id	sid	eid	entity	type
ejpam-5645	1	1	european journal	ORG
ejpam-5645	1	2	2025	DATE
ejpam-5645	1	3	18	CARDINAL
ejpam-5645	1	4	1	CARDINAL
ejpam-5645	1	5	5645	CARDINAL
ejpam-5645	1	6	1307-5543	DATE
ejpam-5645	1	7	new york	GPE
ejpam-5645	1	8	bouzendaga1	PERSON
ejpam-5645	1	9	abdelalim1	PERSON
ejpam-5645	1	10	ilias elmouki1,∗ 1 laboratory	ORG
ejpam-5645	1	11	hassan ii	PERSON
ejpam-5645	1	12	casablanca	PERSON
ejpam-5645	1	13	morocco	GPE
ejpam-5645	3	1	two	CARDINAL
ejpam-5645	3	2	abelian	NORP
ejpam-5645	5	1	third	ORDINAL
ejpam-5645	7	1	2020	DATE
ejpam-5645	7	2	20k10	CARDINAL
ejpam-5645	7	3	20k25	CARDINAL
ejpam-5645	7	4	20f24	CARDINAL
ejpam-5645	7	5	20e10	CARDINAL
ejpam-5645	7	6	abelian	NORP
ejpam-5645	7	7	hopfian group	ORG
ejpam-5645	7	8	hereditarily hopfian	ORG
ejpam-5645	7	9	hopfian	ORG
ejpam-5645	8	1	1	CARDINAL
ejpam-5645	8	2	algebraic systems	ORG
ejpam-5645	8	3	abelian	NORP
ejpam-5645	8	4	18	CARDINAL
ejpam-5645	9	1	nielsen	PERSON
ejpam-5645	9	2	1921	DATE
ejpam-5645	9	3	16	CARDINAL
ejpam-5645	10	1	eleven years later	DATE
ejpam-5645	10	2	2	CARDINAL
ejpam-5645	11	1	1944	DATE
ejpam-5645	11	2	baer	PERSON
ejpam-5645	11	3	hopfian	NORP
ejpam-5645	11	4	17	CARDINAL
ejpam-5645	12	1	abelian	NORP
ejpam-5645	12	2	1962	DATE
ejpam-5645	13	1	3	CARDINAL
ejpam-5645	14	1	three years later	DATE
ejpam-5645	14	2	4	CARDINAL
ejpam-5645	15	1	1969	DATE
ejpam-5645	15	2	irwin	PERSON
ejpam-5645	15	3	takashi	PERSON
ejpam-5645	16	1	a. bouzendaga	PERSON
ejpam-5645	16	2	s. abdelalim	PERSON
ejpam-5645	16	3	i. elmouki	PERSON
ejpam-5645	16	4	1	CARDINAL
ejpam-5645	16	5	2025	CARDINAL
ejpam-5645	17	1	2	CARDINAL
ejpam-5645	17	2	13	CARDINAL
ejpam-5645	17	3	abelian	NORP
ejpam-5645	17	4	14	CARDINAL
ejpam-5645	18	1	80	DATE
ejpam-5645	18	2	1986	DATE
ejpam-5645	18	3	13	CARDINAL
ejpam-5645	18	4	two years	DATE
ejpam-5645	18	5	kaidi	ORG
ejpam-5645	18	6	15	CARDINAL
ejpam-5645	19	1	1999	DATE
ejpam-5645	19	2	11	CARDINAL
ejpam-5645	20	1	hopfian	ORG
ejpam-5645	20	2	12	CARDINAL
ejpam-5645	21	1	the 21st century	DATE
ejpam-5645	21	2	2007	DATE
ejpam-5645	21	3	hopfian	ORG
ejpam-5645	21	4	19	CARDINAL
ejpam-5645	21	5	2010	DATE
ejpam-5645	21	6	20	CARDINAL
ejpam-5645	22	1	hopfian abelian	NORP
ejpam-5645	23	1	1	CARDINAL
ejpam-5645	23	2	6	CARDINAL
ejpam-5645	24	1	abelian	NORP
ejpam-5645	24	2	hopfian	NORP
ejpam-5645	25	1	first	ORDINAL
ejpam-5645	27	1	hopfian	ORG
ejpam-5645	29	1	section 2	LAW
ejpam-5645	29	2	first	ORDINAL
ejpam-5645	30	1	section 3	LAW
ejpam-5645	30	2	second	ORDINAL
ejpam-5645	31	1	section 4	LAW
ejpam-5645	31	2	third	ORDINAL
ejpam-5645	31	3	hopfian	ORG
ejpam-5645	32	1	abelian	NORP
ejpam-5645	32	2	g/h	ORG
ejpam-5645	32	3	φ	PERSON
ejpam-5645	33	1	2	CARDINAL
ejpam-5645	33	2	generalized hereditarily hopfian	PERSON
ejpam-5645	33	3	first	ORDINAL
ejpam-5645	34	1	three	CARDINAL
ejpam-5645	34	2	one	CARDINAL
ejpam-5645	35	1	3	CARDINAL
ejpam-5645	35	2	13	CARDINAL
ejpam-5645	39	1	1	CARDINAL
ejpam-5645	40	1	abelian	NORP
ejpam-5645	40	2	∀x	ORG
ejpam-5645	40	3	∈	PRODUCT
ejpam-5645	42	1	n ∈ n∗	ORG
ejpam-5645	43	1	abelian	NORP
ejpam-5645	43	2	∈	ORG
ejpam-5645	43	3	integer n ≥ 1	PRODUCT
ejpam-5645	45	1	⊕ c.	PERSON
ejpam-5645	46	1	g/h	ORG
ejpam-5645	47	1	∀n ∈ n h ∩ ng = nh	ORG
ejpam-5645	49	1	k = g	PERSON
ejpam-5645	50	1	φ	PERSON
ejpam-5645	51	1	hopfian	ORG
ejpam-5645	51	2	hopfian	NORP
ejpam-5645	52	1	hopfian	ORG
ejpam-5645	52	2	hopfian	ORG
ejpam-5645	52	3	φ	ORG
ejpam-5645	53	1	4	CARDINAL
ejpam-5645	53	2	13	CARDINAL
ejpam-5645	53	3	hopfian	ORG
ejpam-5645	53	4	hopfian	ORG
ejpam-5645	53	5	hopfian	NORP
ejpam-5645	54	1	8	CARDINAL
ejpam-5645	55	1	two	CARDINAL
ejpam-5645	56	1	1	CARDINAL
ejpam-5645	57	1	hopfian	ORG
ejpam-5645	57	2	hereditarily hopfian	ORG
ejpam-5645	58	1	φ ∈	PERSON
ejpam-5645	58	2	g/ker(φ	ORG
ejpam-5645	59	1	lagrange	GPE
ejpam-5645	63	1	1	CARDINAL
ejpam-5645	63	2	φ	ORG
ejpam-5645	63	3	hopfian	NORP
ejpam-5645	65	1	10	CARDINAL
ejpam-5645	65	2	hopfian	ORG
ejpam-5645	66	1	z(p∞	PRODUCT
ejpam-5645	69	1	hopfian	ORG
ejpam-5645	72	1	hopfian	ORG
ejpam-5645	73	1	hopfian	NORP
ejpam-5645	74	1	k	PERSON
ejpam-5645	76	1	2	CARDINAL
ejpam-5645	77	1	hopfian	ORG
ejpam-5645	77	2	hopfian	ORG
ejpam-5645	78	1	k	PERSON
ejpam-5645	78	2	hopfian	ORG
ejpam-5645	78	3	hopfian	ORG
ejpam-5645	79	1	1	CARDINAL
ejpam-5645	80	1	hopfian	ORG
ejpam-5645	80	2	hopfian	ORG
ejpam-5645	82	1	hopfian	ORG
ejpam-5645	82	2	hopfian	ORG
ejpam-5645	83	1	1	CARDINAL
ejpam-5645	83	2	hopfian	ORG
ejpam-5645	84	1	1	CARDINAL
ejpam-5645	85	1	abelian	NORP
ejpam-5645	86	1	•	CARDINAL
ejpam-5645	86	2	5	CARDINAL
ejpam-5645	86	3	13 •	CARDINAL
ejpam-5645	86	4	hopfian	ORG
ejpam-5645	86	5	•	CARDINAL
ejpam-5645	86	6	hopfian	ORG
ejpam-5645	88	1	•	CARDINAL
ejpam-5645	88	2	1. •	CARDINAL
ejpam-5645	88	3	2	CARDINAL
ejpam-5645	90	1	hopfian	ORG
ejpam-5645	91	1	32.3	CARDINAL
ejpam-5645	91	2	8	CARDINAL
ejpam-5645	91	3	⊕	GPE
ejpam-5645	91	4	n⟩	GPE
ejpam-5645	91	5	⊆	CARDINAL
ejpam-5645	93	1	27.5	CARDINAL
ejpam-5645	93	2	8	CARDINAL
ejpam-5645	95	1	1	CARDINAL
ejpam-5645	96	1	⊕	PERSON
ejpam-5645	97	1	⊕	GPE
ejpam-5645	99	1	bmk ̸= 0	ORG
ejpam-5645	99	2	bmk	CARDINAL
ejpam-5645	99	3	⟩	GPE
ejpam-5645	99	4	⊕	GPE
ejpam-5645	100	1	k=1⟨xmk	ORG
ejpam-5645	100	2	b′	PRODUCT
ejpam-5645	100	3	hopfian	ORG
ejpam-5645	100	4	1	CARDINAL
ejpam-5645	100	5	b′	PRODUCT
ejpam-5645	100	6	b′ −→ b′∑n0 k=1mkxmk 7−→ ∑n0−1	PERSON
ejpam-5645	101	1	k=1 mk+1xmk	ORG
ejpam-5645	102	1	φ	ORG
ejpam-5645	102	2	⟨xm1⟩	DATE
ejpam-5645	102	3	⊕	PERSON
ejpam-5645	102	4	⟩ ⊂ ker(φ)⊕ ⊕∞	ORG
ejpam-5645	102	5	⟩ ⊂	ORG
ejpam-5645	103	1	b′	PRODUCT
ejpam-5645	104	1	b′ = ker(φ	PERSON
ejpam-5645	104	2	⊕	GPE
ejpam-5645	106	1	38	CARDINAL
ejpam-5645	106	2	8	CARDINAL
ejpam-5645	106	3	6	CARDINAL
ejpam-5645	106	4	13	CARDINAL
ejpam-5645	107	1	98	CARDINAL
ejpam-5645	107	2	8	CARDINAL
ejpam-5645	108	1	0	CARDINAL
ejpam-5645	110	1	1 ≤ k ≤ n.	QUANTITY
ejpam-5645	110	2	integer k0	PERSON
ejpam-5645	113	1	⊕	PERSON
ejpam-5645	113	2	ik, k ∈ n	ORG
ejpam-5645	114	1	hopfian	ORG
ejpam-5645	114	2	lemma 1	ORG
ejpam-5645	115	1	k0	ORG
ejpam-5645	115	2	⊕	GPE
ejpam-5645	117	1	⊂	GPE
ejpam-5645	117	2	⊕	GPE
ejpam-5645	119	1	⊂	GPE
ejpam-5645	119	2	⊕	GPE
ejpam-5645	120	1	hopfian	ORG
ejpam-5645	123	1	abelian	NORP
ejpam-5645	126	1	3	CARDINAL
ejpam-5645	126	2	•	CARDINAL
ejpam-5645	126	3	abelian	NORP
ejpam-5645	126	4	∈	ORG
ejpam-5645	126	5	n ∈ n	ORG
ejpam-5645	127	1	2	CARDINAL
ejpam-5645	128	1	abelian	NORP
ejpam-5645	129	1	hopfian	ORG
ejpam-5645	129	2	hopfian	ORG
ejpam-5645	133	1	7	CARDINAL
ejpam-5645	133	2	13	CARDINAL
ejpam-5645	133	3	x1+x2	PERSON
ejpam-5645	133	4	y = y1+y2	PERSON
ejpam-5645	148	1	⊂	GPE
ejpam-5645	152	1	′ 1	DATE
ejpam-5645	159	1	⊂	GPE
ejpam-5645	159	2	hopfian	ORG
ejpam-5645	161	1	hopfian	ORG
ejpam-5645	162	1	2	CARDINAL
ejpam-5645	165	1	8.4	CARDINAL
ejpam-5645	165	2	43	CARDINAL
ejpam-5645	165	3	8	CARDINAL
ejpam-5645	165	4	⊕ pgp	PERSON
ejpam-5645	165	5	2	CARDINAL
ejpam-5645	165	6	1	CARDINAL
ejpam-5645	167	1	pg1p	ORG
ejpam-5645	167	2	φ	PERSON
ejpam-5645	167	3	φ	ORG
ejpam-5645	169	1	pg1p	ORG
ejpam-5645	169	2	q∈p g1q	PERSON
ejpam-5645	175	1	φ(x ′	DATE
ejpam-5645	176	1	0	CARDINAL
ejpam-5645	178	1	8	CARDINAL
ejpam-5645	178	2	13	CARDINAL
ejpam-5645	178	3	g1	ORG
ejpam-5645	178	4	hopfian	ORG
ejpam-5645	178	5	g1	ORG
ejpam-5645	178	6	hopfian	ORG
ejpam-5645	179	1	2	CARDINAL
ejpam-5645	179	2	g1	ORG
ejpam-5645	179	3	hopfian	ORG
ejpam-5645	179	4	hopfian	ORG
ejpam-5645	182	1	4	CARDINAL
ejpam-5645	182	2	hopfian	ORG
ejpam-5645	183	1	section 2.	LAW
ejpam-5645	184	1	8	CARDINAL
ejpam-5645	185	1	z(p∞	PERSON
ejpam-5645	185	2	abelian	NORP
ejpam-5645	189	1	z(p∞	PRODUCT
ejpam-5645	190	1	i=1 ⟨ai⟩	PERSON
ejpam-5645	192	1	z(p∞	PRODUCT
ejpam-5645	192	2	⊆	CARDINAL
ejpam-5645	192	3	⊆	CARDINAL
ejpam-5645	192	4	⊆	CARDINAL
ejpam-5645	193	1	⊆	CARDINAL
ejpam-5645	193	2	z(p∞	PRODUCT
ejpam-5645	194	1	z(p∞	PRODUCT
ejpam-5645	197	1	z(p∞	PRODUCT
ejpam-5645	197	2	z(p∞	PRODUCT
ejpam-5645	197	3	∈	ORG
ejpam-5645	198	1	1. 9	CARDINAL
ejpam-5645	198	2	13	CARDINAL
ejpam-5645	198	3	z(p∞	PRODUCT
ejpam-5645	198	4	3	CARDINAL
ejpam-5645	199	1	abelian	NORP
ejpam-5645	200	1	g	PERSON
ejpam-5645	200	2	hopfian	ORG
ejpam-5645	201	1	card(ip	GPE
ejpam-5645	202	1	•	CARDINAL
ejpam-5645	202	2	hopfian	ORG
ejpam-5645	203	1	⊕i∈ipz(p∞	PERSON
ejpam-5645	203	2	card(ip	GPE
ejpam-5645	203	3	card(ip	GPE
ejpam-5645	203	4	1	CARDINAL
ejpam-5645	206	1	k=1 yk	PERSON
ejpam-5645	206	2	yk ∈	PERSON
ejpam-5645	206	3	z(p∞))k	ORG
ejpam-5645	206	4	0	CARDINAL
ejpam-5645	207	1	z(p∞	PRODUCT
ejpam-5645	207	2	z(p∞	PRODUCT
ejpam-5645	207	3	⊕	GPE
ejpam-5645	207	4	⊂	GPE
ejpam-5645	207	5	⊕	GPE
ejpam-5645	207	6	g1	ORG
ejpam-5645	207	7	⊕	GPE
ejpam-5645	208	1	hopfian	ORG
ejpam-5645	208	2	1	CARDINAL
ejpam-5645	208	3	g1	ORG
ejpam-5645	208	4	hopfian	ORG
ejpam-5645	208	5	g1	ORG
ejpam-5645	208	6	card(ip	GPE
ejpam-5645	208	7	•	CARDINAL
ejpam-5645	208	8	i=1 z(p∞	PERSON
ejpam-5645	208	9	g1	ORG
ejpam-5645	208	10	two	CARDINAL
ejpam-5645	209	1	first	ORDINAL
ejpam-5645	210	1	g1	ORG
ejpam-5645	210	2	i=1 z(p∞	PERSON
ejpam-5645	210	3	n0 ≤ n.	ORG
ejpam-5645	210	4	φ	PERSON
ejpam-5645	210	5	z(p∞	ORG
ejpam-5645	211	1	n=1⟨ci	ORG
ejpam-5645	211	2	n⟩	GPE
ejpam-5645	211	3	= ci	PERSON
ejpam-5645	212	1	φ	ORG
ejpam-5645	212	2	g1	ORG
ejpam-5645	214	1	⋃∞ k=1⟨ti	PERSON
ejpam-5645	215	1	i=1 ∞⋃ k=1	PERSON
ejpam-5645	215	2	i=1 z(p∞	PERSON
ejpam-5645	215	3	g1	ORG
ejpam-5645	216	1	g1 = ker(φ	ORG
ejpam-5645	219	1	10	CARDINAL
ejpam-5645	219	2	13	CARDINAL
ejpam-5645	220	1	φ	ORG
ejpam-5645	220	2	n0∑	DATE
ejpam-5645	220	3	i=1 miti	GPE
ejpam-5645	221	1	n0∑	PERSON
ejpam-5645	222	1	n0∑	DATE
ejpam-5645	222	2	0	CARDINAL
ejpam-5645	223	1	0	CARDINAL
ejpam-5645	223	2	1 ≤	QUANTITY
ejpam-5645	224	1	i. therefore	PERSON
ejpam-5645	224	2	k = m′	PERSON
ejpam-5645	224	3	kti	PERSON
ejpam-5645	224	4	k = m′ ipti,1	PERSON
ejpam-5645	225	1	1 ≤	QUANTITY
ejpam-5645	226	1	∈	ORG
ejpam-5645	227	1	k ∈ g1	PERSON
ejpam-5645	227	2	k = pm ti	PERSON
ejpam-5645	227	3	k+m	PERSON
ejpam-5645	227	4	k+m	PERSON
ejpam-5645	227	5	∈	ORG
ejpam-5645	228	1	k+m	PERSON
ejpam-5645	230	1	k = pm ti	PERSON
ejpam-5645	230	2	k+m	PERSON
ejpam-5645	231	1	k ∈	PERSON
ejpam-5645	232	1	k ∈	PERSON
ejpam-5645	232	2	g1 ⊆	ORG
ejpam-5645	233	1	⊆	CARDINAL
ejpam-5645	235	1	g1	ORG
ejpam-5645	236	1	second	ORDINAL
ejpam-5645	236	2	⊕ c.	PERSON
ejpam-5645	236	3	21.3	CARDINAL
ejpam-5645	236	4	8	CARDINAL
ejpam-5645	237	1	⊕	GPE
ejpam-5645	238	1	φ	ORG
ejpam-5645	239	1	13	CARDINAL
ejpam-5645	241	1	∈	ORG
ejpam-5645	245	1	p1(φ(c	GPE
ejpam-5645	247	1	p1(y	PERSON
ejpam-5645	249	1	p1(φ(c	GPE
ejpam-5645	251	1	∈	ORG
ejpam-5645	254	1	p2φd	PERSON
ejpam-5645	255	1	∈	ORG
ejpam-5645	257	1	p1(y	PERSON
ejpam-5645	258	1	p1(φ(c	GPE
ejpam-5645	260	1	p1(y	PERSON
ejpam-5645	263	1	p1(φ(c	GPE
ejpam-5645	265	1	0	CARDINAL
ejpam-5645	267	1	0	CARDINAL
ejpam-5645	267	2	0	CARDINAL
ejpam-5645	271	1	∈	ORG
ejpam-5645	274	1	0	CARDINAL
ejpam-5645	277	1	⇐⇒	DATE
ejpam-5645	279	1	0	CARDINAL
ejpam-5645	279	2	∈	ORG
ejpam-5645	279	3	0	CARDINAL
ejpam-5645	280	1	0	CARDINAL
ejpam-5645	281	1	0	CARDINAL
ejpam-5645	282	1	∈	ORG
ejpam-5645	282	2	= ker(p2ϕ	PERSON
ejpam-5645	282	3	⊆	CARDINAL
ejpam-5645	282	4	d.	NORP
ejpam-5645	282	5	g1	ORG
ejpam-5645	283	1	g′	PERSON
ejpam-5645	285	1	pmc ⊕	ORG
ejpam-5645	285	2	pmc	ORG
ejpam-5645	286	1	+ pm	TIME
ejpam-5645	287	1	since pm	TIME
ejpam-5645	287	2	d′	PERSON
ejpam-5645	287	3	pmc	ORG
ejpam-5645	287	4	d′	PERSON
ejpam-5645	287	5	g1 = g′ + kerφ	ORG
ejpam-5645	287	6	kerφ ⊆ d. 12 of	ORG
ejpam-5645	287	7	13	CARDINAL
ejpam-5645	287	8	g1 = g′ + kerφ ⊆ g′	ORG
ejpam-5645	288	1	d′ ⊆	PERSON
ejpam-5645	288	2	g1 ⊆ g′	ORG
ejpam-5645	288	3	g1	ORG
ejpam-5645	290	1	5	CARDINAL
ejpam-5645	290	2	first	ORDINAL
ejpam-5645	290	3	two	CARDINAL
ejpam-5645	290	4	abelian	NORP
ejpam-5645	291	1	third	ORDINAL
ejpam-5645	291	2	z(p∞	PRODUCT
ejpam-5645	293	1	cetin	ORG
ejpam-5645	295	1	1	CARDINAL
ejpam-5645	295	2	s. abdelalim	PERSON
ejpam-5645	296	1	abelian	NORP
ejpam-5645	296	2	abelian	NORP
ejpam-5645	297	1	6(4	CARDINAL
ejpam-5645	297	2	1-10	CARDINAL
ejpam-5645	297	3	2015	DATE
ejpam-5645	298	1	2	CARDINAL
ejpam-5645	298	2	r. baer	PERSON
ejpam-5645	300	1	american	NORP
ejpam-5645	300	2	267-278	CARDINAL
ejpam-5645	300	3	1944	DATE
ejpam-5645	301	1	3	CARDINAL
ejpam-5645	302	1	abelian	NORP
ejpam-5645	302	2	hopfian	NORP
ejpam-5645	303	1	i. mathematische zeitschrift	PERSON
ejpam-5645	303	2	53-54	CARDINAL
ejpam-5645	303	3	1962	DATE
ejpam-5645	304	1	4	CARDINAL
ejpam-5645	305	1	three	CARDINAL
ejpam-5645	306	1	acta mathematica hungarica	PERSON
ejpam-5645	306	2	16(3-4	CARDINAL
ejpam-5645	306	3	303	CARDINAL
ejpam-5645	306	4	1965	DATE
ejpam-5645	307	1	5	CARDINAL
ejpam-5645	307	2	a. chillali s. abdelalim h. essannouni	PERSON
ejpam-5645	308	1	hopfian abelian	NORP
ejpam-5645	309	1	ulf journal of mathematics	ORG
ejpam-5645	309	2	3(2	CARDINAL
ejpam-5645	309	3	2015	DATE
ejpam-5645	310	1	6	CARDINAL
ejpam-5645	310	2	s. abdelalim h.	PERSON
ejpam-5645	311	1	abelian	NORP
ejpam-5645	312	1	325-333	CARDINAL
ejpam-5645	312	2	2002	DATE
ejpam-5645	313	1	7	CARDINAL
ejpam-5645	313	2	s. abdelalim h.	PERSON
ejpam-5645	314	1	abelian	NORP
ejpam-5645	317	1	47	CARDINAL
ejpam-5645	317	2	2003	DATE
ejpam-5645	317	3	359	CARDINAL
ejpam-5645	317	4	2003	DATE
ejpam-5645	318	1	8	CARDINAL
ejpam-5645	319	1	abelian	NORP
ejpam-5645	320	1	1	CARDINAL
ejpam-5645	320	2	1970	DATE
ejpam-5645	321	1	9	CARDINAL
ejpam-5645	322	1	abelian	NORP
ejpam-5645	323	1	2	CARDINAL
ejpam-5645	323	2	1973	DATE
ejpam-5645	324	1	10	CARDINAL
ejpam-5645	324	2	k. gong	PERSON
ejpam-5645	325	1	abelian	NORP
ejpam-5645	326	1	archiv der mathematik	ORG
ejpam-5645	326	2	99	DATE
ejpam-5645	326	3	1-8, 2012	DATE
ejpam-5645	327	1	13	CARDINAL
ejpam-5645	327	2	13	CARDINAL
ejpam-5645	327	3	11	CARDINAL
ejpam-5645	327	4	a. haghany	PERSON
ejpam-5645	329	1	27(1	CARDINAL
ejpam-5645	329	2	477	CARDINAL
ejpam-5645	330	1	12	CARDINAL
ejpam-5645	330	2	a. ghorbani a. haghany	PERSON
ejpam-5645	331	1	generalized hopfian	PERSON
ejpam-5645	332	1	255(2	CARDINAL
ejpam-5645	332	2	324	CARDINAL
ejpam-5645	332	3	2002	DATE
ejpam-5645	333	1	13	CARDINAL
ejpam-5645	334	1	hopfian	NORP
ejpam-5645	334	2	hopfian	NORP
ejpam-5645	335	1	indian	NORP
ejpam-5645	335	2	895	CARDINAL
ejpam-5645	335	3	1986	DATE
ejpam-5645	336	1	14	CARDINAL
ejpam-5645	336	2	j. irwin i. ito	PERSON
ejpam-5645	337	1	abelian	NORP
ejpam-5645	338	1	pacific journal of mathematics	ORG
ejpam-5645	338	2	29(1	CARDINAL
ejpam-5645	338	3	151-160	CARDINAL
ejpam-5645	338	4	1969	DATE
ejpam-5645	339	1	15	CARDINAL
ejpam-5645	339	2	k. el amin mokhtar s. mamadou	PERSON
ejpam-5645	340	1	granada	GPE
ejpam-5645	340	2	spain	GPE
ejpam-5645	340	3	sept. 1–6, 1986	DATE
ejpam-5645	340	4	245-254	CARDINAL
ejpam-5645	341	1	springer berlin heidelberg.	PERSON
ejpam-5645	341	2	1988	DATE
ejpam-5645	342	1	16	CARDINAL
ejpam-5645	342	2	j. nielsen	PERSON
ejpam-5645	343	1	om regning med	PERSON
ejpam-5645	345	1	77-94, 1921	DATE
ejpam-5645	346	1	17	CARDINAL
ejpam-5645	346	2	a. karrass	PERSON
ejpam-5645	346	3	d. solitar	PERSON
ejpam-5645	348	1	2004	DATE
ejpam-5645	349	1	18	CARDINAL
ejpam-5645	349	2	k. varadarajan	PERSON
ejpam-5645	351	1	371-392	CARDINAL
ejpam-5645	351	2	2001	DATE
ejpam-5645	352	1	19	CARDINAL
ejpam-5645	352	2	l. zhongkui	PERSON
ejpam-5645	353	1	hopfian	ORG
ejpam-5645	354	1	vietnam	GPE
ejpam-5645	354	2	73-80	DATE
ejpam-5645	355	1	20	CARDINAL
ejpam-5645	355	2	l. zhongkui.	PERSON
ejpam-5645	356	1	hopfian	ORG
ejpam-5645	357	1	3556-3566, 2010	DATE