id	sid	eid	entity	type
ma-99	1	1	2023	CARDINAL
ma-99	2	1	j. math	PERSON
ma-99	4	1	3 (	CARDINAL
ma-99	4	2	2023	CARDINAL
ma-99	5	1	10.28924	CARDINAL
ma-99	5	2	university of north carolina	ORG
ma-99	5	3	charlotte,376 fretwell bldg, 9201 university city blvd	FAC
ma-99	6	1	charlotte	GPE
ma-99	6	2	nc 28223-0001	ORG
ma-99	7	1	affine	ORG
ma-99	11	1	1	CARDINAL
ma-99	13	1	32	CARDINAL
ma-99	15	1	koski	PERSON
ma-99	16	1	28	CARDINAL
ma-99	16	2	32	CARDINAL
ma-99	18	1	27	CARDINAL
ma-99	19	1	bibby	GPE
ma-99	19	2	2	CARDINAL
ma-99	21	1	6	CARDINAL
ma-99	24	1	bishwal	PERSON
ma-99	25	1	12]studied	CARDINAL
ma-99	25	2	23	CARDINAL
ma-99	26	1	one	CARDINAL
ma-99	26	2	zero	CARDINAL
ma-99	26	3	12	CARDINAL
ma-99	26	4	2022	CARDINAL
ma-99	28	1	process;stable	ORG
ma-99	28	2	cox-ingersoll-ross	ORG
ma-99	29	1	1 https://adac.ee	QUANTITY
ma-99	30	1	j. math	PERSON
ma-99	32	1	10.28924	CARDINAL
ma-99	33	1	second	ORDINAL
ma-99	33	2	24	CARDINAL
ma-99	33	3	first	ORDINAL
ma-99	34	1	22	CARDINAL
ma-99	34	2	two	CARDINAL
ma-99	35	1	21	CARDINAL
ma-99	37	1	33	CARDINAL
ma-99	39	1	29].based	CARDINAL
ma-99	39	2	two	CARDINAL
ma-99	39	3	1	CARDINAL
ma-99	39	4	first	ORDINAL
ma-99	40	1	3	CARDINAL
ma-99	40	2	bernstein	PERSON
ma-99	40	3	bayes	ORG
ma-99	40	4	0	CARDINAL
ma-99	42	1	second	ORDINAL
ma-99	43	1	5	CARDINAL
ma-99	43	2	bernstein	PERSON
ma-99	43	3	bayes	ORG
ma-99	45	1	10	CARDINAL
ma-99	45	2	bernstein-von mises theorem	PERSON
ma-99	46	1	bishwal	PERSON
ma-99	47	1	9	CARDINAL
ma-99	48	1	section 2	LAW
ma-99	49	1	section 3	LAW
ma-99	50	1	section 4 and 5	LAW
ma-99	51	1	section 6	LAW
ma-99	52	1	2	CARDINAL
ma-99	52	2	〉	CARDINAL
ma-99	53	1	bounded linear operators	ORG
ma-99	54	1	j. math	PERSON
ma-99	56	1	10.28924	CARDINAL
ma-99	56	2	3	CARDINAL
ma-99	58	1	2 n	QUANTITY
ma-99	60	1	〉	CARDINAL
ma-99	60	2	2 n	CARDINAL
ma-99	60	3	∈	ORG
ma-99	61	1	ω	ORDINAL
ma-99	61	2	z(t	ORG
ma-99	61	3	φ	ORG
ma-99	62	1	∈	ORG
ma-99	62	2	φ(·)〉is	ORG
ma-99	62	3	one	CARDINAL
ma-99	62	4	0	CARDINAL
ma-99	62	5	1	CARDINAL
ma-99	62	6	2	DATE
ma-99	64	1	zm,20	MONEY
ma-99	64	2	∩ c∞(g	WORK_OF_ART
ma-99	64	3	λθhi = βi(θ)hi	ORG
ma-99	64	4	lθhi = µi(θ)hi	PERSON
ma-99	64	5	k(θ)i − lθ)1/2m	ORG
ma-99	64	6	k(θ	PERSON
ma-99	66	1	ω	ORDINAL
ma-99	66	2	∈	PRODUCT
ma-99	67	1	0	CARDINAL
ma-99	69	1	ψ(s	GPE
ma-99	69	2	1 2 〈qs	QUANTITY
ma-99	69	3	〉	CARDINAL
ma-99	69	4	− ∫ h	ORG
ma-99	69	5	〉	CARDINAL
ma-99	69	6	1−	ORDINAL
ma-99	69	7	1 + |y	QUANTITY
ma-99	69	8	ν(dy	PERSON
ma-99	69	9	∈	ORG
ma-99	69	10	zt).cylindrical	GPE
ma-99	70	1	hc.s.p	DATE
ma-99	71	1	z(t	ORG
ma-99	71	2	0	CARDINAL
ma-99	71	3	2	CARDINAL
ma-99	71	4	z(t	ORG
ma-99	72	1	i=1	GPE
ma-99	72	2	γizi(t)hi	GPE
ma-99	72	3	one	CARDINAL
ma-99	73	1	j. math	PERSON
ma-99	75	1	10.28924	CARDINAL
ma-99	77	1	‖z(t)‖2	NORP
ma-99	81	1	one	CARDINAL
ma-99	81	2	one	CARDINAL
ma-99	81	3	0	CARDINAL
ma-99	81	4	2	CARDINAL
ma-99	83	1	1 or	CARDINAL
ma-99	83	2	2	CARDINAL
ma-99	84	1	0	CARDINAL
ma-99	84	2	2	CARDINAL
ma-99	84	3	0	CARDINAL
ma-99	84	4	2	CARDINAL
ma-99	84	5	0	CARDINAL
ma-99	84	6	2	CARDINAL
ma-99	84	7	∈	ORG
ma-99	86	1	n−1/α(ξ1 + ξ2	ORG
ma-99	91	1	+ σdzt	PERSON
ma-99	91	2	x0	ORG
ma-99	98	1	1−	ORDINAL
ma-99	99	1	lim	PERSON
ma-99	99	2	0 https://doi.org/10.28924/ada/ma.3.4 eur	QUANTITY
ma-99	100	1	j. math	PERSON
ma-99	102	1	10.28924	CARDINAL
ma-99	103	1	0	CARDINAL
ma-99	103	2	yt+h −	PERSON
ma-99	103	3	t e(t+h−s)adzs +	DATE
ma-99	110	1	2	CARDINAL
ma-99	111	1	2	CARDINAL
ma-99	112	1	0	CARDINAL
ma-99	114	1	0	CARDINAL
ma-99	114	2	0	CARDINAL
ma-99	116	1	∑	PERSON
ma-99	116	2	1)y	ORDINAL
ma-99	116	3	∣∣21/2 ≤ cp	FAC
ma-99	116	4	ẽ	CARDINAL
ma-99	118	1	ẽ	ORG
ma-99	119	1	1	CARDINAL
ma-99	120	1	1	CARDINAL
ma-99	120	2	1/2	CARDINAL
ma-99	120	3	ω̃	ORG
ma-99	120	4	−1	CARDINAL
ma-99	120	5	1	CARDINAL
ma-99	120	6	ω̃	ORG
ma-99	120	7	f̃	PRODUCT
ma-99	121	1	1)y	ORDINAL
ma-99	121	2	∣∣21/2 ≤ cp ∑	FAC
ma-99	121	3	1−	TIME
ma-99	121	4	lim	PERSON
ma-99	121	5	lim	PERSON
ma-99	121	6	2p	CARDINAL
ma-99	122	1	1−	TIME
ma-99	122	2	lim	PERSON
ma-99	122	3	∑	PERSON
ma-99	122	4	1−	TIME
ma-99	122	5	0 https://doi.org/10.28924/ada/ma.3.4 eur	QUANTITY
ma-99	123	1	j. math	PERSON
ma-99	125	1	10.28924	CARDINAL
ma-99	125	2	+ 2p	CARDINAL
ma-99	125	3	0	CARDINAL
ma-99	129	1	one	CARDINAL
ma-99	129	2	0	CARDINAL
ma-99	129	3	2	CARDINAL
ma-99	130	1	0	CARDINAL
ma-99	130	2	2	CARDINAL
ma-99	132	1	1−	ORDINAL
ma-99	133	1	0	CARDINAL
ma-99	133	2	0.in	DATE
ma-99	133	3	2	CARDINAL
ma-99	135	1	+ σdznt	DATE
ma-99	135	2	∈	ORG
ma-99	136	1	∈	ORG
ma-99	139	1	+ za(t	PERSON
ma-99	142	1	0 e−θ(t−s)σdzns	TIME
ma-99	144	1	0 e−θ(t−s)σdzns	TIME
ma-99	144	2	n ∈ n	ORG
ma-99	144	3	0.then	CARDINAL
ma-99	147	1	αcαn	NORP
ma-99	148	1	j. math	PERSON
ma-99	150	1	10.28924	CARDINAL
ma-99	151	1	1−	ORDINAL
ma-99	152	1	ihy n	PERSON
ma-99	153	1	∈	ORG
ma-99	156	1	t e(t+h−s)adzs	DATE
ma-99	156	2	t	GPE
ma-99	156	3	0	CARDINAL
ma-99	157	1	hilbert space h	ORG
ma-99	158	1	= za(t	PERSON
ma-99	162	1	0 ≤ α ≤ 2	QUANTITY
ma-99	162	2	y(t	GPE
ma-99	166	1	1	CARDINAL
ma-99	167	1	0	CARDINAL
ma-99	168	1	one	CARDINAL
ma-99	169	1	0	CARDINAL
ma-99	169	2	2	CARDINAL
ma-99	170	1	https://doi.org/10.28924/ada/ma.3.4 eur	QUANTITY
ma-99	171	1	j. math	PERSON
ma-99	173	1	10.28924	CARDINAL
ma-99	173	2	8	CARDINAL
ma-99	173	3	n→∞	PRODUCT
ma-99	176	1	mle	ORG
ma-99	177	1	38	CARDINAL
ma-99	177	2	lyapounov	PERSON
ma-99	177	3	doeblin	PERSON
ma-99	179	1	masuda	ORG
ma-99	179	2	uehara	PERSON
ma-99	180	1	36	CARDINAL
ma-99	180	2	two	CARDINAL
ma-99	180	3	dxt = a(θ	ORG
ma-99	181	1	xt−)dzt	ORG
ma-99	181	2	x0	ORG
ma-99	182	1	35	CARDINAL
ma-99	184	1	+ σdzt	PERSON
ma-99	184	2	x0	ORG
ma-99	185	1	hu	PERSON
ma-99	186	1	20	CARDINAL
ma-99	187	1	0	CARDINAL
ma-99	187	2	0	CARDINAL
ma-99	187	3	lamn	NORP
ma-99	187	4	11	CARDINAL
ma-99	188	1	0	CARDINAL
ma-99	190	1	1− e−θ∆	PERSON
ma-99	191	1	sα(κ∆(θ	PERSON
ma-99	192	1	lamn	PERSON
ma-99	192	2	∈	ORG
ma-99	193	1	−1	DATE
ma-99	194	1	fisher	ORG
ma-99	196	1	j. math	PERSON
ma-99	198	1	10.28924	CARDINAL
ma-99	199	1	0	CARDINAL
ma-99	200	1	1 2 + kα+	QUANTITY
ma-99	200	2	1 2	DATE
ma-99	201	1	1 2	CARDINAL
ma-99	201	2	1 2	DATE
ma-99	201	3	1 2	CARDINAL
ma-99	201	4	ix<0  dx	PERSON
ma-99	201	5	γ = µ+ c ( γ	ORG
ma-99	201	6	1 2	CARDINAL
ma-99	201	7	2α+ 1 2	CARDINAL
ma-99	202	1	1 2	CARDINAL
ma-99	202	2	1 2	CARDINAL
ma-99	202	3	1 2	CARDINAL
ma-99	202	4	0	CARDINAL
ma-99	202	5	λ−	ORG
ma-99	202	6	0	CARDINAL
ma-99	202	7	∈	ORG
ma-99	202	8	∈	ORG
ma-99	202	9	1)\{1 2	CARDINAL
ma-99	202	10	second	ORDINAL
ma-99	203	1	x ∼ mts(α	ORG
ma-99	203	2	λ−	DATE
ma-99	204	1	∈	ORG
ma-99	204	2	0	CARDINAL
ma-99	204	3	1)and	CARDINAL
ma-99	204	4	1 2kα+ 1 2	DATE
ma-99	204	5	each half	DATE
ma-99	206	1	1 2	CARDINAL
ma-99	206	2	kim	PERSON
ma-99	206	3	rachev	PERSON
ma-99	206	4	chung	PERSON
ma-99	207	1	2α	CARDINAL
ma-99	207	2	2α	CARDINAL
ma-99	208	1	zero	CARDINAL
ma-99	208	2	three	CARDINAL
ma-99	213	1	0	CARDINAL
ma-99	214	1	ithas	PERSON
ma-99	214	2	1 2	CARDINAL
ma-99	214	3	1 2	CARDINAL
ma-99	214	4	zero	CARDINAL
ma-99	214	5	λ−).cgmy	ORG
ma-99	214	6	carr et al	PERSON
ma-99	215	1	14	CARDINAL
ma-99	216	1	european	NORP
ma-99	221	1	0	CARDINAL
ma-99	223	1	j. math	PERSON
ma-99	225	1	10.28924	CARDINAL
ma-99	225	2	10we	ORDINAL
ma-99	225	3	0	CARDINAL
ma-99	225	4	1	DATE
ma-99	225	5	2	CARDINAL
ma-99	227	1	0	CARDINAL
ma-99	228	1	cm(z	ORG
ma-99	229	1	γ	GPE
ma-99	229	2	1	CARDINAL
ma-99	229	3	0	CARDINAL
ma-99	229	4	γ ≥	GPE
ma-99	230	1	1	CARDINAL
ma-99	231	1	0	CARDINAL
ma-99	232	1	0	CARDINAL
ma-99	233	1	1/2	CARDINAL
ma-99	233	2	one	CARDINAL
ma-99	234	1	2	CARDINAL
ma-99	235	1	1	CARDINAL
ma-99	235	2	log st	PERSON
ma-99	236	1	λ−	ORG
ma-99	237	1	α0 + α1σ	DATE
ma-99	237	2	2	CARDINAL
ma-99	237	3	2	CARDINAL
ma-99	237	4	2	CARDINAL
ma-99	237	5	0	CARDINAL
ma-99	238	1	1	CARDINAL
ma-99	239	1	εt	ORG
ma-99	239	2	λ−	GPE
ma-99	239	3	rt	ORG
ma-99	239	4	λ−	GPE
ma-99	240	1	λ−	ORG
ma-99	241	1	λ−	GPE
ma-99	242	1	∈	ORG
ma-99	242	2	2−	CARDINAL
ma-99	242	3	2 √ πcγ	QUANTITY
ma-99	242	4	1−	ORDINAL
ma-99	242	5	2	CARDINAL
ma-99	242	6	2	CARDINAL
ma-99	242	7	− + u2	PERSON
ma-99	242	8	2	CARDINAL
ma-99	242	9	gi(u;α	ORG
ma-99	242	10	λ−	ORG
ma-99	242	11	2 γ	PERSON
ma-99	242	12	1− α 2	TIME
ma-99	243	1	1	CARDINAL
ma-99	243	2	1− α 2	TIME
ma-99	243	3	3 2	DATE
ma-99	244	1	1	CARDINAL
ma-99	244	2	1− α 2	TIME
ma-99	244	3	3 2	DATE
ma-99	246	1	1	CARDINAL
ma-99	247	1	2m−	CARDINAL
ma-99	247	2	2	CARDINAL
ma-99	248	1	2	CARDINAL
ma-99	249	1	3	CARDINAL
ma-99	249	2	5	DATE
ma-99	249	3	7	DATE
ma-99	250	1	cm(z	ORG
ma-99	252	1	2 √	ORG
ma-99	252	2	2	CARDINAL
ma-99	253	1	2	CARDINAL
ma-99	254	1	2	CARDINAL
ma-99	254	2	4	DATE
ma-99	254	3	6	DATE
ma-99	256	1	j. math	PERSON
ma-99	258	1	10.28924	CARDINAL
ma-99	259	1	2−	CARDINAL
ma-99	259	2	1− α 2	TIME
ma-99	259	3	2− α+1 2 √ πcγ	TIME
ma-99	259	4	1−	ORDINAL
ma-99	259	5	2	CARDINAL
ma-99	259	6	s(z	PERSON
ma-99	261	1	2	CARDINAL
ma-99	261	2	α+9 4	DATE
ma-99	261	3	3−α 2	CARDINAL
ma-99	261	4	1−α 2	CARDINAL
ma-99	261	5	3/2	CARDINAL
ma-99	261	6	κ(z	PERSON
ma-99	262	1	3	CARDINAL
ma-99	262	2	2	CARDINAL
ma-99	262	3	2	CARDINAL
ma-99	262	4	2− α	DATE
ma-99	262	5	2	CARDINAL
ma-99	262	6	1−α 2	CARDINAL
ma-99	262	7	2	CARDINAL
ma-99	263	1	0	CARDINAL
ma-99	263	2	2)\{1	CARDINAL
ma-99	263	3	zero	CARDINAL
ma-99	264	1	y − ∆δ	PERSON
ma-99	265	1	2ȳwhere	CARDINAL
ma-99	265	2	1	CARDINAL
ma-99	266	1	1	CARDINAL
ma-99	269	1	1 n2	QUANTITY
ma-99	269	2	2 1 n2	QUANTITY
ma-99	270	1	2a3(a + 1	DATE
ma-99	270	2	1 n2	QUANTITY
ma-99	271	1	1 n2	QUANTITY
ma-99	271	2	2a2(a + 1	DATE
ma-99	273	1	c2(y1	PERSON
ma-99	273	2	+ 2λρ2∆c3(z)which	DATE
ma-99	273	3	2−	CARDINAL
ma-99	273	4	1− α 2	TIME
ma-99	274	1	= c2(y1	PERSON
ma-99	275	1	2− α+1 2 √	TIME
ma-99	275	2	1−	ORDINAL
ma-99	275	3	2	CARDINAL
ma-99	275	4	1 n2	QUANTITY
ma-99	275	5	2 1 n2	QUANTITY
ma-99	278	1	j. math	PERSON
ma-99	280	1	10.28924	CARDINAL
ma-99	280	2	12	CARDINAL
ma-99	281	1	2−	CARDINAL
ma-99	281	2	1− α 2	TIME
ma-99	281	3	2[2−	CARDINAL
ma-99	281	4	2 √	FAC
ma-99	281	5	1−	ORDINAL
ma-99	281	6	2	CARDINAL
ma-99	282	1	1 n2	QUANTITY
ma-99	283	1	1 n2	QUANTITY
ma-99	285	1	2−	CARDINAL
ma-99	285	2	1− α 2	TIME
ma-99	285	3	2−	DATE
ma-99	285	4	2 √	FAC
ma-99	285	5	1−	ORDINAL
ma-99	285	6	2	CARDINAL
ma-99	286	1	2.2	CARDINAL
ma-99	286	2	masuda	GPE
ma-99	286	3	34	CARDINAL
ma-99	286	4	4.1	CARDINAL
ma-99	286	5	vander vaart	PERSON
ma-99	287	1	41	CARDINAL
ma-99	287	2	mm	PERSON
ma-99	287	3	2.1	CARDINAL
ma-99	288	1	j−1(ϑ0	PRODUCT
ma-99	288	2	j(ϑ0	PERSON
ma-99	288	3	fisher	ORG
ma-99	289	1	3	CARDINAL
ma-99	291	1	0	CARDINAL
ma-99	291	2	1	CARDINAL
ma-99	291	3	3.1	CARDINAL
ma-99	291	4	1	CARDINAL
ma-99	291	5	3.2	CARDINAL
ma-99	292	1	1	CARDINAL
ma-99	293	1	0	CARDINAL
ma-99	294	1	3.3	CARDINAL
ma-99	295	1	∈	ORG
ma-99	295	2	⊆	CARDINAL
ma-99	296	1	0	CARDINAL
ma-99	296	2	1].let	CARDINAL
ma-99	296	3	1	CARDINAL
ma-99	296	4	0	DATE
ma-99	296	5	0	CARDINAL
ma-99	296	6	0	DATE
ma-99	296	7	x−α	PERSON
ma-99	296	8	xdx)−1	PERSON
ma-99	300	1	0	CARDINAL
ma-99	300	2	1	CARDINAL
ma-99	301	1	0	CARDINAL
ma-99	301	2	1	DATE
ma-99	301	3	2	CARDINAL
ma-99	302	1	0,∞	TIME
ma-99	302	2	1	CARDINAL
ma-99	302	3	2	DATE
ma-99	306	1	j. math	PERSON
ma-99	308	1	10.28924	CARDINAL
ma-99	308	2	0	CARDINAL
ma-99	308	3	1	DATE
ma-99	308	4	2	DATE
ma-99	309	1	tk+i − tk	PERSON
ma-99	310	1	1	CARDINAL
ma-99	310	2	0	CARDINAL
ma-99	310	3	1	DATE
ma-99	310	4	2	CARDINAL
ma-99	310	5	3.4	CARDINAL
ma-99	310	6	1	CARDINAL
ma-99	311	1	0	CARDINAL
ma-99	313	1	3.5	CARDINAL
ma-99	313	2	1	CARDINAL
ma-99	313	3	3.6	CARDINAL
ma-99	316	1	duθi	PERSON
ma-99	316	2	3.7	CARDINAL
ma-99	317	1	ρ(λ	PERSON
ma-99	318	1	λ− κ(θ	PERSON
ma-99	322	1	3.8	CARDINAL
ma-99	325	1	ρ(λ	ORG
ma-99	325	2	2θ	CARDINAL
ma-99	326	1	−1	DATE
ma-99	327	1	3.9	CARDINAL
ma-99	332	1	− ρ(λ	PERSON
ma-99	333	1	3.10	CARDINAL
ma-99	333	2	mef	ORG
ma-99	335	1	3.11)and	ORDINAL
ma-99	337	1	uti∑n	GPE
ma-99	337	2	i=1	GPE
ma-99	337	3	2	CARDINAL
ma-99	339	1	j. math	PERSON
ma-99	341	1	10.28924	CARDINAL
ma-99	341	2	two	CARDINAL
ma-99	341	3	first	ORDINAL
ma-99	343	1	3.1	CARDINAL
ma-99	343	2	n(λ̂n − λ)→d n	PERSON
ma-99	344	1	vi	PERSON
ma-99	345	1	vi	PERSON
ma-99	345	2	1	CARDINAL
ma-99	345	3	2	DATE
ma-99	346	1	i.i.d.poisson	ORG
ma-99	347	1	φ	ORG
ma-99	349	1	1	CARDINAL
ma-99	349	2	2	DATE
ma-99	351	1	1 n	QUANTITY
ma-99	351	2	i=1 i{0}(uti	PERSON
ma-99	353	1	clt	ORG
ma-99	353	2	1	CARDINAL
ma-99	353	3	2	DATE
ma-99	356	1	clt	ORG
ma-99	356	2	3.1	CARDINAL
ma-99	356	3	100(1− α)%	DATE
ma-99	357	1	1	CARDINAL
ma-99	358	1	1	CARDINAL
ma-99	358	2	2	CARDINAL
ma-99	358	3	1− α 2	TIME
ma-99	359	1	mef	ORG
ma-99	360	1	3.2	CARDINAL
ma-99	360	2	2	CARDINAL
ma-99	361	1	n →∞ √	ORG
ma-99	362	1	1	CARDINAL
ma-99	363	1	1	CARDINAL
ma-99	365	1	j. math	PERSON
ma-99	367	1	10.28924	CARDINAL
ma-99	367	2	vi	PERSON
ma-99	367	3	vi ∼ n	ORG
ma-99	367	4	0	CARDINAL
ma-99	368	1	zero	CARDINAL
ma-99	368	2	1 n	QUANTITY
ma-99	369	1	1	CARDINAL
ma-99	372	1	e(u2 t0	PERSON
ma-99	373	1	uti∑n	GPE
ma-99	373	2	i=1	GPE
ma-99	373	3	2	CARDINAL
ma-99	378	1	2	CARDINAL
ma-99	379	1	3.1	CARDINAL
ma-99	379	2	bibby	GPE
ma-99	380	1	2	CARDINAL
ma-99	381	1	zero	CARDINAL
ma-99	381	2	2	CARDINAL
ma-99	384	1	1	CARDINAL
ma-99	384	2	2 ti−1∑n i=1	TIME
ma-99	386	1	1 +	DATE
ma-99	387	1	2	CARDINAL
ma-99	388	1	1	CARDINAL
ma-99	389	1	2 ti−1∑n i=1	TIME
ma-99	391	1	− ∑n i=1	PERSON
ma-99	394	1	mle λ̂n	PERSON
ma-99	395	1	1	CARDINAL
ma-99	397	1	− ∑n i=1	PERSON
ma-99	407	1	j. math	PERSON
ma-99	409	1	10.28924	CARDINAL
ma-99	409	2	3.2	CARDINAL
ma-99	410	1	3.3	CARDINAL
ma-99	410	2	2	CARDINAL
ma-99	410	3	n →∞	ORG
ma-99	411	1	1	CARDINAL
ma-99	412	1	second	ORDINAL
ma-99	412	2	3.4	CARDINAL
ma-99	412	3	2	CARDINAL
ma-99	413	1	θ as n →∞ b	ORG
ma-99	413	2	1	CARDINAL
ma-99	413	3	1	CARDINAL
ma-99	414	1	second	ORDINAL
ma-99	415	1	2	CARDINAL
ma-99	415	2	4	CARDINAL
ma-99	415	3	linear	ORG
ma-99	415	4	x)dz(t	ORG
ma-99	416	1	0	CARDINAL
ma-99	416	2	1	CARDINAL
ma-99	416	3	4.1	CARDINAL
ma-99	416	4	4.1	CARDINAL
ma-99	416	5	{hj	PERSON
ma-99	416	6	1	CARDINAL
ma-99	418	1	j≥1	PERSON
ma-99	418	2	thj	PERSON
ma-99	420	1	k ≥ 1	ORG
ma-99	422	1	t t 2(α−1)/α2 +	DATE
ma-99	424	1	j. math	PERSON
ma-99	426	1	10.28924	CARDINAL
ma-99	426	2	ccfe	ORG
ma-99	426	3	2(α−1)/α2	CARDINAL
ma-99	426	4	θ̂k	GPE
ma-99	426	5	2(α−1)/α2where	CARDINAL
ma-99	426	6	mt	GPE
ma-99	427	1	2	CARDINAL
ma-99	427	2	θ̂t = ln(ut /u0	ORG
ma-99	428	1	2	CARDINAL
ma-99	428	2	+ σ	PERSON
ma-99	429	1	mle	ORG
ma-99	429	2	4.1	CARDINAL
ma-99	429	3	2	CARDINAL
ma-99	429	4	θ̂k	GPE
ma-99	429	5	θ.b) θ̂k	ORG
ma-99	429	6	θ̂k	NORP
ma-99	429	7	variables.d	ORG
ma-99	429	8	lim k→∞	PERSON
ma-99	429	9	∣∣∣∣σkνk	PERSON
ma-99	429	10	0	CARDINAL
ma-99	429	11	0	CARDINAL
ma-99	429	12	θ̂k	GPE
ma-99	429	13	k →∞and	ORG
ma-99	429	14	θ̂k	NORP
ma-99	429	15	k →∞.	ORG
ma-99	430	1	smaller than half	CARDINAL
ma-99	432	1	j. math	PERSON
ma-99	434	1	10.28924	CARDINAL
ma-99	434	2	18 5	DATE
ma-99	436	1	x)dz(t	ORG
ma-99	437	1	0	CARDINAL
ma-99	437	2	1	CARDINAL
ma-99	437	3	5.1	CARDINAL
ma-99	437	4	5.1	CARDINAL
ma-99	437	5	{hj	PERSON
ma-99	437	6	1	CARDINAL
ma-99	442	1	li	PERSON
ma-99	443	1	17].consider	CARDINAL
ma-99	443	2	2 xxx(t	DATE
ma-99	443	3	w	GPE
ma-99	445	1	26	CARDINAL
ma-99	448	1	wang et al	PERSON
ma-99	451	1	two	CARDINAL
ma-99	451	2	interactingsuper-brownian	PERSON
ma-99	453	1	18	CARDINAL
ma-99	454	1	43	CARDINAL
ma-99	455	1	xiong	ORG
ma-99	456	1	43	CARDINAL
ma-99	457	1	dawson-watanabe	ORG
ma-99	457	2	sawson	GPE
ma-99	457	3	watanabe	PERSON
ma-99	461	1	x(t	PERSON
ma-99	463	1	j. math	PERSON
ma-99	465	1	10.28924	CARDINAL
ma-99	466	1	xiong	PERSON
ma-99	466	2	yang	PERSON
ma-99	466	3	2019	DATE
ma-99	468	1	1	CARDINAL
ma-99	468	2	yang	PERSON
ma-99	468	3	zhou	PERSON
ma-99	469	1	45	CARDINAL
ma-99	469	2	1	CARDINAL
ma-99	469	3	1	CARDINAL
ma-99	469	4	2	CARDINAL
ma-99	469	5	scir	ORG
ma-99	470	1	5.2	CARDINAL
ma-99	471	1	2	CARDINAL
ma-99	471	2	zj	ORG
ma-99	471	3	cox-ingersoll-ross (cir)model	ORG
ma-99	472	1	brownian cir models	ORG
ma-99	472	2	1	CARDINAL
ma-99	472	3	2	CARDINAL
ma-99	472	4	zj	ORG
ma-99	472	5	1{z>0}dz	CARDINAL
ma-99	473	1	5.3	CARDINAL
ma-99	473	2	scir	ORG
ma-99	473	3	scir	ORG
ma-99	475	1	0	CARDINAL
ma-99	476	1	5.4	CARDINAL
ma-99	476	2	1	CARDINAL
ma-99	477	1	5.5	CARDINAL
ma-99	477	2	kh	ORG
ma-99	477	3	0	CARDINAL
ma-99	477	4	1	CARDINAL
ma-99	479	1	t	GPE
ma-99	479	2	1	CARDINAL
ma-99	480	1	first	ORDINAL
ma-99	480	2	k = ρ+	PERSON
ma-99	480	3	k−1	GPE
ma-99	480	4	k , j ≥ 1	ORG
ma-99	480	5	5.6	CARDINAL
ma-99	480	6	γ = e−θ	ORG
ma-99	480	7	ρ =	PERSON
ma-99	481	1	aθ−1(1− γ	PERSON
ma-99	482	1	e−θ(k−s)u 1/α j	DATE
ma-99	482	2	1	CARDINAL
ma-99	482	3	1	CARDINAL
ma-99	482	4	5.7	CARDINAL
ma-99	483	1	j. math	PERSON
ma-99	485	1	10.28924	CARDINAL
ma-99	486	1	n∑ k=1	PERSON
ma-99	486	2	k−1εk	GPE
ma-99	486	3	k−1εj	GPE
ma-99	486	4	s1,j	GPE
ma-99	487	1	n∑ k=1	PERSON
ma-99	488	1	k−1	GPE
ma-99	488	2	j ≥ 1	PERSON
ma-99	489	1	5.8	CARDINAL
ma-99	490	1	k −	ORG
ma-99	491	1	k |fk−1	ORG
ma-99	491	2	k ≥ 1	ORG
ma-99	491	3	1	CARDINAL
ma-99	491	4	5.9)is	CARDINAL
ma-99	491	5	γ = e−θ	ORG
ma-99	491	6	θ̂j	GPE
ma-99	491	7	n − θ = s2,j	ORG
ma-99	491	8	n s1,j	ORG
ma-99	491	9	n∑ k=1 ε2 j	PERSON
ma-99	491	10	k = n∑ k=1	PERSON
ma-99	492	1	k − e(uj	ORG
ma-99	492	2	k |fk−1)]2	ORG
ma-99	493	1	n∑ k=1	PERSON
ma-99	494	1	k −	PERSON
ma-99	494	2	5.11	CARDINAL
ma-99	495	1	∑n k=1	PERSON
ma-99	495	2	k−1 ∑n	PERSON
ma-99	496	1	k − n ∑n k=1	PERSON
ma-99	496	2	− n ∑n k=1	PERSON
ma-99	496	3	2 j	DATE
ma-99	496	4	k−1	GPE
ma-99	496	5	ρ̂j	ORG
ma-99	497	1	k − γ̂n	PERSON
ma-99	497	2	k−1	GPE
ma-99	497	3	θ̂j	GPE
ma-99	498	1	1− γ̂n	QUANTITY
ma-99	501	1	1−	ORDINAL
ma-99	501	2	ie−2θλ1y	CARDINAL
ma-99	501	3	2 1−	TIME
ma-99	502	1	1− eθ(α+1))1/α	TIME
ma-99	502	2	5.12	CARDINAL
ma-99	502	3	k	PERSON
ma-99	503	1	k k−1 e−θ(k−s)e−θ(s−k+1)/αdzj	PERSON
ma-99	505	1	1	CARDINAL
ma-99	505	2	2	DATE
ma-99	505	3	5.13	CARDINAL
ma-99	506	1	1)θ	CARDINAL
ma-99	506	2	1	CARDINAL
ma-99	506	3	zj,1	DATE
ma-99	507	1	2	CARDINAL
ma-99	507	2	li	PERSON
ma-99	507	3	ma	PERSON
ma-99	508	1	1	CARDINAL
ma-99	508	2	1 + √	DATE
ma-99	508	3	n s1,j	ORG
ma-99	509	1	j. math	PERSON
ma-99	511	1	10.28924	CARDINAL
ma-99	513	1	5.1	CARDINAL
ma-99	513	2	1	CARDINAL
ma-99	513	3	1 + √ 5)/2	QUANTITY
ma-99	513	4	1a	CARDINAL
ma-99	513	5	θ̂j	GPE
ma-99	513	6	n →p θ	ORG
ma-99	513	7	θ̂j	GPE
ma-99	513	8	n − θ)→d ( σ2 ν2 j	ORG
ma-99	513	9	∣∣νj	GPE
ma-99	513	10	θ̂j	GPE
ma-99	513	11	∣∣νj	GPE
ma-99	513	12	θ̂j	GPE
ma-99	513	13	n − θ)→d σ	ORG
ma-99	513	14	1	CARDINAL
ma-99	513	15	j →∞.where s2	PERSON
ma-99	513	16	5.12	CARDINAL
ma-99	514	1	remarks1	ORG
ma-99	515	1	1 + √ 5)/2	QUANTITY
ma-99	515	2	2	CARDINAL
ma-99	515	3	xj	ORG
ma-99	515	4	2	CARDINAL
ma-99	515	5	ergodic	ORG
ma-99	516	1	1	CARDINAL
ma-99	516	2	2	CARDINAL
ma-99	517	1	2	CARDINAL
ma-99	517	2	one	CARDINAL
ma-99	517	3	np	ORG
ma-99	517	4	∈	ORG
ma-99	518	1	6	CARDINAL
ma-99	518	2	0 ≤	MONEY
ma-99	518	3	0	CARDINAL
ma-99	518	4	1	CARDINAL
ma-99	518	5	0	CARDINAL
ma-99	518	6	2	CARDINAL
ma-99	518	7	2	CARDINAL
ma-99	518	8	1/2	CARDINAL
ma-99	526	1	j =	PERSON
ma-99	529	1	corre	NORP
ma-99	530	1	n2 d).as n →∞	ORG
ma-99	530	2	0	CARDINAL
ma-99	530	3	n →∞	ORG
ma-99	530	4	0	CARDINAL
ma-99	531	1	2θ0(αθ0)−1/αs4	TIME
ma-99	532	1	j. math	PERSON
ma-99	534	1	10.28924	CARDINAL
ma-99	535	1	1	CARDINAL
ma-99	535	2	0	DATE
ma-99	535	3	0	CARDINAL
ma-99	535	4	0	DATE
ma-99	535	5	x−α	PERSON
ma-99	535	6	xdx)−1	PERSON
ma-99	538	1	1/α(log n)−1	QUANTITY
ma-99	539	1	2	CARDINAL
ma-99	539	2	t 1/2(log	DATE
ma-99	540	1	0 ≤	MONEY
ma-99	540	2	0	CARDINAL
ma-99	540	3	1	CARDINAL
ma-99	540	4	0	CARDINAL
ma-99	540	5	zero	CARDINAL
ma-99	540	6	1	CARDINAL
ma-99	541	1	0	CARDINAL
ma-99	541	2	1	CARDINAL
ma-99	541	3	zero	CARDINAL
ma-99	541	4	0	CARDINAL
ma-99	541	5	1	CARDINAL
ma-99	541	6	0	CARDINAL
ma-99	542	1	1	CARDINAL
ma-99	542	2	ṽk	ORG
ma-99	542	3	ccfe	ORG
ma-99	542	4	θ̂k	NORP
ma-99	543	1	∆u(t	NORP
ma-99	544	1	1− ∆)ru(t	PRODUCT
ma-99	545	1	1− ∆)r	PERSON
ma-99	545	2	1	CARDINAL
ma-99	545	3	1 + σk)r	DATE
ma-99	546	1	1− σk)2r k2t−((α−1)2	DATE
ma-99	547	1	cox-ingersoll-ross	ORG
ma-99	547	2	xiong	PERSON
ma-99	547	3	yang	PERSON
ma-99	550	1	j. math	PERSON
ma-99	552	1	10.28924	CARDINAL
ma-99	553	1	xiong	GPE
ma-99	553	2	yang	PERSON
ma-99	556	1	8	CARDINAL
ma-99	558	1	0	CARDINAL
ma-99	559	1	0	CARDINAL
ma-99	559	2	1	CARDINAL
ma-99	559	3	13	CARDINAL
ma-99	562	1	1	CARDINAL
ma-99	564	1	∈	ORG
ma-99	564	2	mt	GPE
ma-99	564	3	∈	ORG
ma-99	564	4	0	CARDINAL
ma-99	565	1	sflp	PERSON
ma-99	566	1	2γ(2h + 1	CARDINAL
ma-99	567	1	|t|2h	NORP
ma-99	568	1	2	CARDINAL
ma-99	570	1	3	CARDINAL
ma-99	571	1	4	CARDINAL
ma-99	572	1	5	CARDINAL
ma-99	573	1	6	CARDINAL
ma-99	575	1	1	CARDINAL
ma-99	575	2	d. applebaum	PERSON
ma-99	575	3	second	ORDINAL
ma-99	575	4	cambridge university press	ORG
ma-99	575	5	bibby	GPE
ma-99	575	6	m. sørensen	PERSON
ma-99	575	7	m. sorensen	PERSON
ma-99	575	8	bernoulli	PERSON
ma-99	576	1	1 (1995	DATE
ma-99	576	2	17	CARDINAL
ma-99	577	1	bishwal	ORG
ma-99	577	2	bayes	ORG
ma-99	577	3	j. koreanstat	PERSON
ma-99	579	1	28	CARDINAL
ma-99	579	2	1999	DATE
ma-99	579	3	93	CARDINAL
ma-99	581	1	j. math	PERSON
ma-99	583	1	10.28924	CARDINAL
ma-99	583	2	4	CARDINAL
ma-99	583	3	bishwal	ORG
ma-99	583	4	bayes	ORG
ma-99	584	1	stoch	GPE
ma-99	585	1	8 (2000	CARDINAL
ma-99	585	2	51	CARDINAL
ma-99	586	1	https://doi.org/10.1515/rose.2000.8.1.51.[5] j.p.n	ORG
ma-99	586	2	bishwal	ORG
ma-99	586	3	bernstein-von mises theorem	PERSON
ma-99	586	4	bayes	ORG
ma-99	586	5	j. aust	PERSON
ma-99	588	1	72	DATE
ma-99	588	2	2002	DATE
ma-99	589	1	287–298	CARDINAL
ma-99	590	1	bishwal	ORG
ma-99	591	1	stoch	GPE
ma-99	592	1	15	CARDINAL
ma-99	592	2	2007)65-88	DATE
ma-99	592	3	bishwal	ORG
ma-99	592	4	1923,springer	CARDINAL
ma-99	592	5	2008).[8	CARDINAL
ma-99	592	6	bishwal	ORG
ma-99	592	7	j. math	ORG
ma-99	593	1	2011	DATE
ma-99	593	2	12	CARDINAL
ma-99	594	1	bishwal	ORG
ma-99	594	2	neu-rophysiology and finance	ORG
ma-99	594	3	asian	NORP
ma-99	595	1	j. math	PERSON
ma-99	596	1	4 (2017	CARDINAL
ma-99	596	2	1–24	DATE
ma-99	597	1	bishwal	ORG
ma-99	597	2	von mises theorem	PERSON
ma-99	597	3	asymptotics	PRODUCT
ma-99	597	4	stoch	GPE
ma-99	599	1	23	CARDINAL
ma-99	599	2	2018	DATE
ma-99	599	3	6	CARDINAL
ma-99	599	4	bishwal	ORG
ma-99	601	1	27	CARDINAL
ma-99	601	2	2018	DATE
ma-99	601	3	107	CARDINAL
ma-99	601	4	bishwal	ORG
ma-99	601	5	2022).[13	CARDINAL
ma-99	601	6	t. bojdecki	GPE
ma-99	601	7	l.g.	GPE
ma-99	601	8	gorostiza	ORG
ma-99	601	9	a. talarczyk	PERSON
ma-99	601	10	lett	PERSON
ma-99	602	1	69 (2004	DATE
ma-99	603	1	405–419	DATE
ma-99	604	1	p. carr	PERSON
ma-99	604	2	h. geman	PERSON
ma-99	604	3	d.b. madan	PERSON
ma-99	604	4	m. yor	PERSON
ma-99	604	5	j. bus	PERSON
ma-99	606	1	305–333	CARDINAL
ma-99	607	1	https://doi.org/10.1086/338705.[15	PERSON
ma-99	607	2	i. cialenco	PERSON
ma-99	607	3	multiplicative fractional	ORG
ma-99	607	4	stoch	GPE
ma-99	609	1	10 (2010	DATE
ma-99	610	1	561–576	DATE
ma-99	611	1	g. da prato	PERSON
ma-99	611	2	j. zabczyk	GPE
ma-99	611	3	second	ORDINAL
ma-99	611	4	cambridge	GPE
ma-99	611	5	press,(2014).[17] z. fu	GPE
ma-99	611	6	z. li	PERSON
ma-99	611	7	stoch	GPE
ma-99	613	1	120	CARDINAL
ma-99	613	2	2010	DATE
ma-99	613	3	306–330	CARDINAL
ma-99	614	1	https://doi.org/10.1016/j.spa.2009.11.005.[18	ORG
ma-99	615	1	z. li	PERSON
ma-99	615	2	x. yang	PERSON
ma-99	616	1	124	CARDINAL
ma-99	616	2	2014	DATE
ma-99	616	3	1519–1565	DATE
ma-99	617	1	https://doi.org/10.1016/j.spa.2013.12.007.[19	CARDINAL
ma-99	618	1	h. long	PERSON
ma-99	618	2	commun.stoch	GPE
ma-99	619	1	1 (2007	DATE
ma-99	619	2	175	CARDINAL
ma-99	619	3	y. hu	PERSON
ma-99	619	4	h. long	PERSON
ma-99	620	1	119	CARDINAL
ma-99	620	2	2009	DATE
ma-99	620	3	2465	CARDINAL
ma-99	621	1	m. huebner	PERSON
ma-99	624	1	6 (1997	DATE
ma-99	624	2	395	CARDINAL
ma-99	624	3	m. huebner	PERSON
ma-99	626	1	stoch	GPE
ma-99	628	1	2	CARDINAL
ma-99	628	2	1999	DATE
ma-99	628	3	57–68	CARDINAL
ma-99	629	1	m. hübner	PERSON
ma-99	629	2	r. khasminskii	PERSON
ma-99	629	3	b.l.	GPE
ma-99	629	4	two	CARDINAL
ma-99	629	5	s. cambanis	PERSON
ma-99	629	6	j.k. ghosh	ORG
ma-99	629	7	r.l. karandikar	PERSON
ma-99	629	8	new york	GPE
ma-99	629	9	new york	GPE
ma-99	629	10	ny	GPE
ma-99	629	11	1993	DATE
ma-99	631	1	149–160	CARDINAL
ma-99	632	1	m. huebner	PERSON
ma-99	632	2	b.l.	GPE
ma-99	634	1	103	CARDINAL
ma-99	634	2	1995	DATE
ma-99	634	3	143–163	DATE
ma-99	636	1	kim	PERSON
ma-99	636	2	s.t. rachev	PERSON
ma-99	636	3	d.m. chung	PERSON
ma-99	636	4	m.l. bianichi	GPE
ma-99	636	5	j. pina	PERSON
ma-99	636	6	m. catalao-lopes	PERSON
ma-99	636	7	cambridge	GPE
ma-99	636	8	newcastle	GPE
ma-99	636	9	tyne	GPE
ma-99	636	10	uk	GPE
ma-99	636	11	2008	DATE
ma-99	638	1	j. math	PERSON
ma-99	640	1	10.28924	CARDINAL
ma-99	640	2	26	CARDINAL
ma-99	641	1	rel.fields	ORG
ma-99	642	1	79	CARDINAL
ma-99	642	2	1988	DATE
ma-99	642	3	201–225	CARDINAL
ma-99	643	1	t. koski	PERSON
ma-99	643	2	w. loges	PERSON
ma-99	644	1	probab	PERSON
ma-99	645	1	lett	PERSON
ma-99	646	1	3 (	PERCENT
ma-99	646	2	1985)185–189	ORDINAL
ma-99	647	1	https://doi.org/10.1016/0167-7152(85)90015-x.[28	PERSON
ma-99	647	2	t. koski	PERSON
ma-99	647	3	w. loges	PERSON
ma-99	648	1	16	CARDINAL
ma-99	648	2	1986	DATE
ma-99	649	1	217–225	CARDINAL
ma-99	650	1	https://doi.org/10.1080/17442508608833374.[29] i.a	LAW
ma-99	650	2	r.z.	GPE
ma-99	651	1	353	CARDINAL
ma-99	651	2	1997	DATE
ma-99	651	3	300–302.[30	CARDINAL
ma-99	651	4	janicki	GPE
ma-99	651	5	1994	DATE
ma-99	652	1	york.[31	ORG
ma-99	652	2	z. li	PERSON
ma-99	652	3	c. ma	PERSON
ma-99	652	4	ingersoll	ORG
ma-99	652	5	ross model	PERSON
ma-99	652	6	stoch	GPE
ma-99	653	1	125(2015	CARDINAL
ma-99	653	2	3196–3233	CARDINAL
ma-99	654	1	w. loges	PERSON
ma-99	654	2	girsanov	PERSON
ma-99	654	3	hilbert	ORG
ma-99	654	4	stoch	GPE
ma-99	656	1	17	CARDINAL
ma-99	656	2	1984	DATE
ma-99	656	3	243–263	CARDINAL
ma-99	656	4	https://doi.org/10.1016/0304-4149(84) 90004	DATE
ma-99	657	1	lototsky	PERSON
ma-99	657	2	b.l.	GPE
ma-99	657	3	stoch	GPE
ma-99	659	1	79	CARDINAL
ma-99	659	2	1999	DATE
ma-99	659	3	69–94	CARDINAL
ma-99	660	1	https://doi.org/10.1016/s0304-4149(98)00079-9.[34] h. masuda	ORG
ma-99	661	1	8 (2005	DATE
ma-99	661	2	25–50	CARDINAL
ma-99	662	1	h. masuda	PERSON
ma-99	662	2	non-gaussian	NORP
ma-99	662	3	stoch	GPE
ma-99	664	1	129	CARDINAL
ma-99	664	2	2019	CARDINAL
ma-99	664	3	1013–1059	CARDINAL
ma-99	665	1	https://doi.org/10.1016/j.spa.2018.04.004.[36] h. masuda	ORG
ma-99	665	2	y. uehara	PERSON
ma-99	665	3	two	CARDINAL
ma-99	665	4	ergodic lévy	ORG
ma-99	665	5	sde	ORG
ma-99	667	1	stoch	GPE
ma-99	669	1	20	CARDINAL
ma-99	669	2	2016)105–137	CARDINAL
ma-99	670	1	s. peszat	PERSON
ma-99	670	2	j. zabczyk	GPE
ma-99	670	3	cambridge university press	ORG
ma-99	670	4	cambridge	GPE
ma-99	670	5	england	GPE
ma-99	670	6	2007).[38	CARDINAL
ma-99	670	7	e. priola	PERSON
ma-99	670	8	a. shirikyan	PERSON
ma-99	670	9	l. xu	PERSON
ma-99	670	10	j. zabczyk	GPE
ma-99	671	1	122	CARDINAL
ma-99	671	2	2012	DATE
ma-99	672	1	106–133	CARDINAL
ma-99	673	1	e. priola	PERSON
ma-99	673	2	j. zabczyk	GPE
ma-99	675	1	149	CARDINAL
ma-99	675	2	2009	DATE
ma-99	675	3	97–137	CARDINAL
ma-99	676	1	k. sato	PERSON
ma-99	676	2	cambridge university press	ORG
ma-99	676	3	cambridge	GPE
ma-99	676	4	1999).[41	CARDINAL
ma-99	676	5	van der vaart	PERSON
ma-99	676	6	asymptotic statistics	ORG
ma-99	676	7	cambridge university press	ORG
ma-99	676	8	cambridge	GPE
ma-99	676	9	2000).[42	CARDINAL
ma-99	676	10	l. wang	PERSON
ma-99	676	11	x. yang	PERSON
ma-99	676	12	x. zhou	PERSON
ma-99	678	1	262	CARDINAL
ma-99	678	2	2017)1085–1118	CARDINAL
ma-99	679	1	https://doi.org/10.1016/j.jde.2016.10.009.[43	NORP
ma-99	679	2	j. xiong	PERSON
ma-99	679	3	ann	PERSON
ma-99	680	1	probab	PERSON
ma-99	681	1	41	CARDINAL
ma-99	681	2	1030-1054	CARDINAL
ma-99	682	1	j. xiong	PERSON
ma-99	682	2	x. yang	PERSON
ma-99	683	1	129	CARDINAL
ma-99	683	2	2019	CARDINAL
ma-99	683	3	2681–2722	CARDINAL
ma-99	684	1	x. yang	PERSON
ma-99	684	2	x. zhou	PERSON
ma-99	685	1	j. probab	PERSON
ma-99	686	1	22	CARDINAL
ma-99	686	2	2017	CARDINAL
ma-99	686	3	1	CARDINAL
ma-99	688	1	https://doi.org/10.1016/0167-7152(85)90015-x	NORP
ma-99	688	2	https://doi.org/10.1016/j.spa.2015.03.002 https://doi.org/10.1016/0304-4149(84)90004-8 https://doi.org/10.1016/0304-4149(84)90004-8	ORG
ma-99	692	1	https://doi.org/10.1016/j.jde.2016.10.009 https://doi.org/10.1214/12-aop789 https://doi.org/10.1016/j.spa.2018.08.003	PERSON