id	sid	eid	entity	type
ma-182	1	1	2023	CARDINAL
ma-182	2	1	j. math	PERSON
ma-182	4	1	3 (	CARDINAL
ma-182	4	2	2023	CARDINAL
ma-182	4	3	27doi	CARDINAL
ma-182	4	4	10.28924	CARDINAL
ma-182	4	5	ma.3.27	PERSON
ma-182	5	1	a. tissinam1	PERSON
ma-182	5	2	issa1	ORG
ma-182	6	1	mensah1,2,∗	GPE
ma-182	6	2	1department	CARDINAL
ma-182	6	3	togo	PERSON
ma-182	6	4	2icmpa	DATE
ma-182	6	5	university of abomey-calavi,	ORG
ma-182	6	6	ymensah@univ-lome.tg	PERSON
ma-182	9	1	1	CARDINAL
ma-182	9	2	1	CARDINAL
ma-182	12	1	9]for	CARDINAL
ma-182	12	2	4	CARDINAL
ma-182	12	3	abelian	NORP
ma-182	14	1	1,6,11,12,14,18].in	DATE
ma-182	14	2	4	CARDINAL
ma-182	14	3	l1ω(g	ORG
ma-182	14	4	l1ω(g	ORG
ma-182	15	1	first	ORDINAL
ma-182	15	2	10	CARDINAL
ma-182	16	1	4	CARDINAL
ma-182	16	2	4	CARDINAL
ma-182	17	1	l1ω(g	ORG
ma-182	17	2	lpω(g	GPE
ma-182	18	1	linear	ORG
ma-182	19	1	ω ≡ 1,then	ORG
ma-182	20	1	l1ω(g	ORG
ma-182	20	2	lpω(g	GPE
ma-182	21	1	14	CARDINAL
ma-182	21	2	2023	CARDINAL
ma-182	24	1	j. math	PERSON
ma-182	26	1	10.28924	CARDINAL
ma-182	27	1	section 2	LAW
ma-182	27	2	4	CARDINAL
ma-182	27	3	7	DATE
ma-182	27	4	10	CARDINAL
ma-182	28	1	section 3	LAW
ma-182	29	1	2	CARDINAL
ma-182	29	2	2.1	CARDINAL
ma-182	32	1	fonction ω	ORG
ma-182	32	2	0,∞	DATE
ma-182	33	1	∀x	ORG
ma-182	33	2	6	CARDINAL
ma-182	33	3	1	CARDINAL
ma-182	34	1	1	CARDINAL
ma-182	34	2	1 +	DATE
ma-182	34	3	‖x‖ =	PRODUCT
ma-182	35	1	i=1 x2i	PERSON
ma-182	37	1	lpω(g	ORG
ma-182	39	1	1 6	CARDINAL
ma-182	40	1	ω	CARDINAL
ma-182	40	2	1	CARDINAL
ma-182	41	1	l1ω(g	ORG
ma-182	41	2	f ∗ g)(x	ORG
ma-182	43	1	y)g(y−1x)dy	ORG
ma-182	44	1	lpω(g	GPE
ma-182	44	2	1	CARDINAL
ma-182	44	3	1	CARDINAL
ma-182	44	4	ω 1 1−p	DATE
ma-182	44	5	1 1−p 6	CARDINAL
ma-182	45	1	13,15	CARDINAL
ma-182	46	1	2.2	CARDINAL
ma-182	48	1	10	CARDINAL
ma-182	52	1	ω ≡ 1	ORG
ma-182	52	2	f ∗ g)(x	ORG
ma-182	54	1	y)g(y−1x)dy	ORG
ma-182	56	1	j. math	PERSON
ma-182	58	1	10.28924	CARDINAL
ma-182	60	1	l1ω(g	ORG
ma-182	60	2	10	CARDINAL
ma-182	61	1	l1ω(g	ORG
ma-182	61	2	l1ω(g	ORG
ma-182	61	3	l1ω(g	ORG
ma-182	61	4	∗ω).for s ∈	ORG
ma-182	63	1	first	ORDINAL
ma-182	63	2	4	CARDINAL
ma-182	63	3	l1ω(g	ORG
ma-182	64	1	∈	PRODUCT
ma-182	64	2	l1ω(g	ORG
ma-182	64	3	lpω(g	GPE
ma-182	65	1	m1ω(g	ORG
ma-182	65	2	ω(x)d	NORP
ma-182	66	1	1	CARDINAL
ma-182	66	2	ω ≡ 1	ORG
ma-182	69	1	xy	ORG
ma-182	69	2	∈	ORG
ma-182	73	1	ω(x	DATE
ma-182	75	1	l1ω(g	ORG
ma-182	75	2	m1ω(g	ORG
ma-182	76	1	10	CARDINAL
ma-182	76	2	5.1	CARDINAL
ma-182	77	1	2.3	CARDINAL
ma-182	79	1	abelian	NORP
ma-182	80	1	γ ∈	ORG
ma-182	81	1	j. math	PERSON
ma-182	83	1	10.28924	CARDINAL
ma-182	83	2	f̂	LANGUAGE
ma-182	83	3	f̂	TIME
ma-182	84	1	2.1	CARDINAL
ma-182	84	2	3	CARDINAL
ma-182	84	3	17	CARDINAL
ma-182	85	1	abelian	NORP
ma-182	85	2	∈	PRODUCT
ma-182	85	3	0	CARDINAL
ma-182	86	1	i=1 ciγi	PERSON
ma-182	87	1	∞	CARDINAL
ma-182	87	2	2	CARDINAL
ma-182	87	3	ci ∈	PERSON
ma-182	87	4	∈	ORG
ma-182	87	5	1	CARDINAL
ma-182	87	6	2	DATE
ma-182	87	7	‖µ‖	ORG
ma-182	87	8	2	CARDINAL
ma-182	87	9	2.2	CARDINAL
ma-182	88	1	9	CARDINAL
ma-182	88	2	252	CARDINAL
ma-182	88	3	abelian	NORP
ma-182	89	1	k ⊂	ORG
ma-182	89	2	0	CARDINAL
ma-182	89	3	6 1	CARDINAL
ma-182	89	4	γ ∈	ORG
ma-182	89	5	1	CARDINAL
ma-182	89	6	γ ∈ k	ORG
ma-182	89	7	0	CARDINAL
ma-182	90	1	γ /∈ u	GPE
ma-182	90	2	6	CARDINAL
ma-182	91	1	⊂	GPE
ma-182	91	2	f̂ (	GPE
ma-182	91	3	1	CARDINAL
ma-182	91	4	γ ∈	ORG
ma-182	91	5	2.3	CARDINAL
ma-182	92	1	5	CARDINAL
ma-182	92	2	3.2	CARDINAL
ma-182	93	1	1 6	CARDINAL
ma-182	93	2	∈	PRODUCT
ma-182	94	1	1−p	CARDINAL
ma-182	95	1	ω	ORG
ma-182	96	1	3	CARDINAL
ma-182	96	2	l1ω(g	ORG
ma-182	96	3	lpω(g	GPE
ma-182	98	1	abelian	NORP
ma-182	99	1	2.3	CARDINAL
ma-182	100	1	lpω(g	ORG
ma-182	102	1	3.1	CARDINAL
ma-182	103	1	linear	ORG
ma-182	103	2	∈	PRODUCT
ma-182	103	3	∈	PRODUCT
ma-182	104	1	m1,p ω	ORG
ma-182	105	1	‖t‖	ORG
ma-182	107	1	j. math	PERSON
ma-182	109	1	10.28924	CARDINAL
ma-182	109	2	1	CARDINAL
ma-182	109	3	1	CARDINAL
ma-182	109	4	1	CARDINAL
ma-182	111	1	1	CARDINAL
ma-182	112	1	4	CARDINAL
ma-182	113	1	∀f	PERSON
ma-182	113	2	g ∈ l1ω(g	PERSON
ma-182	114	1	fω(l1ω(g	ORG
ma-182	117	1	fω(l1ω(g	ORG
ma-182	117	2	riemann	PERSON
ma-182	118	1	fω(l1ω(g	ORG
ma-182	120	1	3.2	CARDINAL
ma-182	121	1	fω(l1ω(g	ORG
ma-182	124	1	fω(l1ω(g	ORG
ma-182	126	1	l1ω(g	ORG
ma-182	126	2	l1ω(g	ORG
ma-182	129	1	fω(l1ω(g	GPE
ma-182	130	1	fω(l1ω(g	ORG
ma-182	132	1	fω(l1ω(g	ORG
ma-182	133	1	1	CARDINAL
ma-182	134	1	1	CARDINAL
ma-182	134	2	x)h(x−1)ω(x)dx	ORG
ma-182	136	1	j. math	PERSON
ma-182	138	1	10.28924	CARDINAL
ma-182	138	2	6	CARDINAL
ma-182	138	3	3.3	CARDINAL
ma-182	139	1	abelian	NORP
ma-182	141	1	t ∈m1,p ω	ORG
ma-182	141	2	tg = ϕ ∗ω g	ORG
ma-182	141	3	1	CARDINAL
ma-182	141	4	ϕ ∈ lpω(g	ORG
ma-182	141	5	1	CARDINAL
ma-182	142	1	1	CARDINAL
ma-182	142	2	1	CARDINAL
ma-182	143	1	t ∈ m1,1 ω	DATE
ma-182	144	1	4	CARDINAL
ma-182	144	2	5.4	CARDINAL
ma-182	144	3	t ∈ m1,1 ω	DATE
ma-182	147	1	9	CARDINAL
ma-182	148	1	∈	ORG
ma-182	148	2	2.2	CARDINAL
ma-182	148	3	1 +	CARDINAL
ma-182	148	4	1	CARDINAL
ma-182	148	5	1	CARDINAL
ma-182	148	6	2	DATE
ma-182	148	7	3	DATE
ma-182	148	8	g ω .	PERSON
ma-182	150	1	1 +	CARDINAL
ma-182	150	2	1	CARDINAL
ma-182	150	3	1	CARDINAL
ma-182	150	4	2	DATE
ma-182	150	5	3	DATE
ma-182	150	6	n.for zi ∈	PERSON
ma-182	150	7	1	CARDINAL
ma-182	150	8	2	DATE
ma-182	150	9	one	CARDINAL
ma-182	152	1	i=1 zifω(f	GPE
ma-182	153	1	i=1 ziγi(x	GPE
ma-182	154	1	6	CARDINAL
ma-182	154	2	n∑ i=1 ziγi ∥∥∥∥∥	PERSON
ma-182	154	3	1 +	CARDINAL
ma-182	155	1	n∑ i=1 ziγi ∥∥∥∥∥	PERSON
ma-182	157	1	n∑ i=1 ziγi ∥∥∥∥∥	PERSON
ma-182	158	1	2.1	CARDINAL
ma-182	158	2	1	CARDINAL
ma-182	160	1	1	CARDINAL
ma-182	160	2	t ∈ m1,p ω	ORG
ma-182	161	1	l1ω(g	ORG
ma-182	161	2	10	CARDINAL
ma-182	161	3	2.2	CARDINAL
ma-182	162	1	l1ω(g	ORG
ma-182	164	1	ω	CARDINAL
ma-182	166	1	‖g − υn	PERSON
ma-182	166	2	0	CARDINAL
ma-182	166	3	tg	ORG
ma-182	166	4	lpω(g	GPE
ma-182	168	1	j. math	PERSON
ma-182	170	1	10.28924	CARDINAL
ma-182	171	1	‖tυn‖p	GPE
ma-182	171	2	ω 6	DATE
ma-182	171	3	16	CARDINAL
ma-182	171	4	299	CARDINAL
ma-182	171	5	9	CARDINAL
ma-182	172	1	lpω(g	ORG
ma-182	173	1	lim	PERSON
ma-182	173	2	u〉ωfor	ORG
ma-182	174	1	∈	ORG
ma-182	174	2	g〉ω = lim m 〈tυm	PERSON
ma-182	174	3	g〉ω = lim m 〈tυm	PERSON
ma-182	176	1	∈	ORG
ma-182	176	2	l1ω(g	ORG
ma-182	177	1	∈	ORG
ma-182	177	2	1 ≤	MONEY
ma-182	181	1	t ∈m1,p ω	ORG
ma-182	181	2	ϕ∗ω	PERSON
ma-182	187	1	3.4	CARDINAL
ma-182	188	1	abelian	NORP
ma-182	189	1	isometrically	CARDINAL
ma-182	191	1	3.3	CARDINAL
ma-182	197	1	ω(x	DATE
ma-182	200	1	j. math	PERSON
ma-182	202	1	10.28924	CARDINAL
ma-182	202	2	8 6	DATE
ma-182	203	1	6	CARDINAL
ma-182	204	1	6	CARDINAL
ma-182	204	2	∈	ORG
ma-182	204	3	∈	ORG
ma-182	205	1	1 +	CARDINAL
ma-182	205	2	1	CARDINAL
ma-182	205	3	1	CARDINAL
ma-182	205	4	2	DATE
ma-182	205	5	3	DATE
ma-182	205	6	i=1 zifω(µ)(γi	PERSON
ma-182	206	1	n∑ i=1 zifω(µ)(γi)fω(f	PERSON
ma-182	210	1	6	CARDINAL
ma-182	211	1	n∑ i=1 ziγi ∥∥∥∥∥	PERSON
ma-182	212	1	2.1	CARDINAL
ma-182	213	1	3.5	CARDINAL
ma-182	214	1	abelian	NORP
ma-182	215	1	1 6	CARDINAL
ma-182	215	2	7−→	CARDINAL
ma-182	215	3	lpω(g	GPE
ma-182	217	1	‖p	DATE
ma-182	217	2	ω	ORG
ma-182	218	1	0	CARDINAL
ma-182	219	1	∈	ORG
ma-182	222	1	∈	PRODUCT
ma-182	222	2	‖γsωg − g‖pp	ORG
ma-182	224	1	6	CARDINAL
ma-182	224	2	g(x)ω(x)|pdx	PERSON
ma-182	225	1	∈	PERSON
ma-182	225	2	‖γsωg − g‖pp	ORG
ma-182	228	1	lpω(g	GPE
ma-182	228	2	∈	ORG
ma-182	228	3	− g‖p	PERSON
ma-182	228	4	ω	EVENT
ma-182	228	5	3	CARDINAL
ma-182	230	1	j. math	PERSON
ma-182	232	1	10.28924	CARDINAL
ma-182	232	2	‖γsωg − g‖p	PERSON
ma-182	232	3	ω	EVENT
ma-182	232	4	3	CARDINAL
ma-182	232	5	‖p	DATE
ma-182	232	6	ω + ‖γsωg − g‖p	ORG
ma-182	232	7	ω +	DATE
ma-182	232	8	− g‖p	PERSON
ma-182	232	9	1 ω(s	CARDINAL
ma-182	233	1	3	CARDINAL
ma-182	233	2	g)(t)|pω(s)ω(t)dt + ε	DATE
ma-182	233	3	3	CARDINAL
ma-182	233	4	3	CARDINAL
ma-182	233	5	− g‖p	PERSON
ma-182	233	6	ω +	DATE
ma-182	233	7	3	CARDINAL
ma-182	233	8	3 +	CARDINAL
ma-182	233	9	3	CARDINAL
ma-182	233	10	3.6	CARDINAL
ma-182	234	1	abelian	NORP
ma-182	235	1	1 6	CARDINAL
ma-182	235	2	0	CARDINAL
ma-182	236	1	∈	ORG
ma-182	236	2	1	CARDINAL
ma-182	236	3	‖p	DATE
ma-182	238	1	0	CARDINAL
ma-182	239	1	3.5	CARDINAL
ma-182	239	2	7−→	CARDINAL
ma-182	239	3	‖p	DATE
ma-182	239	4	∈	ORG
ma-182	239	5	k.	PERSON
ma-182	240	1	⊂ k	PERSON
ma-182	241	1	1	CARDINAL
ma-182	241	2	1	CARDINAL
ma-182	242	1	g)(x	PERSON
ma-182	246	1	x)|pg(s)ω(s)ds	ORG
ma-182	246	2	1	CARDINAL
ma-182	246	3	1	CARDINAL
ma-182	246	4	6	CARDINAL
ma-182	246	5	x)|pg(s)ω(s)ds	ORG
ma-182	246	6	1	CARDINAL
ma-182	246	7	1	CARDINAL
ma-182	246	8	1	CARDINAL
ma-182	247	1	ω	CARDINAL
ma-182	247	2	6	CARDINAL
ma-182	247	3	6	CARDINAL
ma-182	247	4	ωg(s)ω(s)ds	PERSON
ma-182	247	5	ω ∫ g	ORG
ma-182	248	1	‖p	DATE
ma-182	248	2	3.7	CARDINAL
ma-182	249	1	abelian	NORP
ma-182	250	1	t ∈m1,p ω	ORG
ma-182	250	2	6	CARDINAL
ma-182	253	1	j. math	PERSON
ma-182	255	1	10.28924	CARDINAL
ma-182	255	2	10	CARDINAL
ma-182	256	1	0	CARDINAL
ma-182	256	2	3.6	CARDINAL
ma-182	257	1	1	CARDINAL
ma-182	257	2	‖g	GPE
ma-182	259	1	6	CARDINAL
ma-182	259	2	6 ‖·‖p	PERCENT
ma-182	259	3	ω	GPE
ma-182	260	1	‖g	GPE
ma-182	265	1	− ‖g	PERSON
ma-182	266	1	t f ‖p	ORG
ma-182	267	1	6	CARDINAL
ma-182	268	1	t f	ORG
ma-182	269	1	6 ‖tg‖p‖f	CARDINAL
ma-182	269	2	6	CARDINAL
ma-182	271	1	0	CARDINAL
ma-182	271	2	6	CARDINAL
ma-182	272	1	lpω(g	GPE
ma-182	273	1	tf	ORG
ma-182	273	2	3.8	CARDINAL
ma-182	274	1	abelian	NORP
ma-182	275	1	1	CARDINAL
ma-182	275	2	lpω(g	GPE
ma-182	276	1	ω	ORG
ma-182	277	1	0	CARDINAL
ma-182	277	2	3.6	CARDINAL
ma-182	277	3	1	CARDINAL
ma-182	277	4	‖p	DATE
ma-182	278	1	6	CARDINAL
ma-182	280	1	∗	CARDINAL
ma-182	280	2	ω	CARDINAL
ma-182	284	1	|g|)ω(x)dx	PERSON
ma-182	285	1	6	CARDINAL
ma-182	285	2	1,ω 6	CARDINAL
ma-182	285	3	1,ω	CARDINAL
ma-182	285	4	1,ω	CARDINAL
ma-182	287	1	j. math	PERSON
ma-182	289	1	10.28924	CARDINAL
ma-182	290	1	ω 6	DATE
ma-182	292	1	6	CARDINAL
ma-182	292	2	ω	ORG
ma-182	292	3	3.3	CARDINAL
ma-182	292	4	3.8	CARDINAL
ma-182	293	1	3.9	CARDINAL
ma-182	294	1	abelian	NORP
ma-182	295	1	1	CARDINAL
ma-182	295	2	m1,p ω	ORG
ma-182	297	1	l p ω	ORG
ma-182	298	1	1	CARDINAL
ma-182	300	1	1	CARDINAL
ma-182	300	2	r. akylzhanov	PERSON
ma-182	300	3	m. ruzhansky	PERSON
ma-182	300	4	j. funct	PERSON
ma-182	302	1	278	CARDINAL
ma-182	302	2	3	CARDINAL
ma-182	302	3	2020) 108324	DATE
ma-182	303	1	a. bourouihiya	PERSON
ma-182	303	2	university of maryland,usa, 2006	ORG
ma-182	304	1	g.i.	PERSON
ma-182	304	2	gaudry	ORG
ma-182	305	1	london	GPE
ma-182	307	1	19	CARDINAL
ma-182	307	2	3	CARDINAL
ma-182	307	3	1969	DATE
ma-182	307	4	327	CARDINAL
ma-182	308	1	a. issa	PERSON
ma-182	308	2	y. mensah	PERSON
ma-182	308	3	gulf j. math	FAC
ma-182	309	1	8(2	CARDINAL
ma-182	309	2	2020	DATE
ma-182	309	3	35	CARDINAL
ma-182	310	1	10.56947	CARDINAL
ma-182	310	2	a. issa	PERSON
ma-182	310	3	y. mensah	PERSON
ma-182	312	1	1 (	CARDINAL
ma-182	314	1	a. issa	PERSON
ma-182	314	2	y. mensah	PERSON
ma-182	315	1	j. math	PERSON
ma-182	316	1	2021	CARDINAL
ma-182	316	2	151	CARDINAL
ma-182	317	1	a. el kinani	PERSON
ma-182	317	2	a. roukbi	PERSON
ma-182	317	3	a. benazzouz	PERSON
ma-182	317	4	à poids lpω(g	PERSON
ma-182	318	1	lxiv	ORG
ma-182	319	1	2009	DATE
ma-182	319	2	179	CARDINAL
ma-182	320	1	kuznetsova	PERSON
ma-182	320	2	c. molitor-braun	PERSON
ma-182	320	3	expo	GPE
ma-182	322	1	30	CARDINAL
ma-182	322	2	2012	DATE
ma-182	322	3	124	CARDINAL
ma-182	323	1	r. larsen	PERSON
ma-182	323	2	a. mahmoodi	PERSON
ma-182	323	3	beurling algebras	PERSON
ma-182	324	1	sci	ORG
ma-182	324	2	3 (	CARDINAL
ma-182	324	3	2009	DATE
ma-182	324	4	63	CARDINAL
ma-182	325	1	s. naik	PERSON
ma-182	325	2	k. rajbangshi	PERSON
ma-182	325	3	bergman spaces	PERSON
ma-182	325	4	afr.	GPE
ma-182	326	1	30 (2019	CARDINAL
ma-182	326	2	269	CARDINAL
ma-182	327	1	internat	ORG
ma-182	328	1	j. math	PERSON
ma-182	330	1	sci	ORG
ma-182	331	1	23	CARDINAL
ma-182	331	2	2000	DATE
ma-182	331	3	651	CARDINAL
ma-182	332	1	https	PERSON
ma-182	332	2	//doi.org/10.1155/s016117120000096x https://doi.org/10.28924/ada/ma.3.27 https://doi.org/10.1016/j.jfa.2019.108324	ORG
ma-182	333	1	https://lematematiche.dmi.unict.it/index.php/lematematiche/article/view/253 https://lematematiche.dmi.unict.it/index.php/lematematiche/article/view/253	ORG
ma-182	334	1	https://www.sid.ir/paper/322483/en https://www.sid.ir/paper/322483/en	LOC
ma-182	335	1	j. math	PERSON
ma-182	337	1	10.28924	CARDINAL
ma-182	338	1	13	CARDINAL
ma-182	338	2	w. palmer	PERSON
ma-182	338	3	∗-algebras	PRODUCT
ma-182	338	4	1	CARDINAL
ma-182	338	5	algebras	ORG
ma-182	338	6	algebras	GPE
ma-182	338	7	cambridge university press	ORG
ma-182	338	8	1994.[14	ORG
ma-182	338	9	r. radha	PERSON
ma-182	338	10	n. s. kumar	PERSON
ma-182	338	11	abelian	NORP
ma-182	340	1	9 (	PERCENT
ma-182	340	2	2018	DATE
ma-182	340	3	229	CARDINAL
ma-182	341	1	h. reiter	PERSON
ma-182	341	2	j. d. stegeman	PERSON
ma-182	341	3	london	GPE
ma-182	342	1	monographs,22	PERSON
ma-182	342	2	clarendon	GPE
ma-182	342	3	oxford	NORP
ma-182	342	4	2009.[16] h. i. royden	ORG
ma-182	343	1	m. fitzpatrick	PERSON
ma-182	343	2	fourth	ORDINAL
ma-182	343	3	china	GPE
ma-182	343	4	2010.[17	CARDINAL
ma-182	343	5	w. rudin	PERSON
ma-182	343	6	new york	GPE
ma-182	343	7	interscience publishers, inc.	ORG
ma-182	344	1	1962.[18	CARDINAL
ma-182	344	2	s. shulman	PERSON
ma-182	344	3	i. g. todorov	PERSON
ma-182	344	4	l. turowska	PERSON
ma-182	344	5	j. funct.anal	ORG
ma-182	344	6	268	CARDINAL
ma-182	344	7	6	CARDINAL
ma-182	344	8	2015	CARDINAL
ma-182	344	9	1454	CARDINAL
ma-182	345	1	algebras	ORG
ma-182	347	1	20 (2006	DATE
ma-182	347	2	237	CARDINAL
ma-182	348	1	1	CARDINAL
ma-182	349	1	2	CARDINAL
ma-182	349	2	2.1	CARDINAL
ma-182	350	1	2.2	CARDINAL
ma-182	351	1	2.3	CARDINAL
ma-182	352	1	3	CARDINAL