12	322	2	2	CARDINAL
ma-12	322	3	2	CARDINAL
ma-12	323	1	3.25	CARDINAL
ma-12	323	2	‖t2(pt2)zn −	PERSON
ma-12	324	1	− q‖+ µ(2)n φ(‖zn	PERSON
ma-12	324	2	− q‖	PERSON
ma-12	328	1	j. math	PERSON
ma-12	330	1	1 (	CARDINAL
ma-12	330	2	2021	CARDINAL
ma-12	330	3	57	CARDINAL
ma-12	331	1	lim	PERSON
ma-12	331	2	3.12	CARDINAL
ma-12	331	3	lim	PERSON
ma-12	333	1	‖t2(pt1)zn	PRODUCT
ma-12	334	1	q‖ ≤ lim sup[(1	DATE
ma-12	335	1	3.26	CARDINAL
ma-12	335	2	3.13	CARDINAL
ma-12	335	3	3.25	CARDINAL
ma-12	335	4	3.26	CARDINAL
ma-12	335	5	2.2	CARDINAL
ma-12	335	6	lim	ORG
ma-12	336	1	0	CARDINAL
ma-12	337	1	3.27	CARDINAL
ma-12	337	2	3.27	CARDINAL
ma-12	337	3	lim	PERSON
ma-12	337	4	n→∞	CARDINAL
ma-12	338	1	− t2(pt2)n−1zn‖	PERSON
ma-12	338	2	0	CARDINAL
ma-12	338	3	3.28	CARDINAL
ma-12	338	4	3.11	CARDINAL
ma-12	338	5	3.27	CARDINAL
ma-12	338	6	lim	PERSON
ma-12	339	1	t3(pt3)n−1xn‖	ORG
ma-12	339	2	0	CARDINAL
ma-12	340	1	3.29)now	CARDINAL
ma-12	340	2	lim	PERSON
ma-12	340	3	lim	PERSON
ma-12	340	4	n→∞	CARDINAL
ma-12	341	1	t2(pt2)n−1xn‖ lim	ORG
ma-12	341	2	n→∞	CARDINAL
ma-12	342	1	t3(pt3)n−1xn‖	ORG
ma-12	342	2	t3(pt3)n−1xn‖	ORG
ma-12	342	3	t3(pt3)n−1xn‖	ORG
ma-12	342	4	lim n→∞	LAW
ma-12	342	5	t3(pt3)n−1xn‖	ORG
ma-12	342	6	0	CARDINAL
ma-12	345	1	1− γn)sn3xn + γnt3(pt3	DATE
ma-12	346	1	= γn‖(sn3xn −	PERSON
ma-12	347	1	3.29	CARDINAL
ma-12	347	2	lim n→∞	PERSON
ma-12	350	1	0	CARDINAL
ma-12	355	1	sn3xn‖+	GPE
ma-12	356	1	3.32	CARDINAL
ma-12	356	2	3.29	CARDINAL
ma-12	356	3	3.32	CARDINAL
ma-12	356	4	lim n→∞	PERSON
ma-12	358	1	0	CARDINAL
ma-12	359	1	3.33	CARDINAL
ma-12	360	1	j. math	PERSON
ma-12	362	1	1 (	CARDINAL
ma-12	362	2	2021	CARDINAL
ma-12	363	1	58again	DATE
ma-12	363	2	t2(pt2)n−1xn‖	ORG
ma-12	363	3	t2(pt2)n−1xn‖	ORG
ma-12	363	4	t2(pt2)n−1zn‖+	TIME
ma-12	364	1	2	CARDINAL
ma-12	365	1	2	CARDINAL
ma-12	367	1	− t2(pt2)n−1zn‖+	PERSON
ma-12	368	1	3.34	CARDINAL
ma-12	368	2	3.27),(3.33	CARDINAL
ma-12	368	3	3.34	CARDINAL
ma-12	368	4	lim	PERSON
ma-12	368	5	t2(pt2)n−1xn‖	ORG
ma-12	368	6	0	CARDINAL
ma-12	369	1	3.35	MONEY
ma-12	369	2	3.35	MONEY
ma-12	370	1	lim n→∞	LAW
ma-12	370	2	t2(pt2)n−1xn‖	ORG
ma-12	370	3	0	CARDINAL
ma-12	371	1	3.36	CARDINAL
ma-12	372	1	‖p	DATE
ma-12	372	2	1−	ORDINAL
ma-12	374	1	3.27	CARDINAL
ma-12	374	2	lim n→∞	PERSON
ma-12	376	1	0	CARDINAL
ma-12	377	1	3.37)moreover	CARDINAL
ma-12	378	1	+ t2(pt2	PERSON
ma-12	379	1	sn2xn‖+	ORG
ma-12	379	2	3.27	CARDINAL
ma-12	379	3	3.28	CARDINAL
ma-12	379	4	3.37	CARDINAL
ma-12	379	5	lim n→∞	PERSON
ma-12	380	1	0	CARDINAL
ma-12	381	1	3.38	CARDINAL
ma-12	383	1	t1(pt1)n−1yn‖+	ORDINAL
ma-12	388	1	1 +mhn)‖yn	QUANTITY
ma-12	388	2	3.39	CARDINAL
ma-12	388	3	3.23	CARDINAL
ma-12	388	4	3.38	CARDINAL
ma-12	388	5	3.39	CARDINAL
ma-12	388	6	∞ lim n→∞	PERSON
ma-12	390	1	0	CARDINAL
ma-12	391	1	3.40	CARDINAL
ma-12	392	1	j. math	PERSON
ma-12	394	1	1 (	CARDINAL
ma-12	394	2	2021	CARDINAL
ma-12	394	3	59now	DATE
ma-12	394	4	lim n→∞	LAW
ma-12	395	1	0	CARDINAL
ma-12	395	2	3.41	CARDINAL
ma-12	396	1	1− αn)sn1xn +	DATE
ma-12	398	1	3.23	CARDINAL
ma-12	398	2	lim	PERSON
ma-12	399	1	0	CARDINAL
ma-12	399	2	3.42	CARDINAL
ma-12	399	3	− t1(pt1)n−1yn‖ ≤	PERSON
ma-12	399	4	− t1(pt1)n−1yn‖	PERSON
ma-12	399	5	3.23	CARDINAL
ma-12	399	6	3.42	CARDINAL
ma-12	399	7	lim	PERSON
ma-12	399	8	n→∞	PRODUCT
ma-12	401	1	0	CARDINAL
ma-12	402	1	3.43	CARDINAL
ma-12	402	2	3.23	CARDINAL
ma-12	402	3	3.24	CARDINAL
ma-12	402	4	t1(pt1)n−1yn‖+	ORDINAL
ma-12	402	5	lim n→∞	ORG
ma-12	403	1	0	CARDINAL
ma-12	404	1	3.44	CARDINAL
ma-12	404	2	3.41	CARDINAL
ma-12	404	3	3.44	CARDINAL
ma-12	406	1	t2(pt2)n−1xn‖	ORG
ma-12	407	1	t2(pt2)n−1xn‖	ORG
ma-12	407	2	lim n→∞	ORG
ma-12	407	3	t2(pt2)n−1xn‖	ORG
ma-12	407	4	0	CARDINAL
ma-12	408	1	3.45	CARDINAL
ma-12	409	1	j. math	PERSON
ma-12	411	1	1 (	CARDINAL
ma-12	411	2	2021	CARDINAL
ma-12	414	1	t2(pt2)n−1xn‖	ORG
ma-12	415	1	2	CARDINAL
ma-12	415	2	2	CARDINAL
ma-12	418	1	t2(pt2)n−1xn‖	ORG
ma-12	418	2	1 +mhn)‖xn	QUANTITY
ma-12	419	1	3.38	CARDINAL
ma-12	419	2	3.42	CARDINAL
ma-12	419	3	3.45	CARDINAL
ma-12	419	4	lim	PERSON
ma-12	419	5	− t2(pt2)n−1yn‖	PERSON
ma-12	420	1	3.46	CARDINAL
ma-12	420	2	3.30	CARDINAL
ma-12	420	3	3.41	CARDINAL
ma-12	421	1	t3(pt3)n−1xn‖	ORG
ma-12	422	1	− t3(pt3)n−1xn‖	PERSON
ma-12	422	2	lim n→∞	FAC
ma-12	423	1	t3(pt3)n−1xn‖	ORG
ma-12	423	2	0	CARDINAL
ma-12	424	1	3.47	CARDINAL
ma-12	425	1	t3(pt3)n−1xn‖	ORG
ma-12	426	1	3	CARDINAL
ma-12	429	1	t3(pt3)n−1xn‖	ORG
ma-12	429	2	1 +mhn)‖xn	QUANTITY
ma-12	430	1	3.38	CARDINAL
ma-12	430	2	3.42	CARDINAL
ma-12	430	3	3.47	CARDINAL
ma-12	430	4	lim	PERSON
ma-12	430	5	0	CARDINAL
ma-12	431	1	3.48	CARDINAL
ma-12	432	1	j. math	PERSON
ma-12	434	1	1 (	CARDINAL
ma-12	434	2	2021	CARDINAL
ma-12	435	1	1	CARDINAL
ma-12	435	2	2	DATE
ma-12	435	3	3	DATE
ma-12	435	4	t3	ORG
ma-12	435	5	three	CARDINAL
ma-12	435	6	‖ti(pti)(pti	PERSON
ma-12	437	1	1 +	QUANTITY
ma-12	437	2	1 +mhn)‖ti(pti)n−2yn−1	QUANTITY
ma-12	437	3	xn‖+	DATE
ma-12	437	4	3.49	CARDINAL
ma-12	437	5	1.2.3	CARDINAL
ma-12	437	6	3.43	CARDINAL
ma-12	437	7	3.46	CARDINAL
ma-12	437	8	3.48	CARDINAL
ma-12	437	9	lim	PERSON
ma-12	437	10	n→∞	PRODUCT
ma-12	437	11	0	CARDINAL
ma-12	438	1	3.50	CARDINAL
ma-12	438	2	t1(pt1)n−1yn‖+	ORDINAL
ma-12	438	3	− xn‖+	EVENT
ma-12	439	1	− yn‖	PERSON
ma-12	439	2	3.24	CARDINAL
ma-12	439	3	3.38	CARDINAL
ma-12	439	4	3.43	CARDINAL
ma-12	439	5	lim	PERSON
ma-12	439	6	n→∞	PRODUCT
ma-12	439	7	0	CARDINAL
ma-12	439	8	3.51	CARDINAL
ma-12	439	9	1	CARDINAL
ma-12	439	10	2	DATE
ma-12	439	11	3	DATE
ma-12	445	1	ti(pti)n−1xn‖+	CARDINAL
ma-12	445	2	− yn−1‖+	PERSON
ma-12	449	1	ti(pti)n−1xn‖+	CARDINAL
ma-12	453	1	3.30	CARDINAL
ma-12	453	2	3.36	CARDINAL
ma-12	453	3	3.41	CARDINAL
ma-12	453	4	3.50	CARDINAL
ma-12	453	5	3.51	CARDINAL
ma-12	453	6	0	CARDINAL
ma-12	453	7	1	CARDINAL
ma-12	453	8	2	CARDINAL
ma-12	453	9	3	CARDINAL
ma-12	454	1	j. math	PERSON
ma-12	456	1	1 (	CARDINAL
ma-12	456	2	2021	CARDINAL
ma-12	456	3	− sni	PERSON
ma-12	457	1	0	CARDINAL
ma-12	457	2	1	CARDINAL
ma-12	457	3	2	CARDINAL
ma-12	457	4	3.infact	CARDINAL
ma-12	457	5	1	CARDINAL
ma-12	457	6	2	DATE
ma-12	457	7	3	DATE
ma-12	457	8	− sni xn ≤	PERSON
ma-12	458	1	3.29	CARDINAL
ma-12	458	2	3.30	CARDINAL
ma-12	458	3	3.36	CARDINAL
ma-12	458	4	3.40	CARDINAL
ma-12	458	5	3.41	CARDINAL
ma-12	458	6	3.45	CARDINAL
ma-12	459	1	lim n→∞	LAW
ma-12	460	1	− sni	PERSON
ma-12	460	2	1	CARDINAL
ma-12	460	3	2	DATE
ma-12	460	4	3	CARDINAL
ma-12	460	5	3.52	CARDINAL
ma-12	460	6	3.3	CARDINAL
ma-12	461	1	3.4	CARDINAL
ma-12	462	1	3.2	CARDINAL
ma-12	462	2	p2‖	GPE
ma-12	463	1	0	CARDINAL
ma-12	463	2	1	CARDINAL
ma-12	463	3	1.7	CARDINAL
ma-12	465	1	3.2	CARDINAL
ma-12	465	2	∈	ORG
ma-12	468	1	1	CARDINAL
ma-12	468	2	p2‖	GPE
ma-12	469	1	0	CARDINAL
ma-12	469	2	1	CARDINAL
ma-12	471	1	p2‖	GPE
ma-12	471	2	‖xn−	DATE
ma-12	471	3	3.2	CARDINAL
ma-12	472	1	3.4	CARDINAL
ma-12	472	2	0	CARDINAL
ma-12	473	1	1−	ORDINAL
ma-12	474	1	1− βn)sn2 +	TIME
ma-12	476	1	1−	CARDINAL
ma-12	476	2	n ≥ 1	DATE
ma-12	476	3	3.53	CARDINAL
ma-12	476	4	∈	ORG
ma-12	477	1	3.12	CARDINAL
ma-12	477	2	3.15	CARDINAL
ma-12	477	3	3.18	CARDINAL
ma-12	477	4	‖rn(x	ORG
ma-12	477	5	1	CARDINAL
ma-12	479	1	1 +	CARDINAL
ma-12	479	2	− y‖+ δnθn	PERSON
ma-12	479	3	‖vn(x	DATE
ma-12	481	1	− y‖+ gn	PERSON
ma-12	481	2	3.54	CARDINAL
ma-12	481	3	2hn+h2	CARDINAL
ma-12	481	4	2	CARDINAL
ma-12	481	5	2+hnm	CARDINAL
ma-12	481	6	3hnm+3h2	CARDINAL
ma-12	481	7	3 and	QUANTITY
ma-12	481	8	1+hnm)(2+hnm)θnwith	CARDINAL
ma-12	482	1	→ 1	DATE
ma-12	483	1	∈	ORG
ma-12	483	2	1− t)p1)− sn.m(txm +	TIME
ma-12	483	3	3.55	CARDINAL
ma-12	484	1	j. math	PERSON
ma-12	486	1	1 (	CARDINAL
ma-12	486	2	2021	CARDINAL
ma-12	487	1	63from	CARDINAL
ma-12	487	2	3.54	CARDINAL
ma-12	488	1	3.55	CARDINAL
ma-12	488	2	m(x)− sn	PERSON
ma-12	488	3	m(y)‖	PERSON
ma-12	492	1	vn+m−2vn+m−3	ORG
ma-12	493	1	vn(y)‖+ gn+m−1 +	PERSON
ma-12	494	1	3.56	CARDINAL
ma-12	494	2	sn	ORG
ma-12	494	3	mxn =	PERSON
ma-12	494	4	sn	ORG
ma-12	495	1	an+m(t	PERSON
ma-12	496	1	3.57	CARDINAL
ma-12	496	2	2.3	CARDINAL
ma-12	496	3	5	CARDINAL
ma-12	497	1	− sn	PERSON
ma-12	497	2	− sn	PERSON
ma-12	497	3	3.58	CARDINAL
ma-12	497	4	0	CARDINAL
ma-12	497	5	1and	CARDINAL
ma-12	497	6	3.57	CARDINAL
ma-12	497	7	lim	PERSON
ma-12	498	1	bn.m ≤ lim	PERSON
ma-12	499	1	1	CARDINAL
ma-12	499	2	p2‖	GPE
ma-12	500	1	0	CARDINAL
ma-12	500	2	1].this	CARDINAL
ma-12	500	3	3.4	CARDINAL
ma-12	500	4	3.5	CARDINAL
ma-12	501	1	3.2	CARDINAL
ma-12	502	1	j(p1 − p2	ORG
ma-12	502	2	〉	CARDINAL
ma-12	502	3	1.7	CARDINAL
ma-12	503	1	j(p1 − p2〉	ORG
ma-12	503	2	0	CARDINAL
ma-12	505	1	6=	CARDINAL
ma-12	506	1	j(p1 − p2)〉+	ORG
ma-12	507	1	j(p1 − p2)〉+	ORG
ma-12	507	2	− p1‖	PERSON
ma-12	508	1	j. math	PERSON
ma-12	510	1	1 (	CARDINAL
ma-12	510	2	2021	CARDINAL
ma-12	511	1	0	CARDINAL
ma-12	511	2	n→∞	DATE
ma-12	511	3	j(p1 − p2)〉+	ORG
ma-12	511	4	lim	ORG
ma-12	512	1	n→∞	PRODUCT
ma-12	512	2	j(p1 − p2)〉+	ORG
ma-12	512	3	+b(tq	PERSON
ma-12	512	4	j(p1 − p2	ORG
ma-12	512	5	〉 ≤	MONEY
ma-12	512	6	j(p1 − p2	ORG
ma-12	512	7	〉 + b(tq	MONEY
ma-12	513	1	〉	CARDINAL
ma-12	513	2	j(p1 − p2	ORG
ma-12	513	3	〉	CARDINAL
ma-12	514	1	3.5	CARDINAL
ma-12	515	1	3.6	CARDINAL
ma-12	516	1	3.2	CARDINAL
ma-12	516	2	1.7	CARDINAL
ma-12	518	1	lemma 3.5	ORG
ma-12	518	2	q1− q2	PERSON
ma-12	518	3	〉	CARDINAL
ma-12	524	1	〉	CARDINAL
ma-12	524	2	0	CARDINAL
ma-12	528	1	3.6	CARDINAL
ma-12	528	2	3.7	CARDINAL
ma-12	529	1	3.2	CARDINAL
ma-12	529	2	kadec klec	PERSON
ma-12	533	1	1	CARDINAL
ma-12	533	2	2	DATE
ma-12	533	3	3	DATE
ma-12	533	4	zero	CARDINAL
ma-12	533	5	1.7	CARDINAL
ma-12	535	1	3.2	CARDINAL
ma-12	536	1	3.3	CARDINAL
ma-12	537	1	‖xnk − tixnk‖	GPE
ma-12	537	2	1	CARDINAL
ma-12	537	3	2	DATE
ma-12	537	4	3	CARDINAL
ma-12	541	1	1	CARDINAL
ma-12	541	2	2	DATE
ma-12	541	3	3	DATE
ma-12	541	4	zero	CARDINAL
ma-12	541	5	siq	GPE
ma-12	547	1	1	CARDINAL
ma-12	547	2	2	DATE
ma-12	547	3	3	CARDINAL
ma-12	551	1	xn}converges	PERSON
ma-12	552	1	xnj	PERSON
ma-12	555	1	∈	ORG
ma-12	555	2	∈	ORG
ma-12	556	1	lemma 3.4	ORG
ma-12	557	1	1	CARDINAL
ma-12	559	1	0	CARDINAL
ma-12	559	2	1	CARDINAL
ma-12	562	1	xn}converges	PERSON
ma-12	566	1	3.8	CARDINAL
ma-12	567	1	3.2	CARDINAL
ma-12	567	2	1	CARDINAL
ma-12	567	3	2	DATE
ma-12	567	4	3	DATE
ma-12	567	5	zero	CARDINAL
ma-12	567	6	1.7	CARDINAL
ma-12	574	1	3.2	CARDINAL
ma-12	577	1	3.3	CARDINAL
ma-12	578	1	j. math	PERSON
ma-12	580	1	1 (	CARDINAL
ma-12	580	2	2021	CARDINAL
ma-12	581	1	1	CARDINAL
ma-12	581	2	2	DATE
ma-12	581	3	3	CARDINAL
ma-12	581	4	1	CARDINAL
ma-12	581	5	2	DATE
ma-12	581	6	3	DATE
ma-12	581	7	demiclosedat zero	ORG
ma-12	581	8	siq	GPE
ma-12	586	1	1	CARDINAL
ma-12	586	2	2	DATE
ma-12	586	3	3	CARDINAL
ma-12	590	1	xnj	PERSON
ma-12	593	1	3.2	CARDINAL
ma-12	593	2	‖xn−	DATE
ma-12	594	1	lim n→∞	FAC
ma-12	595	1	− q?‖ = lim	PERSON
ma-12	595	2	n→∞	CARDINAL
ma-12	596	1	lim	ORG
ma-12	596	2	n→∞	CARDINAL
ma-12	597	1	n→∞	CARDINAL
ma-12	598	1	n→∞	DATE
ma-12	600	1	n→∞	CARDINAL
ma-12	601	1	− q?‖	PERSON
ma-12	601	2	3.59	CARDINAL
ma-12	603	1	1.7	CARDINAL
ma-12	604	1	∈	ORG
ma-12	606	1	3.9	CARDINAL
ma-12	607	1	k −→ k	PERSON
ma-12	607	2	three	CARDINAL
ma-12	607	3	{k(2)n	PERSON
ma-12	608	1	1,∞	CARDINAL
ma-12	608	2	2)}n	CARDINAL
ma-12	608	3	3)n	CARDINAL
ma-12	609	1	1,∞	CARDINAL
ma-12	609	2	t3	ORG
ma-12	609	3	k −→ e	PERSON
ma-12	609	4	three	CARDINAL
ma-12	609	5	{µ(2)n	PERSON
ma-12	610	1	1,∞	CARDINAL
ma-12	610	2	{ν(1)n	PERSON
ma-12	611	1	1,∞	CARDINAL
ma-12	612	1	1.7	CARDINAL
ma-12	612	2	∈	ORG
ma-12	613	1	0	CARDINAL
ma-12	613	2	1	CARDINAL
ma-12	615	1	i.	PERSON
ma-12	615	2	2	CARDINAL
ma-12	615	3	2	CARDINAL
ma-12	615	4	3	CARDINAL
ma-12	615	5	2	CARDINAL
ma-12	615	6	3	CARDINAL
ma-12	616	1	0	CARDINAL
ma-12	616	2	ψ(t	FAC
ma-12	616	3	≤ mt	GPE
ma-12	617	1	∈	ORG
ma-12	618	1	3.10	CARDINAL
ma-12	619	1	k −→ k	PERSON
ma-12	619	2	three	CARDINAL
ma-12	619	3	{k(2)n	PERSON
ma-12	620	1	1,∞	CARDINAL
ma-12	620	2	2)}n	CARDINAL
ma-12	620	3	3)n	CARDINAL
ma-12	621	1	1,∞	CARDINAL
ma-12	621	2	t3	ORG
ma-12	621	3	k −→ e	PERSON
ma-12	621	4	three	CARDINAL
ma-12	621	5	{µ(2)n	PERSON
ma-12	622	1	1,∞	CARDINAL
ma-12	622	2	{ν(1)n	PERSON
ma-12	623	1	1,∞	CARDINAL
ma-12	624	1	1.7	CARDINAL
ma-12	624	2	∈	ORG
ma-12	625	1	0	CARDINAL
ma-12	625	2	1	CARDINAL
ma-12	629	1	j. math	PERSON
ma-12	631	1	1 (	CARDINAL
ma-12	631	2	2021	CARDINAL
ma-12	631	3	66	CARDINAL
ma-12	631	4	i.	PERSON
ma-12	631	5	2	CARDINAL
ma-12	631	6	2	CARDINAL
ma-12	631	7	3	CARDINAL
ma-12	631	8	2	CARDINAL
ma-12	631	9	3	CARDINAL
ma-12	632	1	‖x−t2(pt2)n−1y‖ ≤ ‖sn2x−t2(pt2)n−1y‖	DATE
ma-12	634	1	0	CARDINAL
ma-12	634	2	ψ(t	FAC
ma-12	634	3	≤ m2	QUANTITY
ma-12	634	4	0	CARDINAL
ma-12	635	1	0	CARDINAL
ma-12	636	1	0	CARDINAL
ma-12	636	2	1	CARDINAL
ma-12	636	3	2	DATE
ma-12	636	4	3	CARDINAL
ma-12	638	1	three	CARDINAL
ma-12	641	1	j. math	PERSON
ma-12	643	1	1 (	CARDINAL
ma-12	643	2	2021	CARDINAL
ma-12	644	1	1	CARDINAL
ma-12	644	2	alber	PERSON
ma-12	644	3	c.e.	GPE
ma-12	644	4	chidume, h. zegeye	ORG
ma-12	645	1	2006	DATE
ma-12	645	2	2006) 10673	DATE
ma-12	646	1	ofoedu, h. zegeye	ORG
ma-12	646	2	j. math	PERSON
ma-12	649	1	280	CARDINAL
ma-12	649	2	2003	DATE
ma-12	650	1	364?374	CARDINAL
ma-12	651	1	n. shahzad	PERSON
ma-12	651	2	h. zegeye	PERSON
ma-12	651	3	nonexpan-sive	GPE
ma-12	652	1	funct	PERSON
ma-12	654	1	optim	PERSON
ma-12	655	1	25 (2005	DATE
ma-12	655	2	239?257	CARDINAL
ma-12	656	1	j. math	PERSON
ma-12	658	1	333	CARDINAL
ma-12	658	2	2007	DATE
ma-12	658	3	128?141	DATE
ma-12	659	1	w. awa kaczor	PERSON
ma-12	659	2	t. kuczumow	GPE
ma-12	659	3	s. reich	PERSON
ma-12	662	1	43 (2001	DATE
ma-12	663	1	377?401	CARDINAL
ma-12	664	1	546x(99)00200	CARDINAL
ma-12	664	2	k. goebel	PERSON
ma-12	664	3	w.a. kirk	GPE
ma-12	665	1	amer	PERSON
ma-12	667	1	35(1972	CARDINAL
ma-12	669	1	w. guo	PERSON
ma-12	669	2	w. guo	PERSON
ma-12	670	1	lett.24	PERSON
ma-12	670	2	2011	DATE
ma-12	670	3	w. guo	PERSON
ma-12	670	4	y.j. cho	GPE
ma-12	670	5	w. guo	PERSON
ma-12	670	6	2012	DATE
ma-12	670	7	2012	DATE
ma-12	670	8	224	CARDINAL
ma-12	671	1	khan	GPE
ma-12	671	2	w. takahashi	PERSON
ma-12	671	3	two	CARDINAL
ma-12	671	4	sci.math	GPE
ma-12	672	1	japon	GPE
ma-12	673	1	53 (2001	DATE
ma-12	673	2	143	CARDINAL
ma-12	673	3	z. opial	PERSON
ma-12	676	1	73	CARDINAL
ma-12	676	2	1967	DATE
ma-12	676	3	591	CARDINAL
ma-12	676	4	m.o.	GPE
ma-12	676	5	s.c.	GPE
ma-12	678	1	32	CARDINAL
ma-12	678	2	1181?1191	CARDINAL
ma-12	679	1	00199	CARDINAL
ma-12	679	2	b. e. rhoades	PERSON
ma-12	679	3	j. math	PERSON
ma-12	680	1	118	CARDINAL
ma-12	680	2	j. schu	PERSON
ma-12	682	1	43	CARDINAL
ma-12	682	2	1991	DATE
ma-12	683	1	153-159.[14	CARDINAL
ma-12	683	2	k. sithikul	PERSON
ma-12	683	3	s. saejung	PERSON
ma-12	683	4	acta univ	ORG
ma-12	687	1	48	DATE
ma-12	687	2	2009	DATE
ma-12	687	3	139-152.[15	CARDINAL
ma-12	687	4	w. takahashi	PERSON
ma-12	687	5	g.e. kim	PERSON
ma-12	688	1	japon	GPE
ma-12	689	1	48(1998	CARDINAL
ma-12	690	1	1-9.[16	CARDINAL
ma-12	690	2	k.k. tan	PERSON
ma-12	690	3	xu	PERSON
ma-12	690	4	j. math.anal.	PERSON
ma-12	690	5	178	CARDINAL
ma-12	690	6	1993	DATE
ma-12	690	7	301-308.[17	CARDINAL
ma-12	690	8	l. wang	PERSON
ma-12	690	9	j. math	PERSON
ma-12	692	1	323	CARDINAL
ma-12	692	2	2006	DATE
ma-12	693	1	550?557	DATE
ma-12	693	2	https://doi.org/10.1016/j.jmaa.2005.10.062.[18	ORG
ma-12	693	3	e. yolacan	PERSON
ma-12	693	4	h. kiziltune	PERSON
ma-12	693	5	nonexpansive	NORP
ma-12	693	6	j. nonlinear sci.	ORG
ma-12	693	7	5	CARDINAL
ma-12	693	8	2012	DATE
ma-12	693	9	389?402.[19	CARDINAL
ma-12	693	10	d.i.	GPE
ma-12	693	11	uko	ORG
ma-12	693	12	j. nig	PERSON
ma-12	696	1	33	CARDINAL
ma-12	696	2	2014	DATE
ma-12	696	3	129	CARDINAL
ma-12	696	4	d.i.	GPE
ma-12	696	5	uko	ORG
ma-12	697	1	5 (2015	CARDINAL
ma-12	697	2	120-134.[21	CARDINAL
ma-12	697	3	cambridge university press	ORG
ma-12	697	4	1991	DATE
ma-12	698	1	https://doi.org/10.1155/fpta/2006/10673 https://doi.org/10.1016/s0022-247x(03)00061-1	PERSON
ma-12	698	2	https://doi.org/10.1081/nfa-120039611	GPE
ma-12	698	3	https://doi.org/10.1081/nfa-120039611	NORP
ma-12	698	4	https://doi.org/10.1016/j.jmaa.2006.09.023	GPE
ma-12	698	5	https://doi.org/10.1090/s0002-9939-1972-0298500-3 https://doi.org/10.1016/j.aml.2011.06.022	PERSON
ma-12	698	6	1	CARDINAL
ma-12	699	1	2	CARDINAL
ma-12	699	2	3	CARDINAL