id	sid	eid	entity	type
ma-220	1	1	2024	CARDINAL
ma-220	2	1	j. math	PERSON
ma-220	4	1	4 (	CARDINAL
ma-220	4	2	2024	CARDINAL
ma-220	5	1	10.28924	CARDINAL
ma-220	5	2	hilbert c∗-modules mohamed rossafi1,∗	PERSON
ma-220	5	3	khadija mabrouk2	PERSON
ma-220	5	4	mohammed mouniane2	PERSON
ma-220	6	1	dhar el mahraz university	ORG
ma-220	6	2	sidi mohamed ben abdellah	PERSON
ma-220	6	3	fez	GPE
ma-220	6	4	morocco	GPE
ma-220	7	1	2department	PERSON
ma-220	7	2	kenitra	GPE
ma-220	7	3	morocco khadija.mabrouk@uit.ac.ma	PERSON
ma-220	12	1	1	CARDINAL
ma-220	12	2	schaeffer	ORG
ma-220	12	3	3	CARDINAL
ma-220	12	4	1952	DATE
ma-220	13	1	daubechies	ORG
ma-220	14	1	2	CARDINAL
ma-220	14	2	gabor frame	FAC
ma-220	15	1	4	CARDINAL
ma-220	17	1	5	CARDINAL
ma-220	17	2	7–11].in	CARDINAL
ma-220	17	3	c∗-algebra	ORG
ma-220	17	4	hilbert c∗-modules	PERSON
ma-220	18	1	hilbert c∗-modules	PERSON
ma-220	19	1	section 2	LAW
ma-220	20	1	hilbert c∗-modules	PERSON
ma-220	21	1	section 3	LAW
ma-220	21	2	hilbert c∗-modules	PERSON
ma-220	23	1	section 4	LAW
ma-220	24	1	21	CARDINAL
ma-220	24	2	2024.2020	CARDINAL
ma-220	25	1	42c15	CARDINAL
ma-220	25	2	41a58	CARDINAL
ma-220	27	1	c∗-algebra	ORG
ma-220	27	2	hilbert c∗-module.1 https://adac.ee	ORG
ma-220	28	1	j. math	PERSON
ma-220	30	1	10.28924	CARDINAL
ma-220	30	2	2	CARDINAL
ma-220	30	3	1.1	CARDINAL
ma-220	31	1	6	CARDINAL
ma-220	31	2	c∗-algebra	ORG
ma-220	31	3	〉	CARDINAL
ma-220	31	4	〉	CARDINAL
ma-220	31	5	0	CARDINAL
ma-220	31	6	f ∈ h;(2	ORG
ma-220	32	1	〉	CARDINAL
ma-220	32	2	0	CARDINAL
ma-220	34	1	〉	CARDINAL
ma-220	34	2	〉	CARDINAL
ma-220	34	3	λ〈f	ORG
ma-220	34	4	〉	CARDINAL
ma-220	34	5	〉	CARDINAL
ma-220	34	6	〉	CARDINAL
ma-220	34	7	∈	ORG
ma-220	34	8	‖x‖ = ||〈x	PRODUCT
ma-220	34	9	1 2	CARDINAL
ma-220	35	1	a∗a	ORG
ma-220	35	2	1 2	CARDINAL
ma-220	36	1	〉 1 2	MONEY
ma-220	36	2	two	CARDINAL
ma-220	38	1	k → h	ORG
ma-220	38	2	tx	GPE
ma-220	38	3	∈	ORG
ma-220	38	4	1.2	CARDINAL
ma-220	39	1	12	CARDINAL
ma-220	39	2	two	CARDINAL
ma-220	40	1	∫ ω f dµ	ORG
ma-220	40	2	∫ ω	ORG
ma-220	40	3	1.3	CARDINAL
ma-220	41	1	1	CARDINAL
ma-220	41	2	two	CARDINAL
ma-220	41	3	t ∈ end∗(h	DATE
ma-220	41	4	−1‖−1 ≤ t ∗t	MONEY
ma-220	42	1	tt ∗	PERSON
ma-220	42	2	‖(tt	ORG
ma-220	43	1	11	CARDINAL
ma-220	44	1	1.4	CARDINAL
ma-220	45	1	ω	ORDINAL
ma-220	47	1	ω	ORDINAL
ma-220	48	1	〉	CARDINAL
ma-220	48	2	ω,2	LOC
ma-220	49	1	two	CARDINAL
ma-220	49	2	0	CARDINAL
ma-220	50	1	〉	CARDINAL
ma-220	50	2	〉	CARDINAL
ma-220	50	3	∈	ORG
ma-220	50	4	1.1	CARDINAL
ma-220	51	1	1	CARDINAL
ma-220	52	1	1.1	CARDINAL
ma-220	52	2	b. https://doi.org/10.28924/ada/ma.4.4	PERSON
ma-220	53	1	j. math	PERSON
ma-220	55	1	10.28924	CARDINAL
ma-220	55	2	ω	ORDINAL
ma-220	57	1	c∗-algebraand hilbert c∗-module	ORG
ma-220	57	2	ω	ORDINAL
ma-220	60	1	〉	CARDINAL
ma-220	60	2	∫ ω ϕ(ω)ψ(ω)∗dµ(w	ORG
ma-220	60	3	‖ϕ‖	ORG
ma-220	60	4	1 2	CARDINAL
ma-220	61	1	‖t‖	ORG
ma-220	62	1	w ∈ ω	ORG
ma-220	63	1	1.5	CARDINAL
ma-220	64	1	ω	ORDINAL
ma-220	65	1	〉	CARDINAL
ma-220	65	2	∈	ORG
ma-220	65	3	∥∥a−1 ∥∥−2 ≤ ‖s‖ ≤ ‖b‖2	FAC
ma-220	66	1	∈	ORG
ma-220	66	2	2	CARDINAL
ma-220	66	3	2.1	CARDINAL
ma-220	67	1	two	CARDINAL
ma-220	68	1	〉	CARDINAL
ma-220	68	2	∀x ∈ h	ORG
ma-220	68	3	2.1	CARDINAL
ma-220	68	4	2.2	CARDINAL
ma-220	71	1	2.3	CARDINAL
ma-220	73	1	γ ∈ b∗(h	ORG
ma-220	74	1	〉	CARDINAL
ma-220	74	2	∀x	ORG
ma-220	74	3	∈	ORG
ma-220	74	4	h. https://doi.org/10.28924/ada/ma.4.4	PERSON
ma-220	75	1	j. math	PERSON
ma-220	77	1	10.28924	CARDINAL
ma-220	77	2	4the	CARDINAL
ma-220	77	3	tg arepre	PERSON
ma-220	79	1	2.4	CARDINAL
ma-220	82	1	2.5	CARDINAL
ma-220	84	1	cor	ORG
ma-220	84	2	tf	ORG
ma-220	84	3	tg	ORG
ma-220	86	1	〉	CARDINAL
ma-220	87	1	γ	GPE
ma-220	89	1	γ∗	ORG
ma-220	90	1	∫ ω 〈γ∗f	ORG
ma-220	90	2	〉	CARDINAL
ma-220	91	1	lemma	ORG
ma-220	92	1	2.6	CARDINAL
ma-220	93	1	tg	ORG
ma-220	95	1	〉	CARDINAL
ma-220	97	1	〉	CARDINAL
ma-220	98	1	one	CARDINAL
ma-220	99	1	∥∥s−1	PRODUCT
ma-220	99	2	1 2	CARDINAL
ma-220	100	1	two	CARDINAL
ma-220	100	2	2.5.now	CARDINAL
ma-220	101	1	tfx	ORG
ma-220	101	2	tfx	ORG
ma-220	101	3	x〉b∗	ORG
ma-220	101	4	2.2	CARDINAL
ma-220	102	1	∗ftgγx	FAC
ma-220	102	2	tgγx〉b∗.	LAW
ma-220	102	3	1.3	CARDINAL
ma-220	102	4	〉 ≤	MONEY
ma-220	102	5	tfx	ORG
ma-220	102	6	tfx	ORG
ma-220	102	7	〉	CARDINAL
ma-220	102	8	∈	ORG
ma-220	102	9	2.3	CARDINAL
ma-220	103	1	j. math	PERSON
ma-220	105	1	10.28924	CARDINAL
ma-220	105	2	lemma 1.3	ORG
ma-220	105	3	2.2	CARDINAL
ma-220	105	4	2.3	CARDINAL
ma-220	106	1	h,∥∥s−1	CARDINAL
ma-220	106	2	〉 ≤	MONEY
ma-220	106	3	〈 γ−1f	PERSON
ma-220	106	4	∥∥s−1	PRODUCT
ma-220	106	5	1 2	CARDINAL
ma-220	107	1	〉	CARDINAL
ma-220	107	2	∥∥s−1	PRODUCT
ma-220	107	3	1 2	CARDINAL
ma-220	107	4	∗ ≤	QUANTITY
ma-220	108	1	tgf	ORG
ma-220	108	2	tgf 〉	ORG
ma-220	109	1	∥∥s−1	FAC
ma-220	110	1	2.7	CARDINAL
ma-220	114	1	γ∗fw}w∈ω.4	PRODUCT
ma-220	116	1	2.8	CARDINAL
ma-220	117	1	〉	CARDINAL
ma-220	117	2	〈 gw	PERSON
ma-220	117	3	x〉}w∈ω	ORG
ma-220	119	1	〈 gw	PERSON
ma-220	119	2	x〉−1γx	ORG
ma-220	119	3	〉	CARDINAL
ma-220	120	1	〉	CARDINAL
ma-220	120	2	x〉−1 〈∫ ω	ORG
ma-220	120	3	〉	CARDINAL
ma-220	120	4	x〉−1〈x	GPE
ma-220	120	5	〉	CARDINAL
ma-220	121	1	2.9	CARDINAL
ma-220	122	1	s.	PERSON
ma-220	128	1	j. math	PERSON
ma-220	130	1	10.28924	CARDINAL
ma-220	130	2	6	CARDINAL
ma-220	130	3	2.10	CARDINAL
ma-220	131	1	one	CARDINAL
ma-220	131	2	one	CARDINAL
ma-220	133	1	first	ORDINAL
ma-220	133	2	〉	CARDINAL
ma-220	136	1	γθ−1	ORG
ma-220	138	1	〉	CARDINAL
ma-220	138	2	∀x	ORG
ma-220	138	3	∈	ORG
ma-220	139	1	2.11	CARDINAL
ma-220	140	1	s.	PERSON
ma-220	141	1	− ∫ ω	ORG
ma-220	141	2	h. proof	ORG
ma-220	143	1	tg = tfγ	ORG
ma-220	146	1	∗ftfs−1	ORG
ma-220	149	1	∗ftfs−1	ORG
ma-220	151	1	i.	PERSON
ma-220	151	2	2.5	CARDINAL
ma-220	151	3	2.12	CARDINAL
ma-220	152	1	pu)uw	NORP
ma-220	152	2	all w ∈ ω	ORG
ma-220	152	3	k onto h.	ORG
ma-220	153	1	j. math	PERSON
ma-220	155	1	10.28924	CARDINAL
ma-220	156	1	tf	ORG
ma-220	156	2	tg	PERSON
ma-220	157	1	tg	ORG
ma-220	158	1	〈 tgx	ORG
ma-220	158	2	g gw 〉	PERSON
ma-220	158	3	〉	CARDINAL
ma-220	159	1	〉	CARDINAL
ma-220	159	2	tgx	CARDINAL
ma-220	159	3	〉	CARDINAL
ma-220	160	1	g gw	PERSON
ma-220	160	2	2.4	CARDINAL
ma-220	161	1	2.4	CARDINAL
ma-220	162	1	∫ ω	ORG
ma-220	163	1	〉	CARDINAL
ma-220	163	2	〉	CARDINAL
ma-220	163	3	g gw = tgs −1 g	PERSON
ma-220	163	4	〉	CARDINAL
ma-220	164	1	−1	CARDINAL
ma-220	164	2	k =	PERSON
ma-220	164	3	h⊕	TIME
ma-220	164	4	p⊥g	PERSON
ma-220	164	5	⊕ p⊥g	PERSON
ma-220	165	1	⊕	GPE
ma-220	167	1	‖v‖	ORG
ma-220	167	2	⊕	PERSON
ma-220	167	3	∀x	GPE
ma-220	167	4	⊕	PERSON
ma-220	167	5	∈	ORG
ma-220	169	1	range.suppose	PERSON
ma-220	169	2	⊆	CARDINAL
ma-220	169	3	γ	GPE
ma-220	169	4	γ∗fn ⊕	PERSON
ma-220	169	5	∈	ORG
ma-220	173	1	2.4	CARDINAL
ma-220	178	1	0	CARDINAL
ma-220	178	2	0	CARDINAL
ma-220	179	1	⊕ p⊥g	PERSON
ma-220	180	1	⊕ p⊥g	PERSON
ma-220	180	2	∫ ω	ORG
ma-220	182	1	∫ ω	ORG
ma-220	183	1	0	CARDINAL
ma-220	184	1	∈	ORG
ma-220	185	1	∫ ω	ORG
ma-220	186	1	j. math	PERSON
ma-220	188	1	10.28924	CARDINAL
ma-220	188	2	tgh = ∫ ω	ORG
ma-220	190	1	〉	CARDINAL
ma-220	190	2	∈ ω	ORG
ma-220	191	1	0	CARDINAL
ma-220	191	2	∫ ω	ORG
ma-220	191	3	∫ ω	ORG
ma-220	192	1	〉	CARDINAL
ma-220	193	1	γ	GPE
ma-220	194	1	w ∈ ω	ORG
ma-220	195	1	0	CARDINAL
ma-220	196	1	t ∗utu	GPE
ma-220	196	2	lemma 1.3	ORG
ma-220	196	3	su = t ∗utu	PERSON
ma-220	196	4	3	CARDINAL
ma-220	197	1	3.1	CARDINAL
ma-220	198	1	two	CARDINAL
ma-220	199	1	= gw	PERSON
ma-220	199	2	w ∈ ω	ORG
ma-220	199	3	3.2	CARDINAL
ma-220	202	1	first	ORDINAL
ma-220	203	1	〈 x	PERSON
ma-220	203	2	∗	CARDINAL
ma-220	205	1	w ∈ ω	ORG
ma-220	206	1	∈	ORG
ma-220	206	2	∫ ω	ORG
ma-220	206	3	〉	CARDINAL
ma-220	208	1	〉	CARDINAL
ma-220	209	1	∫ ω	ORG
ma-220	210	1	〉 ξfwdµ(ω	MONEY
ma-220	211	1	∗	CARDINAL
ma-220	212	1	3.3	CARDINAL
ma-220	213	1	sg	GPE
ma-220	215	1	j. math	PERSON
ma-220	217	1	10.28924	CARDINAL
ma-220	217	2	9 proof	TIME
ma-220	218	1	1 2 fs	QUANTITY
ma-220	218	2	ξsgξ	PERSON
ma-220	218	3	ξsgξ	PERSON
ma-220	219	1	3.4	CARDINAL
ma-220	222	1	∀x ∈ h.	ORG
ma-220	222	2	2	CARDINAL
ma-220	223	1	first	ORDINAL
ma-220	225	1	〉	CARDINAL
ma-220	227	1	〉	CARDINAL
ma-220	229	1	〉	CARDINAL
ma-220	230	1	second	ORDINAL
ma-220	231	1	∀x	ORG
ma-220	231	2	∈	PRODUCT
ma-220	232	1	ξ−1gwdµ(ω	GPE
ma-220	232	2	∀x ∈ h.	ORG
ma-220	232	3	ξ−1gw	DATE
ma-220	234	1	j. math	PERSON
ma-220	236	1	10.28924	CARDINAL
ma-220	236	2	10	CARDINAL
ma-220	236	3	all w ∈ ω	ORG
ma-220	237	1	3.2	CARDINAL
ma-220	238	1	〉	CARDINAL
ma-220	240	1	〉	CARDINAL
ma-220	241	1	〉	CARDINAL
ma-220	241	2	〉	CARDINAL
ma-220	241	3	λ∗	PRODUCT
ma-220	243	1	3.5	CARDINAL
ma-220	246	1	〉	CARDINAL
ma-220	246	2	∀x	ORG
ma-220	246	3	∈	PRODUCT
ma-220	248	1	all w ∈ ω	ORG
ma-220	248	2	〉	CARDINAL
ma-220	249	1	〉	CARDINAL
ma-220	250	1	〉	CARDINAL
ma-220	254	1	〉	CARDINAL
ma-220	255	1	∀x ∈ h	ORG
ma-220	255	2	−1	DATE
ma-220	256	1	grammian	NORP
ma-220	258	1	3.6	CARDINAL
ma-220	262	1	j. math	PERSON
ma-220	264	1	10.28924	CARDINAL
ma-220	264	2	11	CARDINAL
ma-220	265	1	two	CARDINAL
ma-220	265	2	w ∈ ω	ORG
ma-220	266	1	3.2	CARDINAL
ma-220	266	2	w ∈ ω	ORG
ma-220	266	3	〉	CARDINAL
ma-220	267	1	〉	CARDINAL
ma-220	267	2	〉	CARDINAL
ma-220	270	1	4	CARDINAL
ma-220	270	2	4.1	CARDINAL
ma-220	272	1	ω 〈 γξ−1x	PRODUCT
ma-220	277	1	firstly	ORDINAL
ma-220	278	1	4.2	CARDINAL
ma-220	279	1	〉	CARDINAL
ma-220	279	2	∀x	ORG
ma-220	279	3	∈	PRODUCT
ma-220	281	1	1 2fw	DATE
ma-220	281	2	1 2fw	DATE
ma-220	282	1	1 2 gw	QUANTITY
ma-220	283	1	〉	CARDINAL
ma-220	283	2	∀x	ORG
ma-220	283	3	∈	ORG
ma-220	283	4	h. https://doi.org/10.28924/ada/ma.4.4	PERSON
ma-220	284	1	j. math	PERSON
ma-220	286	1	10.28924	CARDINAL
ma-220	287	1	〉	CARDINAL
ma-220	289	1	〈 x	PERSON
ma-220	289	2	1 2 gw	QUANTITY
ma-220	290	1	1 2	CARDINAL
ma-220	290	2	1 2 gw 〉	QUANTITY
ma-220	291	1	1 2	CARDINAL
ma-220	291	2	1 2	CARDINAL
ma-220	291	3	gw 〉 gw	PERSON
ma-220	292	1	1 2	CARDINAL
ma-220	292	2	∀x	ORG
ma-220	292	3	∈	ORG
ma-220	296	1	4.3	CARDINAL
ma-220	298	1	∫ ω	ORG
ma-220	298	2	〉	CARDINAL
ma-220	298	3	〉	CARDINAL
ma-220	298	4	〉	CARDINAL
ma-220	298	5	a〈x	GPE
ma-220	298	6	〉	CARDINAL
ma-220	298	7	x〉b∗.	ORG
ma-220	298	8	∫ ω	ORG
ma-220	298	9	〉	CARDINAL
ma-220	300	1	〉	CARDINAL
ma-220	305	1	j. math	PERSON
ma-220	307	1	10.28924	CARDINAL
ma-220	307	2	13	CARDINAL
ma-220	307	3	4.4	CARDINAL
ma-220	308	1	s.	PERSON
ma-220	308	2	all w ∈ ω	ORG
ma-220	308	3	ps−1	WORK_OF_ART
ma-220	310	1	first	ORDINAL
ma-220	310	2	all w ∈ ω	ORG
ma-220	311	1	s−1	NORP
ma-220	312	1	∫ ω 〈 x	ORG
ma-220	313	1	〈 x	PERSON
ma-220	314	1	〈 x	PERSON
ma-220	315	1	ps−1	WORK_OF_ART
ma-220	315	2	∫ ω 〈 x	ORG
ma-220	317	1	s−1	NORP
ma-220	317	2	∈	ORG
ma-220	317	3	ps−1	ORDINAL
ma-220	318	1	∗	CARDINAL
ma-220	318	2	ps−1	WORK_OF_ART
ma-220	318	3	∗	CARDINAL
ma-220	318	4	ps−1	WORK_OF_ART
ma-220	320	1	∫ ω 〈 x	ORG
ma-220	321	1	〈 x	PERSON
ma-220	322	1	〈 px	PERSON
ma-220	323	1	〈 x	PERSON
ma-220	324	1	〈 x	PERSON
ma-220	324	2	pfwdµ(ω).by	GPE
ma-220	324	3	4.2	CARDINAL
ma-220	324	4	w ∈ ω	ORG
ma-220	324	5	s−1	NORP
ma-220	325	1	4.5	CARDINAL
ma-220	328	1	pθf	ORG
ma-220	330	1	j. math	PERSON
ma-220	332	1	10.28924	CARDINAL
ma-220	332	2	14	CARDINAL
ma-220	333	1	〉	CARDINAL
ma-220	333	2	〉	CARDINAL
ma-220	334	1	〉	CARDINAL
ma-220	334	2	∀x ∈ h.	ORG
ma-220	334	3	〈 pθf θgγx	GPE
ma-220	334	4	〈 θgγx	PERSON
ma-220	334	5	〉	CARDINAL
ma-220	334	6	〉	CARDINAL
ma-220	334	7	〉	CARDINAL
ma-220	334	8	.thus pθf	GPE
ma-220	334	9	〉	CARDINAL
ma-220	334	10	〉	CARDINAL
ma-220	334	11	θgγx	ORG
ma-220	334	12	〉	CARDINAL
ma-220	334	13	∀x ∈ h	ORG
ma-220	335	1	〉	CARDINAL
ma-220	335	2	∀x	ORG
ma-220	335	3	∈	PRODUCT
ma-220	335	4	4.6	CARDINAL
ma-220	336	1	two	CARDINAL
ma-220	338	1	θ∗fpθf	ORG
ma-220	341	1	1	CARDINAL
ma-220	341	2	a. alijani	PERSON
ma-220	341	3	m.a. dehghan	PERSON
ma-220	341	4	hilbert c∗-modules	PERSON
ma-220	342	1	iran	GPE
ma-220	345	1	38	CARDINAL
ma-220	345	2	2012),567–580.[2	CARDINAL
ma-220	345	3	i. daubechies	PERSON
ma-220	345	4	a. grossmann	PERSON
ma-220	345	5	y. meyer	PERSON
ma-220	345	6	j. math	ORG
ma-220	347	1	27	CARDINAL
ma-220	347	2	r. j. duffin	PERSON
ma-220	347	3	a. c. schaeffer	PERSON
ma-220	347	4	amer	PERSON
ma-220	349	1	72	DATE
ma-220	349	2	1952	DATE
ma-220	349	3	341–366.[4	CARDINAL
ma-220	349	4	d. gabor	PERSON
ma-220	349	5	j. inst	PERSON
ma-220	351	1	eng	PERSON
ma-220	352	1	93 (1946	DATE
ma-220	352	2	429–457.[5	CARDINAL
ma-220	352	3	f. d. nhari	PERSON
ma-220	352	4	r. echarghaoui	PERSON
ma-220	352	5	m. rossafi	PERSON
ma-220	352	6	k-g-fusion	PERSON
ma-220	352	7	hilbert c∗-modules	PERSON
ma-220	353	1	j. anal	PERSON
ma-220	355	1	19	CARDINAL
ma-220	355	2	2021),836–857.[6	CARDINAL
ma-220	355	3	b∗-algebras	PRODUCT
ma-220	358	1	182	CARDINAL
ma-220	358	2	1973	DATE
ma-220	358	3	443–468.[7	CARDINAL
ma-220	358	4	m. rossafi	PERSON
ma-220	358	5	s. kabbaj	PERSON
ma-220	358	6	j. linear topol	ORG
ma-220	359	1	7 (2018	PERCENT
ma-220	359	2	63–71	CARDINAL
ma-220	361	1	j. math	PERSON
ma-220	363	1	10.28924	CARDINAL
ma-220	363	2	15	CARDINAL
ma-220	363	3	8	CARDINAL
ma-220	363	4	m. rossafi	PERSON
ma-220	363	5	s. kabbaj	PERSON
ma-220	363	6	hilbert c∗-modules	PERSON
ma-220	363	7	ann.	PERSON
ma-220	363	8	univ	GPE
ma-220	366	1	2018	DATE
ma-220	366	2	17–25.[9	CARDINAL
ma-220	366	3	m. rossafi	PERSON
ma-220	366	4	s. kabbaj	PERSON
ma-220	366	5	j. linear topol	PERSON
ma-220	367	1	8 (	PERCENT
ma-220	367	2	2019	DATE
ma-220	367	3	m. rossafi	PERSON
ma-220	367	4	s. kabbaj	PERSON
ma-220	367	5	asian	NORP
ma-220	368	1	j. math	PERSON
ma-220	369	1	13	CARDINAL
ma-220	369	2	2020	DATE
ma-220	369	3	2050060.[11	CARDINAL
ma-220	369	4	m. rossafi	PERSON
ma-220	369	5	f. d. nhari	PERSON
ma-220	369	6	c. park	GPE
ma-220	369	7	s. kabbaj	PERSON
ma-220	370	1	16	CARDINAL
ma-220	370	2	2022	CARDINAL
ma-220	370	3	44.[12	CARDINAL
ma-220	370	4	k. yosida	PERSON
ma-220	370	5	123	CARDINAL
ma-220	370	6	grundlehren der mathematischen wissenschaften	PERSON
ma-220	370	7	berlin	GPE
ma-220	370	8	andnew york	GPE
ma-220	370	9	1980	DATE
ma-220	371	1	https://doi.org/10.28924/ada/ma.4.4 1	ORG
ma-220	371	2	2	CARDINAL
ma-220	371	3	3	CARDINAL
ma-220	372	1	4	CARDINAL