id	sid	eid	entity	type
ejpam-2317	1	1	output.dvi european journal	ORG
ejpam-2317	2	1	9	CARDINAL
ejpam-2317	2	2	3	CARDINAL
ejpam-2317	2	3	2016	DATE
ejpam-2317	2	4	292	CARDINAL
ejpam-2317	2	5	1307-5543	CARDINAL
ejpam-2317	2	6	r. shrestha university	ORG
ejpam-2317	2	7	1301 20th	DATE
ejpam-2317	2	8	mt 59405	ORG
ejpam-2317	3	1	f.	PERSON
ejpam-2317	3	2	m. riesz theorem	PERSON
ejpam-2317	3	3	p(dn	ORG
ejpam-2317	3	4	∂dn \tn	GPE
ejpam-2317	5	1	2010	DATE
ejpam-2317	5	2	32a35	CARDINAL
ejpam-2317	5	3	32a40	CARDINAL
ejpam-2317	5	4	1	CARDINAL
ejpam-2317	6	1	two	CARDINAL
ejpam-2317	7	1	first	ORDINAL
ejpam-2317	7	2	2	CARDINAL
ejpam-2317	7	3	3	DATE
ejpam-2317	7	4	4	DATE
ejpam-2317	8	1	section 2	LAW
ejpam-2317	9	1	section 3	LAW
ejpam-2317	9	2	m. riesz theorem	PERSON
ejpam-2317	10	1	section 4	LAW
ejpam-2317	10	2	∂dn \tn	GPE
ejpam-2317	11	1	second	ORDINAL
ejpam-2317	11	2	section 5	LAW
ejpam-2317	14	1	two	CARDINAL
ejpam-2317	15	1	2	CARDINAL
ejpam-2317	16	1	0≤r<1	CARDINAL
ejpam-2317	16	2	1	CARDINAL
ejpam-2317	17	1	292	CARDINAL
ejpam-2317	17	2	2016	CARDINAL
ejpam-2317	18	1	k. shrestha	PERSON
ejpam-2317	19	1	j. pure	PERSON
ejpam-2317	19	2	9 (	PERCENT
ejpam-2317	19	3	2016	DATE
ejpam-2317	19	4	292	CARDINAL
ejpam-2317	19	5	dm	ORG
ejpam-2317	20	1	p	ORG
ejpam-2317	20	2	1	CARDINAL
ejpam-2317	20	3	1	CARDINAL
ejpam-2317	24	1	zn	ORG
ejpam-2317	29	1	1− |z j	DATE
ejpam-2317	29	2	2	CARDINAL
ejpam-2317	30	1	j = 1	PERSON
ejpam-2317	31	1	n. theorem 1	PERSON
ejpam-2317	32	1	1	CARDINAL
ejpam-2317	35	1	dm(ζ	PERSON
ejpam-2317	38	1	1	CARDINAL
ejpam-2317	41	1	∫ tn	ORG
ejpam-2317	41	2	dm(ζ	PERSON
ejpam-2317	42	1	lim j→∞ ∫ tn	ORG
ejpam-2317	42	2	dm(ζ	PERSON
ejpam-2317	43	1	tn g(ζ	PERSON
ejpam-2317	44	1	dm(ζ	PERSON
ejpam-2317	48	1	j (z	WORK_OF_ART
ejpam-2317	50	1	dm(ζ	PERSON
ejpam-2317	51	1	second	ORDINAL
ejpam-2317	51	2	7	CARDINAL
ejpam-2317	51	3	2.1.2	CARDINAL
ejpam-2317	54	1	1	CARDINAL
ejpam-2317	55	1	c(tn	DATE
ejpam-2317	55	2	7	CARDINAL
ejpam-2317	55	3	2.1.3	CARDINAL
ejpam-2317	56	1	2	CARDINAL
ejpam-2317	57	1	1	CARDINAL
ejpam-2317	57	2	1	CARDINAL
ejpam-2317	60	1	k. shrestha	PERSON
ejpam-2317	61	1	j. pure	PERSON
ejpam-2317	61	2	9 (	PERCENT
ejpam-2317	61	3	2016	DATE
ejpam-2317	61	4	292	CARDINAL
ejpam-2317	61	5	1	CARDINAL
ejpam-2317	63	1	1	CARDINAL
ejpam-2317	63	2	7	CARDINAL
ejpam-2317	63	3	2.3.1	CARDINAL
ejpam-2317	64	1	3	CARDINAL
ejpam-2317	65	1	σ	ORG
ejpam-2317	65	2	u∗(ζ	PERSON
ejpam-2317	66	1	∈	ORG
ejpam-2317	66	2	u∗(ζ	PERSON
ejpam-2317	68	1	1	CARDINAL
ejpam-2317	68	2	1	CARDINAL
ejpam-2317	69	1	1	CARDINAL
ejpam-2317	69	2	2	CARDINAL
ejpam-2317	70	1	the lebesgue decomposition theorem	ORG
ejpam-2317	70	2	σ	ORG
ejpam-2317	71	1	u∗(ζ	PERSON
ejpam-2317	72	1	0	CARDINAL
ejpam-2317	73	1	1 ≤	MONEY
ejpam-2317	73	2	1	TIME
ejpam-2317	74	1	0	CARDINAL
ejpam-2317	75	1	1	CARDINAL
ejpam-2317	76	1	4	CARDINAL
ejpam-2317	78	1	fr dm → dµ weak-∗	ORG
ejpam-2317	81	1	fr(ζ	ORG
ejpam-2317	81	2	dm(ζ)− ∫ tn ϕ(ζ	ORG
ejpam-2317	81	3	η	GPE
ejpam-2317	81	4	η	ORG
ejpam-2317	82	1	zero	CARDINAL
ejpam-2317	82	2	η	GPE
ejpam-2317	84	1	1	CARDINAL
ejpam-2317	85	1	p(dn	ORG
ejpam-2317	85	2	0≤r<1	CARDINAL
ejpam-2317	86	1	h∞(dn	GPE
ejpam-2317	86	2	k. shrestha	PERSON
ejpam-2317	87	1	j. pure	PERSON
ejpam-2317	87	2	9 (	PERCENT
ejpam-2317	87	3	2016	DATE
ejpam-2317	87	4	292	CARDINAL
ejpam-2317	87	5	n-subharmonic	ORG
ejpam-2317	87	6	lim	PERSON
ejpam-2317	88	1	p(dn	ORG
ejpam-2317	89	1	11	CARDINAL
ejpam-2317	89	2	4.8	CARDINAL
ejpam-2317	91	1	rudin	ORG
ejpam-2317	91	2	7	CARDINAL
ejpam-2317	91	3	3.4.2	CARDINAL
ejpam-2317	91	4	3.4.3	CARDINAL
ejpam-2317	92	1	5	CARDINAL
ejpam-2317	93	1	p(dn	ORG
ejpam-2317	99	1	∗|p	ORG
ejpam-2317	105	1	1	CARDINAL
ejpam-2317	106	1	6	CARDINAL
ejpam-2317	107	1	dm	ORG
ejpam-2317	108	1	n= 1	LAW
ejpam-2317	108	2	6	CARDINAL
ejpam-2317	108	3	17.11	CARDINAL
ejpam-2317	110	1	fr(ζ	ORG
ejpam-2317	110	2	dm(ζ)− ∫ tn p(z	ORG
ejpam-2317	110	3	dm(ζ	ORG
ejpam-2317	110	4	dm(ζ	PERSON
ejpam-2317	111	1	7	CARDINAL
ejpam-2317	112	1	2.1.2	CARDINAL
ejpam-2317	113	1	∫ tn	PERSON
ejpam-2317	114	1	fr(ζ	ORG
ejpam-2317	114	2	dm(ζ	ORG
ejpam-2317	115	1	dm(ζ	ORG
ejpam-2317	116	1	3	CARDINAL
ejpam-2317	116	2	f.	PERSON
ejpam-2317	116	3	m. riesz theorem	PERSON
ejpam-2317	116	4	m. riesz theorem	PERSON
ejpam-2317	116	5	7	CARDINAL
ejpam-2317	117	1	∫ tn	ORG
ejpam-2317	120	1	kn	PERSON
ejpam-2317	120	2	at least one	CARDINAL
ejpam-2317	120	3	k j	PERSON
ejpam-2317	120	4	1,2	CARDINAL
ejpam-2317	123	1	kθ	ORG
ejpam-2317	126	1	knθn	PERSON
ejpam-2317	126	2	dm	ORG
ejpam-2317	127	1	k. shrestha	PERSON
ejpam-2317	128	1	j. pure	PERSON
ejpam-2317	128	2	9 (	PERCENT
ejpam-2317	128	3	2016	DATE
ejpam-2317	128	4	292	CARDINAL
ejpam-2317	128	5	6	CARDINAL
ejpam-2317	128	6	17.13	CARDINAL
ejpam-2317	133	1	1	CARDINAL
ejpam-2317	134	1	1	CARDINAL
ejpam-2317	137	1	knθn	PERSON
ejpam-2317	137	2	k · t	ORG
ejpam-2317	138	1	kn tn	PERSON
ejpam-2317	139	1	∑ k∈zn r |k|ei(k·θ	PERSON
ejpam-2317	140	1	∑ k∈zn �∫ tn e−i(k·t)dµ(t	PERSON
ejpam-2317	144	1	0≤	CARDINAL
ejpam-2317	144	2	1	CARDINAL
ejpam-2317	144	3	dm(ζ	GPE
ejpam-2317	145	1	η	GPE
ejpam-2317	145	2	η	GPE
ejpam-2317	146	1	η	GPE
ejpam-2317	150	1	k. shrestha	PERSON
ejpam-2317	151	1	j. pure	PERSON
ejpam-2317	151	2	9 (	PERCENT
ejpam-2317	151	3	2016	DATE
ejpam-2317	151	4	292	CARDINAL
ejpam-2317	152	1	p(dn	ORG
ejpam-2317	156	1	1	CARDINAL
ejpam-2317	169	1	zil	PERSON
ejpam-2317	171	1	p(dn	ORG
ejpam-2317	171	2	1 ≤	MONEY
ejpam-2317	171	3	tl	ORG
ejpam-2317	172	1	8	CARDINAL
ejpam-2317	173	1	p(dn	ORG
ejpam-2317	173	2	1≤	CARDINAL
ejpam-2317	177	1	1	CARDINAL
ejpam-2317	181	1	1	CARDINAL
ejpam-2317	184	1	k p(rξ j	ORG
ejpam-2317	184	2	1	CARDINAL
ejpam-2317	187	1	j |= 1	FAC
ejpam-2317	187	2	6	CARDINAL
ejpam-2317	195	1	fubini	PERSON
ejpam-2317	196	1	rξn)|	PERSON
ejpam-2317	202	1	ζn)| p	PERSON
ejpam-2317	204	1	ζn)| p × �∫ tl	ORG
ejpam-2317	205	1	1−	ORDINAL
ejpam-2317	206	1	1− |zk|	LAW
ejpam-2317	209	1	ζn)| pdmn	PERSON
ejpam-2317	210	1	5	CARDINAL
ejpam-2317	213	1	k. shrestha	PERSON
ejpam-2317	214	1	j. pure	PERSON
ejpam-2317	214	2	9 (	PERCENT
ejpam-2317	214	3	2016	DATE
ejpam-2317	214	4	292	CARDINAL
ejpam-2317	214	5	1	CARDINAL
ejpam-2317	215	1	p(dn	ORG
ejpam-2317	215	2	1 ≤	MONEY
ejpam-2317	215	3	tl	ORG
ejpam-2317	216	1	5	CARDINAL
ejpam-2317	216	2	6	CARDINAL
ejpam-2317	216	3	9	CARDINAL
ejpam-2317	217	1	1≤	CARDINAL
ejpam-2317	217	2	p(dn	ORG
ejpam-2317	217	3	lim	PERSON
ejpam-2317	223	1	dml (ii) lim r→1	PERSON
ejpam-2317	226	1	0	CARDINAL
ejpam-2317	228	1	j1	PERSON
ejpam-2317	230	1	10	CARDINAL
ejpam-2317	233	1	zil	PERSON
ejpam-2317	238	1	11	CARDINAL
ejpam-2317	240	1	1≤	CARDINAL
ejpam-2317	241	1	|z j1	PERSON
ejpam-2317	243	1	p(dn	ORG
ejpam-2317	246	1	1	CARDINAL
ejpam-2317	248	1	0	CARDINAL
ejpam-2317	249	1	0≤	CARDINAL
ejpam-2317	249	2	1	CARDINAL
ejpam-2317	259	1	dmk	PERSON
ejpam-2317	259	2	p(dn	ORG
ejpam-2317	260	1	5	CARDINAL
ejpam-2317	260	2	poletsky	PERSON
ejpam-2317	261	1	2	CARDINAL
ejpam-2317	261	2	2	CARDINAL
ejpam-2317	261	3	1	CARDINAL
ejpam-2317	261	4	k. shrestha	PERSON
ejpam-2317	262	1	j. pure	PERSON
ejpam-2317	262	2	9 (	PERCENT
ejpam-2317	262	3	2016	DATE
ejpam-2317	262	4	292	CARDINAL
ejpam-2317	262	5	u(z1, z2	ORG
ejpam-2317	262	6	0	CARDINAL
ejpam-2317	263	1	∈	ORG
ejpam-2317	263	2	2	CARDINAL
ejpam-2317	263	3	2	CARDINAL
ejpam-2317	263	4	2	CARDINAL
ejpam-2317	263	5	2	CARDINAL
ejpam-2317	265	1	2	CARDINAL
ejpam-2317	267	1	demailly	PERSON
ejpam-2317	267	2	2	CARDINAL
ejpam-2317	267	3	1.7	CARDINAL
ejpam-2317	268	1	12	CARDINAL
ejpam-2317	272	1	ϕ(dd	ORG
ejpam-2317	272	2	+ ∫	GPE
ejpam-2317	273	1	zero	CARDINAL
ejpam-2317	273	2	e1(d 2	DATE
ejpam-2317	273	3	1	CARDINAL
ejpam-2317	274	1	3	CARDINAL
ejpam-2317	275	1	0	CARDINAL
ejpam-2317	276	1	lim	PERSON
ejpam-2317	277	1	1	CARDINAL
ejpam-2317	277	2	‖p	DATE
ejpam-2317	277	3	3	CARDINAL
ejpam-2317	277	4	4.1	CARDINAL
ejpam-2317	278	1	1	CARDINAL
ejpam-2317	278	2	5	DATE
ejpam-2317	279	1	4	CARDINAL
ejpam-2317	279	2	1	CARDINAL
ejpam-2317	283	1	k. shrestha	PERSON
ejpam-2317	284	1	j. pure	PERSON
ejpam-2317	284	2	9 (	PERCENT
ejpam-2317	284	3	2016	DATE
ejpam-2317	284	4	292	CARDINAL
ejpam-2317	284	5	∈	ORG
ejpam-2317	284	6	π/2	PERSON
ejpam-2317	285	1	11	CARDINAL
ejpam-2317	285	2	tα1	CARDINAL
ejpam-2317	285	3	tα2	PERSON
ejpam-2317	285	4	2α	CARDINAL
ejpam-2317	287	1	4	CARDINAL
ejpam-2317	287	2	g(w	ORG
ejpam-2317	288	1	g(z	PERSON
ejpam-2317	288	2	w. the green function	FAC
ejpam-2317	288	3	g(z	PERSON
ejpam-2317	288	4	max	PERSON
ejpam-2317	288	5	1−w1z1	CARDINAL
ejpam-2317	288	6	1−w2z2	CARDINAL
ejpam-2317	290	1	g(w	ORG
ejpam-2317	290	2	1−w1z1	CARDINAL
ejpam-2317	290	3	2−w2z2	CARDINAL
ejpam-2317	291	1	1	CARDINAL
ejpam-2317	292	1	∈	ORG
ejpam-2317	292	2	2	CARDINAL
ejpam-2317	292	3	1	CARDINAL
ejpam-2317	293	1	0	CARDINAL
ejpam-2317	293	2	g(tζ	PERSON
ejpam-2317	297	1	jz j	PERSON
ejpam-2317	300	1	1−	CARDINAL
ejpam-2317	300	2	1−	CARDINAL
ejpam-2317	301	1	α= arcsin �	ORG
ejpam-2317	301	2	r(1	ORG
ejpam-2317	301	3	k. shrestha	PERSON
ejpam-2317	302	1	j. pure	PERSON
ejpam-2317	302	2	9 (	PERCENT
ejpam-2317	302	3	2016	DATE
ejpam-2317	302	4	292	CARDINAL
ejpam-2317	304	1	jz j	PERSON
ejpam-2317	304	2	1,2	CARDINAL
ejpam-2317	304	3	g(tζ	PERSON
ejpam-2317	305	1	1	CARDINAL
ejpam-2317	305	2	r(1	ORG
ejpam-2317	305	3	+	CARDINAL
ejpam-2317	305	4	0	CARDINAL
ejpam-2317	305	5	r(1	ORG
ejpam-2317	305	6	1+	DATE
ejpam-2317	305	7	2r	CARDINAL
ejpam-2317	305	8	1	CARDINAL
ejpam-2317	306	1	2r	CARDINAL
ejpam-2317	306	2	2	CARDINAL
ejpam-2317	306	3	1	CARDINAL
ejpam-2317	307	1	1	CARDINAL
ejpam-2317	307	2	1−	CARDINAL
ejpam-2317	308	1	zero	CARDINAL
ejpam-2317	309	1	the green ball g(tζ	ORG
ejpam-2317	309	2	1	CARDINAL
ejpam-2317	310	1	the plurisubharmonic envelope eφ	ORG
ejpam-2317	310	2	φ	ORG
ejpam-2317	310	3	φ	ORG
ejpam-2317	311	1	e{u	PERSON
ejpam-2317	312	1	4	CARDINAL
ejpam-2317	312	2	3.3	CARDINAL
ejpam-2317	313	1	2	CARDINAL
ejpam-2317	314	1	ω	ORG
ejpam-2317	314	2	ω	ORDINAL
ejpam-2317	314	3	∫ ω	ORG
ejpam-2317	315	1	13	CARDINAL
ejpam-2317	316	1	2	CARDINAL
ejpam-2317	317	1	1	CARDINAL
ejpam-2317	317	2	e1(d 2	DATE
ejpam-2317	318	1	f /∈ h	ORG
ejpam-2317	320	1	4	CARDINAL
ejpam-2317	325	1	∗(ζ	DATE
ejpam-2317	326	1	k. shrestha	PERSON
ejpam-2317	327	1	j. pure	PERSON
ejpam-2317	327	2	9 (	PERCENT
ejpam-2317	327	3	2016	DATE
ejpam-2317	327	4	292	CARDINAL
ejpam-2317	327	5	0	CARDINAL
ejpam-2317	327	6	e−1	ORG
ejpam-2317	328	1	lemma 1	ORG
ejpam-2317	330	1	1	CARDINAL
ejpam-2317	331	1	0	CARDINAL
ejpam-2317	331	2	1	CARDINAL
ejpam-2317	333	1	tk−1	ORG
ejpam-2317	337	1	gk ∩	PERSON
ejpam-2317	337	2	k+1	DATE
ejpam-2317	337	3	a j g(z	PERSON
ejpam-2317	338	1	1≤	ORDINAL
ejpam-2317	338	2	j ≤ k−1	PERSON
ejpam-2317	339	1	1	CARDINAL
ejpam-2317	340	1	g j	PERSON
ejpam-2317	340	2	g(z	ORG
ejpam-2317	340	3	j as tk → 1	WORK_OF_ART
ejpam-2317	341	1	1	CARDINAL
ejpam-2317	342	1	g(z	PERSON
ejpam-2317	343	1	1	CARDINAL
ejpam-2317	345	1	gk ⊂ k−1	ORG
ejpam-2317	347	1	j(z	PERSON
ejpam-2317	348	1	j),−2	GPE
ejpam-2317	349	1	2	CARDINAL
ejpam-2317	352	1	0	CARDINAL
ejpam-2317	352	2	lemma 2	ORG
ejpam-2317	352	3	2	CARDINAL
ejpam-2317	354	1	∫ gk	PERSON
ejpam-2317	355	1	uk ≥ u ≥	GPE
ejpam-2317	356	1	gk	PERSON
ejpam-2317	356	2	− k−1 ∑ j=1 ak 2	ORG
ejpam-2317	356	3	3 2	CARDINAL
ejpam-2317	357	1	+ 3ak/2	DATE
ejpam-2317	357	2	0	CARDINAL
ejpam-2317	357	3	gk	PERSON
ejpam-2317	357	4	6(u	CARDINAL
ejpam-2317	357	5	gk	PERSON
ejpam-2317	358	1	∈	ORG
ejpam-2317	358	2	g(tkζk	PERSON
ejpam-2317	358	3	6	CARDINAL
ejpam-2317	360	1	k. shrestha	PERSON
ejpam-2317	361	1	j. pure	PERSON
ejpam-2317	361	2	9 (	PERCENT
ejpam-2317	361	3	2016	DATE
ejpam-2317	361	4	292	CARDINAL
ejpam-2317	361	5	g(tkζk	PERSON
ejpam-2317	361	6	⊂	GPE
ejpam-2317	362	1	36	CARDINAL
ejpam-2317	362	2	cu)2 =	ORG
ejpam-2317	363	1	+ 3 2	CARDINAL
ejpam-2317	363	2	2	CARDINAL
ejpam-2317	364	1	2	CARDINAL
ejpam-2317	365	1	lelong	PERSON
ejpam-2317	365	2	‖p	DATE
ejpam-2317	366	1	cu)2	NORP
ejpam-2317	369	1	cu)2	GPE
ejpam-2317	369	2	≥ 1 36	DATE
ejpam-2317	369	3	2p ∞ ∑ k=0	QUANTITY
ejpam-2317	370	1	f ∗(ζk)| pa2 k	PERSON
ejpam-2317	374	1	2	CARDINAL
ejpam-2317	375	1	1	CARDINAL
ejpam-2317	375	2	e1(d 2	DATE
ejpam-2317	375	3	h p u	ORG
ejpam-2317	377	1	f ∈ h p(d2	ORG
ejpam-2317	380	1	2	CARDINAL
ejpam-2317	382	1	13	CARDINAL
ejpam-2317	384	1	14	DATE
ejpam-2317	385	1	1	CARDINAL
ejpam-2317	386	1	2	CARDINAL
ejpam-2317	388	1	∈	ORG
ejpam-2317	389	1	13	CARDINAL
ejpam-2317	389	2	e1(d 2	DATE
ejpam-2317	389	3	f /∈	ORG
ejpam-2317	392	1	∈	ORG
ejpam-2317	393	1	d.	NORP
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ejpam-2317	395	1	304	CARDINAL
ejpam-2317	395	2	1	CARDINAL
ejpam-2317	395	3	m. a. alan	PERSON
ejpam-2317	395	4	n. g. goğuş.	PERSON
ejpam-2317	396	1	8	CARDINAL
ejpam-2317	396	2	975	CARDINAL
ejpam-2317	396	3	2014	DATE
ejpam-2317	397	1	2	CARDINAL
ejpam-2317	397	2	j. p. demailly	PERSON
ejpam-2317	398	1	de monge-ampr̀e	PERSON
ejpam-2317	398	2	mathematische zeitschrift	PERSON
ejpam-2317	398	3	194	CARDINAL
ejpam-2317	398	4	519	CARDINAL
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ejpam-2317	399	1	3	CARDINAL
ejpam-2317	399	2	e. a. poletsky	PERSON
ejpam-2317	399	3	m. i.	PERSON
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ejpam-2317	400	2	57	CARDINAL
ejpam-2317	400	3	2153-2201	CARDINAL
ejpam-2317	401	1	2008	DATE
ejpam-2317	402	1	4	CARDINAL
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ejpam-2317	404	1	5	CARDINAL
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ejpam-2317	407	1	third	ORDINAL
ejpam-2317	407	2	mcgraw hill	ORG
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ejpam-2317	408	1	7	CARDINAL
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ejpam-2317	408	3	w. a. benjamin	PERSON
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ejpam-2317	409	1	8	CARDINAL
ejpam-2317	409	2	s. şahin.	PERSON
ejpam-2317	409	3	poletsky	PERSON
ejpam-2317	409	4	jordan	GPE
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ejpam-2317	410	1	9	CARDINAL
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ejpam-2317	412	1	10	CARDINAL
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ejpam-2317	413	1	9	CARDINAL
ejpam-2317	413	2	1377-1389	CARDINAL
ejpam-2317	414	1	2015	DATE
ejpam-2317	415	1	11	CARDINAL
ejpam-2317	415	2	a. zygmund	PERSON
ejpam-2317	416	1	third	ORDINAL
ejpam-2317	416	2	cambridge university press	ORG
ejpam-2317	416	3	2002	DATE