id	sid	eid	entity	type
ma-119	1	1	2023	CARDINAL
ma-119	2	1	j. math	PERSON
ma-119	4	1	3 (	CARDINAL
ma-119	4	2	2023	CARDINAL
ma-119	5	1	9doi	CARDINAL
ma-119	5	2	10.28924	CARDINAL
ma-119	5	3	j. z. nyabonyi1,∗	PERSON
ma-119	5	4	n. b. okelo2	PERSON
ma-119	5	5	r. k. obogi1	PERSON
ma-119	6	1	kisii university	ORG
ma-119	6	2	kenya nyabonyijanes@yahoo.com	GPE
ma-119	7	1	2department	PERSON
ma-119	7	2	jaramogi	ORG
ma-119	7	3	odinga university of science and technology	ORG
ma-119	7	4	kenya	GPE
ma-119	12	1	1	CARDINAL
ma-119	13	1	49	CARDINAL
ma-119	13	2	acomplex hilbert space h.	ORG
ma-119	13	3	2‖t0	CARDINAL
ma-119	13	4	− λi0‖	ORG
ma-119	14	1	‖δt0‖	ORG
ma-119	15	1	johnson	PERSON
ma-119	16	1	1	CARDINAL
ma-119	16	2	1	CARDINAL
ma-119	16	3	2	CARDINAL
ma-119	16	4	3	CARDINAL
ma-119	17	1	johnson	PERSON
ma-119	18	1	20	CARDINAL
ma-119	23	1	gajendragadka	PERSON
ma-119	24	1	18	CARDINAL
ma-119	24	2	the von neumann	PERSON
ma-119	25	1	von neumann	PERSON
ma-119	25	2	2	CARDINAL
ma-119	25	3	anderson	PERSON
ma-119	26	1	3	CARDINAL
ma-119	26	2	ac	ORG
ma-119	26	3	‖δa(x	WORK_OF_ART
ma-119	27	1	a. kyle	PERSON
ma-119	28	1	24	CARDINAL
ma-119	28	2	22	CARDINAL
ma-119	28	3	2022	CARDINAL
ma-119	31	1	j. math	PERSON
ma-119	33	1	10.28924	CARDINAL
ma-119	33	2	2of	PRODUCT
ma-119	34	1	kyle	PERSON
ma-119	35	1	25	CARDINAL
ma-119	35	2	c∗-algebra	ORG
ma-119	35	3	49	CARDINAL
ma-119	36	1	charles	PERSON
ma-119	36	2	steve	PERSON
ma-119	37	1	11	CARDINAL
ma-119	37	2	c∗-algebras	ORG
ma-119	38	1	c∗-algebras	ORG
ma-119	38	2	c∗-algebras	ORG
ma-119	40	1	50	CARDINAL
ma-119	42	1	16	CARDINAL
ma-119	42	2	31	CARDINAL
ma-119	42	3	von neumann	PERSON
ma-119	43	1	x. mathieu	PERSON
ma-119	44	1	29	CARDINAL
ma-119	44	2	c∗-algebras	NORP
ma-119	45	1	51	CARDINAL
ma-119	45	2	two	CARDINAL
ma-119	46	1	9	CARDINAL
ma-119	46	2	x∗a	GPE
ma-119	46	3	∈	ORG
ma-119	47	1	douglas	PERSON
ma-119	47	2	15	CARDINAL
ma-119	47	3	archbold	GPE
ma-119	47	4	1	CARDINAL
ma-119	47	5	two	CARDINAL
ma-119	47	6	z(y	GPE
ma-119	48	1	z(y	ORG
ma-119	48	2	26	CARDINAL
ma-119	50	1	17	CARDINAL
ma-119	50	2	2	CARDINAL
ma-119	52	1	10	CARDINAL
ma-119	53	1	13	CARDINAL
ma-119	54	1	algebraic	PERSON
ma-119	55	1	1 ≤	QUANTITY
ma-119	55	2	hong-ke	GPE
ma-119	55	3	yue-qing	PERSON
ma-119	58	1	‖x‖ ≤ 1	PRODUCT
ma-119	58	2	∑n i=1	PERSON
ma-119	60	1	j. math	PERSON
ma-119	62	1	10.28924	CARDINAL
ma-119	62	2	3	CARDINAL
ma-119	63	1	35	CARDINAL
ma-119	63	2	jordan	GPE
ma-119	63	3	∈	ORG
ma-119	64	1	c∗-algebra	ORG
ma-119	65	1	a(ξ	GPE
ma-119	65	2	c∗-algebras	ORG
ma-119	67	1	38	CARDINAL
ma-119	68	1	37	CARDINAL
ma-119	69	1	37	CARDINAL
ma-119	69	2	∈	ORG
ma-119	69	3	‖λ‖	ORG
ma-119	70	1	1	CARDINAL
ma-119	70	2	〉	CARDINAL
ma-119	70	3	23	CARDINAL
ma-119	71	1	10	CARDINAL
ma-119	73	1	52	CARDINAL
ma-119	73	2	mx	PRODUCT
ma-119	73	3	mx	PRODUCT
ma-119	73	4	‖mx	GPE
ma-119	73	5	‖mx	GPE
ma-119	75	1	36	CARDINAL
ma-119	75	2	hilbert spaces	ORG
ma-119	76	1	8	CARDINAL
ma-119	76	2	u → u	ORG
ma-119	78	1	two	CARDINAL
ma-119	78	2	∈	ORG
ma-119	79	1	0	CARDINAL
ma-119	80	1	12	CARDINAL
ma-119	82	1	36	CARDINAL
ma-119	83	1	34	CARDINAL
ma-119	83	2	first	ORDINAL
ma-119	85	1	38	CARDINAL
ma-119	85	2	spaces.in	DATE
ma-119	86	1	51	CARDINAL
ma-119	86	2	jordan ∗-derivation	PERSON
ma-119	86	3	x∗s	ORG
ma-119	87	1	j. math	PERSON
ma-119	89	1	10.28924	CARDINAL
ma-119	89	2	4banach	DATE
ma-119	90	1	2	CARDINAL
ma-119	90	2	|=λ|	ORG
ma-119	90	3	w0(s	ORG
ma-119	90	4	s.	PERSON
ma-119	90	5	1	CARDINAL
ma-119	90	6	zero	CARDINAL
ma-119	91	1	41	CARDINAL
ma-119	92	1	lumer	PERSON
ma-119	94	1	18	CARDINAL
ma-119	94	2	0	CARDINAL
ma-119	94	3	1	CARDINAL
ma-119	95	1	archbold	ORG
ma-119	96	1	1	CARDINAL
ma-119	97	1	d(a	PERSON
ma-119	100	1	44	CARDINAL
ma-119	100	2	von neumann	PERSON
ma-119	101	1	von neumann	PERSON
ma-119	101	2	∈	ORG
ma-119	103	1	von neumann algebras	PERSON
ma-119	104	1	14	CARDINAL
ma-119	104	2	λ(m	ORG
ma-119	104	3	1 ≤	MONEY
ma-119	105	1	matej	PERSON
ma-119	105	2	28	CARDINAL
ma-119	105	3	a von neumann	PERSON
ma-119	108	1	cabrera	PERSON
ma-119	109	1	10]for	ORG
ma-119	109	2	jordan	GPE
ma-119	109	3	‖u‖	PERSON
ma-119	110	1	30	CARDINAL
ma-119	111	1	kittaneh	PERSON
ma-119	112	1	26	CARDINAL
ma-119	114	1	stacho	PERSON
ma-119	115	1	48	CARDINAL
ma-119	116	1	j. math	PERSON
ma-119	118	1	10.28924	CARDINAL
ma-119	118	2	jordan	GPE
ma-119	119	1	danko	PERSON
ma-119	120	1	14	CARDINAL
ma-119	120	2	⊆	CARDINAL
ma-119	122	1	0	CARDINAL
ma-119	123	1	11	CARDINAL
ma-119	123	2	‖a‖ ∈ σ(a	ORG
ma-119	124	1	‖a‖ ∈ σap(a	ORG
ma-119	124	2	σ(a	ORG
ma-119	125	1	⊆	CARDINAL
ma-119	125	2	ω(a	ORG
ma-119	125	3	γ(a	ORG
ma-119	126	1	‖a‖ ⊆ w	ORG
ma-119	126	2	‖a‖ ∈ σ(a	ORG
ma-119	128	1	32	CARDINAL
ma-119	132	1	23	CARDINAL
ma-119	132	2	2	CARDINAL
ma-119	133	1	3	CARDINAL
ma-119	135	1	32	CARDINAL
ma-119	136	1	0 ≤ α <	QUANTITY
ma-119	136	2	1	CARDINAL
ma-119	136	3	sup|g|<1(1−|g|2)|f	ORG
ma-119	136	4	′(g)|	CARDINAL
ma-119	140	1	barraa	PERSON
ma-119	141	1	more than one	CARDINAL
ma-119	141	2	convexoid	ORG
ma-119	142	1	richard	PERSON
ma-119	143	1	44	CARDINAL
ma-119	144	1	b‖cb	GPE
ma-119	145	1	richard	PERSON
ma-119	146	1	45	CARDINAL
ma-119	147	1	seddik	PERSON
ma-119	148	1	n‖	GPE
ma-119	148	2	2	CARDINAL
ma-119	148	3	1)‖m‖‖n‖	CARDINAL
ma-119	149	1	alexandra	PERSON
ma-119	150	1	17	CARDINAL
ma-119	151	1	14	CARDINAL
ma-119	151	2	1 2	CARDINAL
ma-119	151	3	4	CARDINAL
ma-119	151	4	1− 1	DATE
ma-119	153	1	14	CARDINAL
ma-119	153	2	1 2	CARDINAL
ma-119	153	3	18	CARDINAL
ma-119	154	1	31	CARDINAL
ma-119	154	2	two	CARDINAL
ma-119	155	1	two	CARDINAL
ma-119	156	1	43	CARDINAL
ma-119	157	1	j. math	PERSON
ma-119	159	1	10.28924	CARDINAL
ma-119	159	2	sup{‖t	GPE
ma-119	160	1	von neumann	PERSON
ma-119	161	1	yong	PERSON
ma-119	161	2	toshiyuki	PERSON
ma-119	162	1	53	CARDINAL
ma-119	164	1	16	CARDINAL
ma-119	164	2	y ∈ d(δ	PERSON
ma-119	165	1	c∗-algebra	ORG
ma-119	167	1	seddik	PERSON
ma-119	168	1	47	CARDINAL
ma-119	169	1	⊗ q−1	PERSON
ma-119	171	1	+ 1	DATE
ma-119	172	1	bonyo	PERSON
ma-119	173	1	hyponormal	NORP
ma-119	173	2	x∗x	DATE
ma-119	173	3	x∗x	DATE
ma-119	174	1	bonyo	PERSON
ma-119	174	2	6	CARDINAL
ma-119	174	3	δa(y	ORG
ma-119	179	1	5]showed	CARDINAL
ma-119	179	2	∈	ORG
ma-119	180	1	1− ε)|b−	CARDINAL
ma-119	181	1	⊆	CARDINAL
ma-119	185	1	∈	ORG
ma-119	185	2	i. pablo	PERSON
ma-119	185	3	jussi	PERSON
ma-119	185	4	mikael	PERSON
ma-119	186	1	42	CARDINAL
ma-119	187	1	20	CARDINAL
ma-119	188	1	4	CARDINAL
ma-119	189	1	two	CARDINAL
ma-119	191	1	c∗-algebra	ORG
ma-119	191	2	49	CARDINAL
ma-119	193	1	j. math	PERSON
ma-119	195	1	10.28924	CARDINAL
ma-119	195	2	72	DATE
ma-119	197	1	1	CARDINAL
ma-119	197	2	1	CARDINAL
ma-119	197	3	1.5	CARDINAL
ma-119	198	1	c∗-algebra	ORG
ma-119	198	2	∈	ORG
ma-119	199	1	2	CARDINAL
ma-119	199	2	37	CARDINAL
ma-119	199	3	2.1	CARDINAL
ma-119	200	1	tdi	ORG
ma-119	200	2	∈	ORG
ma-119	200	3	∀ di	PERSON
ma-119	200	4	b(h	GPE
ma-119	200	5	1	CARDINAL
ma-119	202	1	xe	ORG
ma-119	202	2	∀	ORG
ma-119	202	3	∈	ORG
ma-119	203	1	− re .(iv	ORG
ma-119	205	1	md	GPE
ma-119	205	2	e(x	ORG
ma-119	206	1	dxe	ORG
ma-119	207	1	jordan	GPE
ma-119	207	2	e(x	ORG
ma-119	207	3	∈	ORG
ma-119	208	1	3	CARDINAL
ma-119	208	2	49	CARDINAL
ma-119	208	3	2.3	CARDINAL
ma-119	210	1	u → u	ORG
ma-119	212	1	4	CARDINAL
ma-119	212	2	39	CARDINAL
ma-119	212	3	1.2	CARDINAL
ma-119	213	1	w0(s	ORG
ma-119	213	2	1	CARDINAL
ma-119	214	1	5	CARDINAL
ma-119	214	2	35	CARDINAL
ma-119	214	3	2.1	CARDINAL
ma-119	215	1	∈	ORG
ma-119	215	2	k = k∗. 3	PERSON
ma-119	216	1	6	CARDINAL
ma-119	217	1	∈ b(h	ORG
ma-119	219	1	∈ b(h	ORG
ma-119	220	1	∈	ORG
ma-119	220	2	1	CARDINAL
ma-119	221	1	‖a‖	LOC
ma-119	221	2	η	GPE
ma-119	222	1	1	CARDINAL
ma-119	225	1	j. math	PERSON
ma-119	227	1	10.28924	CARDINAL
ma-119	227	2	37	CARDINAL
ma-119	228	1	0	CARDINAL
ma-119	229	1	a0 ∈ b(h	ORG
ma-119	230	1	‖a‖	NORP
ma-119	231	1	37	CARDINAL
ma-119	232	1	8	CARDINAL
ma-119	233	1	na∗(h	DATE
ma-119	239	1	‖a‖	GPE
ma-119	240	1	axn	ORG
ma-119	240	2	xnkof xn	PERSON
ma-119	240	3	〉	CARDINAL
ma-119	240	4	〉	CARDINAL
ma-119	240	5	1	CARDINAL
ma-119	241	1	‖x‖ ≤ 1	PRODUCT
ma-119	242	1	‖x‖ < 1	PRODUCT
ma-119	243	1	‖x‖ = 1	PERSON
ma-119	243	2	d.	NORP
ma-119	245	1	10	CARDINAL
ma-119	246	1	∈	ORG
ma-119	248	1	∈	ORG
ma-119	249	1	a∗)qaq	PERSON
ma-119	251	1	a∗aq byfuglede	ORG
ma-119	253	1	∈	ORG
ma-119	253	2	∈	ORG
ma-119	254	1	11	CARDINAL
ma-119	255	1	66	CARDINAL
ma-119	256	1	12	CARDINAL
ma-119	257	1	naq(h	NORP
ma-119	257	2	algebraic	PERSON
ma-119	257	3	∈	ORG
ma-119	259	1	j. math	PERSON
ma-119	261	1	10.28924	CARDINAL
ma-119	261	2	9	CARDINAL
ma-119	263	1	λa.now	ORG
ma-119	263	2	∈	ORG
ma-119	265	1	13	CARDINAL
ma-119	270	1	v av ∗	PERSON
ma-119	270	2	∈	ORG
ma-119	272	1	a.(v	ORG
ma-119	273	1	a0	ORG
ma-119	276	1	10	CARDINAL
ma-119	278	1	∗	CARDINAL
ma-119	279	1	10	CARDINAL
ma-119	281	1	10	CARDINAL
ma-119	286	1	14	CARDINAL
ma-119	291	1	aqaq0	ORG
ma-119	292	1	aa0	NORP
ma-119	293	1	a0a)q	ORG
ma-119	295	1	15	CARDINAL
ma-119	297	1	two	CARDINAL
ma-119	298	1	16	CARDINAL
ma-119	299	1	1	CARDINAL
ma-119	300	1	0 1	CARDINAL
ma-119	302	1	1 1	CARDINAL
ma-119	302	2	2	CARDINAL
ma-119	302	3	1 2	CARDINAL
ma-119	303	1	a+ a0	PERSON
ma-119	303	2	2	CARDINAL
ma-119	304	1	a0	ORG
ma-119	305	1	17	CARDINAL
ma-119	308	1	j. math	PERSON
ma-119	310	1	10.28924	CARDINAL
ma-119	310	2	10	CARDINAL
ma-119	313	1	∈	ORG
ma-119	314	1	‖x‖ = 1,	PRODUCT
ma-119	318	1	18	CARDINAL
ma-119	322	1	x0 ∈ h	PERSON
ma-119	326	1	19	CARDINAL
ma-119	328	1	x0 ∈ h	ORG
ma-119	328	2	∈	ORG
ma-119	328	3	〈ax0	PERSON
ma-119	328	4	x0	ORG
ma-119	328	5	∈	ORG
ma-119	330	1	∈	ORG
ma-119	330	2	4.2	CARDINAL
ma-119	332	1	x0 ∈	PERSON
ma-119	333	1	1	CARDINAL
ma-119	333	2	y0⊥{ax0	ORG
ma-119	333	3	x0}and	CARDINAL
ma-119	334	1	x0	ORG
ma-119	334	2	x0	ORG
ma-119	334	3	ax0 → −ax0 as y0 → 0.	ORG
ma-119	335	1	−	PERSON
ma-119	335	2	2‖a‖.it	CARDINAL
ma-119	335	3	3.1	CARDINAL
ma-119	335	4	49	CARDINAL
ma-119	335	5	x0	ORG
ma-119	336	1	20	CARDINAL
ma-119	341	1	− y a0	PERSON
ma-119	342	1	‖y‖	PERSON
ma-119	342	2	1	CARDINAL
ma-119	343	1	|η|	DATE
ma-119	343	2	1	CARDINAL
ma-119	344	1	y0〉|	DATE
ma-119	345	1	1	CARDINAL
ma-119	345	2	〉	CARDINAL
ma-119	346	1	〉	CARDINAL
ma-119	348	1	j. math	PERSON
ma-119	350	1	10.28924	CARDINAL
ma-119	351	1	1	CARDINAL
ma-119	354	1	21	CARDINAL
ma-119	357	1	δ∗a	PRODUCT
ma-119	360	1	η ∈	ORG
ma-119	360	2	η	ORG
ma-119	360	3	η	GPE
ma-119	362	1	δ∗a	PRODUCT
ma-119	362	2	first	ORDINAL
ma-119	362	3	∈	ORG
ma-119	362	4	δ∗a	PRODUCT
ma-119	362	5	1	CARDINAL
ma-119	364	1	22	CARDINAL
ma-119	368	1	22	CARDINAL
ma-119	370	1	δ∗a	CARDINAL
ma-119	370	2	a0	ORG
ma-119	370	3	〉	CARDINAL
ma-119	370	4	δ∗a	DATE
ma-119	371	1	‖δ∗a	ORG
ma-119	371	2	‖δa	GPE
ma-119	371	3	δ∗a	CARDINAL
ma-119	371	4	a0	ORG
ma-119	373	1	needto	ORG
ma-119	374	1	22	CARDINAL
ma-119	378	1	23	CARDINAL
ma-119	379	1	∈	ORG
ma-119	379	2	‖δa	GPE
ma-119	380	1	∈	ORG
ma-119	381	1	24	CARDINAL
ma-119	383	1	j. math	PERSON
ma-119	385	1	10.28924	CARDINAL
ma-119	385	2	12	CARDINAL
ma-119	385	3	25	CARDINAL
ma-119	390	1	na(h)]0	ORG
ma-119	391	1	≤ 2‖s	CARDINAL
ma-119	392	1	2 infλ∈c ‖s −	QUANTITY
ma-119	393	1	2d(s	CARDINAL
ma-119	394	1	26	CARDINAL
ma-119	396	1	25	CARDINAL
ma-119	396	2	27	CARDINAL
ma-119	397	1	s0‖. proof	PERSON
ma-119	398	1	na(h)]0	ORG
ma-119	398	2	followingproof	PERSON
ma-119	398	3	lemma 25	ORG
ma-119	398	4	|[na(h)]0(x)‖	ORG
ma-119	399	1	‖s −	PERSON
ma-119	401	1	28	CARDINAL
ma-119	404	1	49	CARDINAL
ma-119	404	2	27	CARDINAL
ma-119	408	1	29	CARDINAL
ma-119	410	1	η	PERSON
ma-119	410	2	η	PERSON
ma-119	410	3	1	CARDINAL
ma-119	410	4	φ ⊗	ORG
ma-119	412	1	ϕ(x)ξ	ORG
ma-119	412	2	∀x ∈ h	ORG
ma-119	412	3	‖x‖ = 1.	PRODUCT
ma-119	413	1	‖x‖ = 1	PRODUCT
ma-119	413	2	⊗ η	PERSON
ma-119	414	1	28	CARDINAL
ma-119	414	2	s0 |[na(h)]0‖2	ORG
ma-119	415	1	s0‖ ≥	GPE
ma-119	415	2	30	CARDINAL
ma-119	416	1	2‖s‖.	CARDINAL
ma-119	416	2	31	CARDINAL
ma-119	417	1	27	CARDINAL
ma-119	417	2	3	CARDINAL
ma-119	418	1	2‖s‖.	CARDINAL
ma-119	419	1	j. math	PERSON
ma-119	421	1	10.28924	CARDINAL
ma-119	421	2	13	CARDINAL
ma-119	421	3	32	DATE
ma-119	422	1	∈	PRODUCT
ma-119	422	2	w0(s	ORG
ma-119	422	3	∈	ORG
ma-119	423	1	s0‖ ≥	DATE
ma-119	426	1	w0(s	ORG
ma-119	426	2	w0(s	ORG
ma-119	427	1	∈	ORG
ma-119	430	1	1	CARDINAL
ma-119	430	2	un	ORG
ma-119	430	3	0	CARDINAL
ma-119	431	1	‖sunxn −	ORG
ma-119	433	1	− |βn|2)1/2 − ξn	ORG
ma-119	434	1	n →∞	ORG
ma-119	434	2	33	CARDINAL
ma-119	435	1	0	CARDINAL
ma-119	436	1	w0(s	ORG
ma-119	436	2	s0‖ ≥	GPE
ma-119	436	3	w0(s	ORG
ma-119	436	4	32	CARDINAL
ma-119	437	1	4	CARDINAL
ma-119	439	1	1	CARDINAL
ma-119	439	2	archbold	GPE
ma-119	439	3	c∗-algebra	ORG
ma-119	441	1	camb	PERSON
ma-119	442	1	phil	PERSON
ma-119	444	1	84	CARDINAL
ma-119	444	2	1978	DATE
ma-119	445	1	273–291	CARDINAL
ma-119	446	1	jordan	GPE
ma-119	447	1	6 (	CARDINAL
ma-119	447	2	2020	DATE
ma-119	447	3	104	CARDINAL
ma-119	449	1	22034	DATE
ma-119	449	2	j. anderson	PERSON
ma-119	450	1	amer	PERSON
ma-119	452	1	38 (1973	DATE
ma-119	452	2	135–140	CARDINAL
ma-119	453	1	9939-1973	DATE
ma-119	453	2	m. barraa	PERSON
ma-119	453	3	m. boumazgour	PERSON
ma-119	454	1	amer	PERSON
ma-119	456	1	130	CARDINAL
ma-119	456	2	2001	DATE
ma-119	456	3	471	CARDINAL
ma-119	457	1	w	GPE
ma-119	458	1	amer	PERSON
ma-119	460	1	364	CARDINAL
ma-119	460	2	2012	DATE
ma-119	460	3	5571–5587	DATE
ma-119	461	1	bonyo	PERSON
ma-119	461	2	j.o.	GPE
ma-119	462	1	j. math	PERSON
ma-119	464	1	5	CARDINAL
ma-119	464	2	bonyo	PERSON
ma-119	464	3	j.o.	GPE
ma-119	465	1	j. math	PERSON
ma-119	467	1	4 (2010	DATE
ma-119	467	2	687	CARDINAL
ma-119	467	3	bonyo	PERSON
ma-119	467	4	j.o.	GPE
ma-119	468	1	j. math	PERSON
ma-119	470	1	4 (2010	DATE
ma-119	470	2	695-701.[9	QUANTITY
ma-119	470	3	m. bresar	PERSON
ma-119	470	4	b. zalar	PERSON
ma-119	470	5	jordan	GPE
ma-119	470	6	colloq	ORG
ma-119	471	1	63	CARDINAL
ma-119	471	2	1992	DATE
ma-119	471	3	163-171.[10	CARDINAL
ma-119	471	4	m. cabrera	PERSON
ma-119	471	5	a. rodriguez	PERSON
ma-119	471	6	jordan	GPE
ma-119	471	7	algebras	GPE
ma-119	472	1	london	GPE
ma-119	474	1	69	CARDINAL
ma-119	474	2	1994)576-604.[11	DATE
ma-119	474	3	charles	PERSON
ma-119	474	4	w. steve	PERSON
ma-119	474	5	c∗-algebras	NORP
ma-119	475	1	j. math	PERSON
ma-119	476	1	85	CARDINAL
ma-119	476	2	79	CARDINAL
ma-119	476	3	] g. clifford	PERSON
ma-119	476	4	2017	CARDINAL
ma-119	479	1	li	PERSON
ma-119	479	2	2005	DATE
ma-119	481	1	https://doi.org/10.28924/ada/ma.3.9	ORG
ma-119	481	2	https://doi.org/10.1017/s0305004100055109 https://doi.org/10.22034/kjm.2019.97176 https://doi.org/10.22034/kjm.2019.97176	ORG
ma-119	482	1	j. math	PERSON
ma-119	484	1	10.28924	CARDINAL
ma-119	484	2	14	CARDINAL
ma-119	484	3	14	CARDINAL
ma-119	484	4	d.r. jocić	PERSON
ma-119	484	5	j. funct	PERSON
ma-119	486	1	145	CARDINAL
ma-119	486	2	1997	DATE
ma-119	487	1	somerset	GPE
ma-119	487	2	c∗-algebra	ORG
ma-119	487	3	j. oper.	PERSON
ma-119	487	4	29	CARDINAL
ma-119	487	5	1993)307-321	DATE
ma-119	488	1	c. erik	GPE
ma-119	489	1	scand	PERSON
ma-119	490	1	50	CARDINAL
ma-119	490	2	1982	DATE
ma-119	490	3	111	CARDINAL
ma-119	490	4	boca	GPE
ma-119	490	5	a. zaharescu	PERSON
ma-119	490	6	j. funct	PERSON
ma-119	492	1	220	CARDINAL
ma-119	492	2	2005	DATE
ma-119	493	1	76–96	DATE
ma-119	494	1	https	PERSON
ma-119	495	1	//doi.org/10.1016	GPE
ma-119	496	1	amer	PERSON
ma-119	498	1	170	CARDINAL
ma-119	498	2	1972	DATE
ma-119	499	1	165–165	CARDINAL
ma-119	500	1	y.q. wang	GPE
ma-119	501	1	g.b. gao	PERSON
ma-119	502	1	amer	PERSON
ma-119	504	1	136	CARDINAL
ma-119	504	2	1337-1348	DATE
ma-119	505	1	b. johnson	PERSON
ma-119	505	2	von neumann algebras	PERSON
ma-119	505	3	springer berlin heidelberg	PERSON
ma-119	505	4	berlin	GPE
ma-119	505	5	heidelberg	GPE
ma-119	505	6	1979	DATE
ma-119	506	1	228–236	CARDINAL
ma-119	506	2	https://doi.org/10.1007/ bfb0062619.[21	PERSON
ma-119	506	3	johnson	PERSON
ma-119	506	4	l(x	PERSON
ma-119	506	5	j. math	PERSON
ma-119	507	1	38	CARDINAL
ma-119	507	2	1971	DATE
ma-119	507	3	465	CARDINAL
ma-119	509	1	1971.38.465.[22	CARDINAL
ma-119	509	2	e. kreyszig	PERSON
ma-119	509	3	book.canada publications	ORG
ma-119	509	4	toronto	GPE
ma-119	509	5	1978.[23	CARDINAL
ma-119	509	6	c∗-algebras	ORG
ma-119	510	1	1998.[24	DATE
ma-119	510	2	j. kyle	PERSON
ma-119	511	1	edinburgh	GPE
ma-119	513	1	21 (1978	DATE
ma-119	513	2	33	CARDINAL
ma-119	515	1	j. kyle	PERSON
ma-119	515	2	j. london	PERSON
ma-119	517	1	16	CARDINAL
ma-119	517	2	1977	DATE
ma-119	517	3	297	CARDINAL
ma-119	518	1	2.297.[26	CARDINAL
ma-119	518	2	f. kittaneh	PERSON
ma-119	519	1	amer	PERSON
ma-119	521	1	123	CARDINAL
ma-119	521	2	1995	DATE
ma-119	521	3	1779-1785	DATE
ma-119	522	1	10.2307/2160991.[27	CARDINAL
ma-119	523	1	10	CARDINAL
ma-119	523	2	1972	DATE
ma-119	523	3	482	CARDINAL
ma-119	524	1	b. matej	PERSON
ma-119	524	2	two	CARDINAL
ma-119	525	1	j. 33(1991	PERSON
ma-119	525	2	89	CARDINAL
ma-119	526	1	m. mathieu	PERSON
ma-119	526	2	two	CARDINAL
ma-119	526	3	c∗-algebra	ORG
ma-119	527	1	austral	ORG
ma-119	530	1	42	CARDINAL
ma-119	530	2	1990)115-120	DATE
ma-119	531	1	m. mathieu	PERSON
ma-119	531	2	irish	NORP
ma-119	533	1	bull	PERSON
ma-119	534	1	46 (2001	DATE
ma-119	534	2	33-44.[31	CARDINAL
ma-119	534	3	s. mecheri	PERSON
ma-119	534	4	1991.[32	CARDINAL
ma-119	534	5	megginson	PERSON
ma-119	534	6	new york	GPE
ma-119	534	7	1998.[33	CARDINAL
ma-119	534	8	m. arsenovic	PERSON
ma-119	534	9	d. keckic	PERSON
ma-119	536	1	173	CARDINAL
ma-119	536	2	2006)149-166.[34	DATE
ma-119	536	3	taiwan	GPE
ma-119	537	1	j. math	PERSON
ma-119	538	1	24	CARDINAL
ma-119	538	2	2020	DATE
ma-119	538	3	119	CARDINAL
ma-119	539	1	https://doi.org/10.11650/tjm/190502.[35	NORP
ma-119	539	2	j.o.	GPE
ma-119	539	3	d.o. ambogo	PERSON
ma-119	540	1	j. math	PERSON
ma-119	542	1	4 (2010	DATE
ma-119	542	2	1197-1204.[36	CARDINAL
ma-119	544	1	2018	DATE
ma-119	544	2	91–98	CARDINAL
ma-119	547	1	13	CARDINAL
ma-119	547	2	2013	DATE
ma-119	547	3	1-7.[38	CARDINAL
ma-119	547	4	j.o.	GPE
ma-119	547	5	p.o. oleche	PERSON
ma-119	548	1	j. math	PERSON
ma-119	550	1	3 (2013	DATE
ma-119	550	2	53	CARDINAL
ma-119	551	1	https://doi.org/10.1017/s0013091500015856	PERSON
ma-119	551	2	https://doi.org/10.2307/2160991	NORP
ma-119	553	1	j. math	PERSON
ma-119	555	1	10.28924	CARDINAL
ma-119	555	2	15	CARDINAL
ma-119	555	3	39	CARDINAL
ma-119	555	4	j.o.	GPE
ma-119	555	5	two	CARDINAL
ma-119	556	1	2	CARDINAL
ma-119	556	2	18-23.[40	CARDINAL
ma-119	556	3	hilbert spaces	ORG
ma-119	557	1	j.	PERSON
ma-119	558	1	14 (2021	CARDINAL
ma-119	558	2	1-5.[41	CARDINAL
ma-119	561	1	sci	ORG
ma-119	562	1	2(2020) 96	CARDINAL
ma-119	564	1	p. galindo	PERSON
ma-119	564	2	j. laitila	PERSON
ma-119	564	3	m. lindström	PERSON
ma-119	564	4	j. funct	PERSON
ma-119	565	1	2013	DATE
ma-119	565	2	629–643	CARDINAL
ma-119	566	1	https://doi.org/10.1016/j.jfa.2013.05.002.[43] a. pinchuck	ORG
ma-119	566	2	springer verlag	PERSON
ma-119	566	3	new york	GPE
ma-119	566	4	2011.[44	ORG
ma-119	566	5	timoney	PERSON
ma-119	566	6	jordan	GPE
ma-119	567	1	sci.	ORG
ma-119	568	1	127	CARDINAL
ma-119	568	2	2003	DATE
ma-119	568	3	597	CARDINAL
ma-119	570	1	//doi.org/10.1016	PERSON
ma-119	570	2	4497(03)00046-0.[45	DATE
ma-119	570	3	timoney	PERSON
ma-119	570	4	illinois j. math	PERSON
ma-119	571	1	47	CARDINAL
ma-119	571	2	2003	DATE
ma-119	572	1	a. seddik	PERSON
ma-119	572	2	linear multilinear	ORG
ma-119	573	1	52	CARDINAL
ma-119	573	2	2004	DATE
ma-119	573	3	293–302	CARDINAL
ma-119	574	1	https://doi.org/10.1080/0308108031000122515.[47	NORP
ma-119	574	2	a. seddik	PERSON
ma-119	574	3	j. math	PERSON
ma-119	576	1	351	CARDINAL
ma-119	576	2	2009	DATE
ma-119	577	1	277–284	CARDINAL
ma-119	577	2	stacho	PERSON
ma-119	577	3	b. zalar	PERSON
ma-119	577	4	jordan	GPE
ma-119	578	1	49	DATE
ma-119	578	2	1996	DATE
ma-119	578	3	127	CARDINAL
ma-119	578	4	j. stampfli	PERSON
ma-119	578	5	j. math	PERSON
ma-119	579	1	33	CARDINAL
ma-119	579	2	1970	DATE
ma-119	580	1	737–747	CARDINAL
ma-119	581	1	https://doi.org/10.2140/pjm.1970	PERSON
ma-119	582	1	j. stampfli	PERSON
ma-119	582	2	j. math	PERSON
ma-119	583	1	82 (1979	DATE
ma-119	583	2	257–277	CARDINAL
ma-119	585	1	1979.82.257.[51	ORG
ma-119	586	1	pac	PERSON
ma-119	586	2	j. math	PERSON
ma-119	587	1	147	CARDINAL
ma-119	587	2	1991	DATE
ma-119	588	1	365–374	CARDINAL
ma-119	589	1	org/10.2140	PERSON
ma-119	590	1	amer	PERSON
ma-119	592	1	143(2015	CARDINAL
ma-119	592	2	5275–5280	CARDINAL
ma-119	593	1	kim	PERSON
ma-119	594	1	edinburgh	GPE
ma-119	596	1	49 (2006	DATE
ma-119	596	2	131	CARDINAL
ma-119	598	1	https://doi.org/10.1016/s0007-4497(03)00046-0 https://doi.org/10.1016/s0007-4497(03)00046-0	PERSON
ma-119	598	2	https://doi.org/10.2140/pjm.1970.33.737 https://doi.org/10.2140/pjm.1970.33.737	PERSON
ma-119	598	3	https://doi.org/10.1090/proc/12664 https://doi.org/10.1017/s0013091504000306 1	EVENT
ma-119	598	4	2	CARDINAL
ma-119	598	5	3	CARDINAL
ma-119	598	6	4	CARDINAL