id	sid	eid	entity	type
ma-203	1	1	2024	CARDINAL
ma-203	2	1	j. math	PERSON
ma-203	4	1	4 (2024	CARDINAL
ma-203	4	2	12doi	CARDINAL
ma-203	4	3	10.28924	CARDINAL
ma-203	4	4	university of north carolina	ORG
ma-203	4	5	charlotte	GPE
ma-203	4	6	376	CARDINAL
ma-203	4	7	university city blvd	GPE
ma-203	5	1	charlotte	GPE
ma-203	5	2	nc 28223-0001	ORG
ma-203	6	1	affine	ORG
ma-203	8	1	1	CARDINAL
ma-203	11	1	bishwal	PERSON
ma-203	12	1	8	CARDINAL
ma-203	13	1	bishwal	ORG
ma-203	14	1	12	CARDINAL
ma-203	16	1	13	CARDINAL
ma-203	18	1	6	CARDINAL
ma-203	18	2	bernstein-von mises theorem	PERSON
ma-203	20	1	bishwal	ORG
ma-203	21	1	11]studied	CARDINAL
ma-203	21	2	bernstein-von mises theorem	PERSON
ma-203	21	3	asymptotics	PRODUCT
ma-203	22	1	bishwal	PERSON
ma-203	23	1	10	CARDINAL
ma-203	23	2	1 2	CARDINAL
ma-203	23	3	1.1	CARDINAL
ma-203	23	4	w	GPE
ma-203	25	1	26	CARDINAL
ma-203	28	1	wang et al	PERSON
ma-203	29	1	4	CARDINAL
ma-203	29	2	2023	CARDINAL
ma-203	31	1	cox-ingersollross	ORG
ma-203	32	1	j. math	PERSON
ma-203	34	1	10.28924	CARDINAL
ma-203	34	2	2function	CARDINAL
ma-203	36	1	two	CARDINAL
ma-203	38	1	21	CARDINAL
ma-203	38	2	xiong	ORG
ma-203	39	1	40	CARDINAL
ma-203	40	1	yamada-watanabe	ORG
ma-203	40	2	xiong	ORG
ma-203	41	1	40	CARDINAL
ma-203	42	1	dawson	GPE
ma-203	42	2	dawson	GPE
ma-203	42	3	watanabe	PERSON
ma-203	44	1	x(t	PERSON
ma-203	45	1	becomesan sde	PERSON
ma-203	46	1	xiong	PERSON
ma-203	46	2	yang	PERSON
ma-203	46	3	2019	DATE
ma-203	48	1	1	CARDINAL
ma-203	48	2	yang	PERSON
ma-203	48	3	zhou	PERSON
ma-203	49	1	42	CARDINAL
ma-203	49	2	1	CARDINAL
ma-203	49	3	√ 5− 1	TIME
ma-203	49	4	2	CARDINAL
ma-203	49	5	li	PERSON
ma-203	50	1	20].consider	CARDINAL
ma-203	50	2	x)dz(t	ORG
ma-203	51	1	0	CARDINAL
ma-203	51	2	1	CARDINAL
ma-203	51	3	1.2	CARDINAL
ma-203	52	1	32	CARDINAL
ma-203	52	2	lyapounov	PERSON
ma-203	52	3	doeblin	PERSON
ma-203	53	1	1.2	CARDINAL
ma-203	53	2	{hj	PERSON
ma-203	53	3	1	CARDINAL
ma-203	57	1	1.3	CARDINAL
ma-203	57	2	9	CARDINAL
ma-203	59	1	j. math	PERSON
ma-203	61	1	10.28924	CARDINAL
ma-203	61	2	3fractional	CARDINAL
ma-203	61	3	mh	ORG
ma-203	61	4	1	CARDINAL
ma-203	63	1	∈	ORG
ma-203	63	2	1.4	CARDINAL
ma-203	63	3	∈	ORG
ma-203	64	1	0	CARDINAL
ma-203	64	2	1	CARDINAL
ma-203	65	1	mh	ORG
ma-203	65	2	1	CARDINAL
ma-203	65	3	2γ(2h	CARDINAL
ma-203	66	1	|t|2h	NORP
ma-203	67	1	1.5	CARDINAL
ma-203	67	2	2	CARDINAL
ma-203	68	1	mh	ORG
ma-203	69	1	4	CARDINAL
ma-203	70	1	5	CARDINAL
ma-203	71	1	6	CARDINAL
ma-203	74	1	2	CARDINAL
ma-203	74	2	〉	CARDINAL
ma-203	75	1	bounded linear operators	ORG
ma-203	77	1	2 n	QUANTITY
ma-203	79	1	〉	CARDINAL
ma-203	79	2	2 n	CARDINAL
ma-203	79	3	∈	ORG
ma-203	80	1	ω	ORDINAL
ma-203	80	2	z(t	ORG
ma-203	80	3	φ	ORG
ma-203	81	1	∈	ORG
ma-203	81	2	φ(·)〉is	ORG
ma-203	81	3	one	CARDINAL
ma-203	81	4	0	CARDINAL
ma-203	81	5	2	CARDINAL
ma-203	82	1	1	CARDINAL
ma-203	82	2	2	DATE
ma-203	84	1	zm,20	MONEY
ma-203	84	2	∩ c∞(g	WORK_OF_ART
ma-203	84	3	λθhi = βi(θ)hi	ORG
ma-203	84	4	lθhi = µi(θ)hi	PERSON
ma-203	84	5	k(θ)i − lθ)1/2m	ORG
ma-203	84	6	k(θ	PERSON
ma-203	87	1	j. math	PERSON
ma-203	89	1	10.28924	CARDINAL
ma-203	89	2	4a	CARDINAL
ma-203	89	3	ω	ORDINAL
ma-203	89	4	∈	PRODUCT
ma-203	90	1	0	CARDINAL
ma-203	92	1	ψ(s	GPE
ma-203	92	2	1 2 〈qs	QUANTITY
ma-203	92	3	〉	CARDINAL
ma-203	92	4	− ∫ h	ORG
ma-203	92	5	〉	CARDINAL
ma-203	92	6	1−	ORDINAL
ma-203	92	7	1 + |y	QUANTITY
ma-203	92	8	ν(dy	PERSON
ma-203	92	9	∈	ORG
ma-203	92	10	zt).cylindrical	GPE
ma-203	94	1	z(t	ORG
ma-203	94	2	0	CARDINAL
ma-203	94	3	2	CARDINAL
ma-203	94	4	z(t	ORG
ma-203	95	1	i=1	GPE
ma-203	95	2	γizi(t)hi	GPE
ma-203	95	3	one	CARDINAL
ma-203	97	1	‖z(t)‖2	NORP
ma-203	101	1	one	CARDINAL
ma-203	101	2	one	CARDINAL
ma-203	101	3	0	CARDINAL
ma-203	101	4	2	CARDINAL
ma-203	103	1	1 or	CARDINAL
ma-203	103	2	2	CARDINAL
ma-203	104	1	0	CARDINAL
ma-203	104	2	2	CARDINAL
ma-203	104	3	0	CARDINAL
ma-203	104	4	2	CARDINAL
ma-203	105	1	j. math	PERSON
ma-203	107	1	10.28924	CARDINAL
ma-203	107	2	5	CARDINAL
ma-203	107	3	0	CARDINAL
ma-203	107	4	2	CARDINAL
ma-203	107	5	∈	ORG
ma-203	108	1	n−1/α(ξ1 + ξ2	ORG
ma-203	110	1	borel	PERSON
ma-203	110	2	x)dz(t	ORG
ma-203	111	1	0	CARDINAL
ma-203	111	2	1	CARDINAL
ma-203	111	3	2.1	CARDINAL
ma-203	111	4	z(t	ORG
ma-203	111	5	2.1	CARDINAL
ma-203	111	6	{hj	PERSON
ma-203	111	7	1	CARDINAL
ma-203	114	1	scir	ORG
ma-203	115	1	2.2	CARDINAL
ma-203	116	1	2	CARDINAL
ma-203	116	2	zj	ORG
ma-203	116	3	cox-ingersoll-ross (cir)model	ORG
ma-203	117	1	brownian cir models	ORG
ma-203	117	2	1	CARDINAL
ma-203	117	3	2	CARDINAL
ma-203	117	4	zj	ORG
ma-203	117	5	1{z>0}dz	CARDINAL
ma-203	118	1	2.3	CARDINAL
ma-203	118	2	scir	ORG
ma-203	118	3	scir	ORG
ma-203	120	1	0	CARDINAL
ma-203	121	1	2.4	CARDINAL
ma-203	122	1	2hγ(3/2−h)γ(h + 1/2	PRODUCT
ma-203	122	2	kh(t	GPE
ma-203	122	3	1 2	CARDINAL
ma-203	122	4	vt ≡	PERSON
ma-203	122	5	η−1 h t2−2h	ORG
ma-203	123	1	kh(t	GPE
ma-203	123	2	girsanov	PERSON
ma-203	123	3	zero	CARDINAL
ma-203	124	1	1999	DATE
ma-203	124	2	funda	ORG
ma-203	126	1	j. math	PERSON
ma-203	128	1	10.28924	CARDINAL
ma-203	128	2	6 martingale	QUANTITY
ma-203	129	1	1/2	CARDINAL
ma-203	129	2	1	CARDINAL
ma-203	129	3	kh(t	GPE
ma-203	129	4	1	CARDINAL
ma-203	130	1	1 2	CARDINAL
ma-203	130	2	3 2	CARDINAL
ma-203	130	3	0 ≤	QUANTITY
ma-203	130	4	1/2	CARDINAL
ma-203	130	5	1	CARDINAL
ma-203	131	1	dvt ∫	ORG
ma-203	131	2	kh(t	GPE
ma-203	131	3	s)ui(s)ds	GPE
ma-203	133	1	2(2−2h	CARDINAL
ma-203	133	2	2h−1dzi(s	CARDINAL
ma-203	135	1	0	CARDINAL
ma-203	136	1	kh(t	GPE
ma-203	136	2	2002	DATE
ma-203	138	1	kh(t	GPE
ma-203	141	1	1	CARDINAL
ma-203	141	2	2	DATE
ma-203	141	3	n.for	ORG
ma-203	141	4	0.5	CARDINAL
ma-203	143	1	1	CARDINAL
ma-203	143	2	2	DATE
ma-203	146	1	dvt ∫	ORG
ma-203	146	2	kh(t	GPE
ma-203	148	1	2h−1	CARDINAL
ma-203	149	1	2h−1	CARDINAL
ma-203	149	2	∫	ORG
ma-203	150	1	2h−1	CARDINAL
ma-203	150	2	∫	ORG
ma-203	150	3	s1/2−h(t	GPE
ma-203	153	1	2h−1	CARDINAL
ma-203	154	1	qi(n)→	ORG
ma-203	154	2	n →∞	ORG
ma-203	154	3	2007).define	CARDINAL
ma-203	154	4	0 ≤	MONEY
ma-203	155	1	rmk = tk	PERSON
ma-203	155	2	k = 1	PERSON
ma-203	155	3	2	DATE
ma-203	155	4	n.	PERSON
ma-203	156	1	2h−1	CARDINAL
ma-203	156	2	k mk∑ j=1	ORG
ma-203	157	1	1/2−h	CARDINAL
ma-203	157	2	−1/2−hui(rj)(rj − rj−1	PERSON
ma-203	157	3	1	CARDINAL
ma-203	157	4	2	DATE
ma-203	157	5	qi(tk)→	ORG
ma-203	158	1	1	CARDINAL
ma-203	158	2	2	DATE
ma-203	158	3	n.	PERSON
ma-203	158	4	qj	GPE
ma-203	158	5	1	CARDINAL
ma-203	159	1	2.5	CARDINAL
ma-203	159	2	kh	ORG
ma-203	159	3	0	CARDINAL
ma-203	159	4	1	CARDINAL
ma-203	161	1	qj	CARDINAL
ma-203	161	2	t	GPE
ma-203	161	3	1	CARDINAL
ma-203	162	1	first	ORDINAL
ma-203	163	1	j. math	PERSON
ma-203	165	1	10.28924	CARDINAL
ma-203	165	2	7(ar(1	DATE
ma-203	166	1	k = ρ+	PERSON
ma-203	166	2	k−1	GPE
ma-203	166	3	k , j ≥ 1 (	ORG
ma-203	166	4	2.6)where	CARDINAL
ma-203	166	5	ρ = aθ−1(1− γ	PERSON
ma-203	167	1	1	CARDINAL
ma-203	167	2	1	CARDINAL
ma-203	168	1	2.7	CARDINAL
ma-203	169	1	n∑ k=1	PERSON
ma-203	170	1	k−1εj	GPE
ma-203	170	2	s1,j	GPE
ma-203	170	3	n∑ k=1 q2 j	PERSON
ma-203	170	4	k−1	GPE
ma-203	170	5	j ≥ 1	PERSON
ma-203	171	1	2.8	CARDINAL
ma-203	171	2	k = qj	PERSON
ma-203	172	1	k ≥ 1	ORG
ma-203	172	2	1	CARDINAL
ma-203	172	3	2.9)is	CARDINAL
ma-203	172	4	γ = e−θ	ORG
ma-203	172	5	θ̂j	GPE
ma-203	172	6	n − θ = s2,j	ORG
ma-203	172	7	n s1,j	ORG
ma-203	172	8	2.10	CARDINAL
ma-203	172	9	n∑ k=1 ε2 j	PERSON
ma-203	172	10	k = n∑ k=1	PERSON
ma-203	173	1	qj	GPE
ma-203	173	2	k − e(qj	PERSON
ma-203	173	3	k |fk−1)]2	PERSON
ma-203	173	4	n∑ k=1	PERSON
ma-203	174	1	qj	CARDINAL
ma-203	174	2	k −	PERSON
ma-203	174	3	k−1]2	PERSON
ma-203	174	4	2.11	CARDINAL
ma-203	175	1	∑n k=1 qj	PERSON
ma-203	175	2	k−1 ∑n	PERSON
ma-203	176	1	k − n ∑n k=1 qj	PERSON
ma-203	176	2	k	PERSON
ma-203	176	3	− n ∑n	PERSON
ma-203	177	1	2	CARDINAL
ma-203	177	2	k−1	GPE
ma-203	177	3	ρ̂j	ORG
ma-203	178	1	k−1	GPE
ma-203	178	2	θ̂j	GPE
ma-203	179	1	1− γ̂n	QUANTITY
ma-203	182	1	1−	ORDINAL
ma-203	182	2	ie−2θλ1y	CARDINAL
ma-203	182	3	2 1−	TIME
ma-203	183	1	1− eθ(α+1))1/α	TIME
ma-203	183	2	2.12	CARDINAL
ma-203	183	3	k	PERSON
ma-203	184	1	k k−1 e−θ(k−s)e−θ(s−k+1)/αdzj	PERSON
ma-203	186	1	1	CARDINAL
ma-203	186	2	2	DATE
ma-203	186	3	2.13	CARDINAL
ma-203	187	1	1)θ	CARDINAL
ma-203	187	2	1	CARDINAL
ma-203	187	3	zj,1	DATE
ma-203	188	1	2	CARDINAL
ma-203	189	1	j. math	PERSON
ma-203	191	1	10.28924	CARDINAL
ma-203	191	2	8following li	PERSON
ma-203	191	3	ma	PERSON
ma-203	192	1	28	CARDINAL
ma-203	192	2	1	CARDINAL
ma-203	192	3	1 + √	DATE
ma-203	192	4	n s1,j	ORG
ma-203	194	1	2.1	CARDINAL
ma-203	194	2	1	CARDINAL
ma-203	194	3	1 + √ 5)/2	QUANTITY
ma-203	194	4	1a	CARDINAL
ma-203	194	5	θ̂j	GPE
ma-203	194	6	n →p θ	ORG
ma-203	194	7	θ̂j	GPE
ma-203	194	8	n − θ)→d ( σ2 ν2 j	ORG
ma-203	194	9	∣∣νj	GPE
ma-203	194	10	θ̂j	GPE
ma-203	194	11	n →p θ	ORG
ma-203	194	12	∣∣νj	GPE
ma-203	194	13	θ̂j	GPE
ma-203	194	14	n − θ)→d σ	ORG
ma-203	194	15	1	CARDINAL
ma-203	194	16	j →∞.where s2	PERSON
ma-203	194	17	2.12	CARDINAL
ma-203	195	1	remarks1	ORG
ma-203	196	1	1 + √ 5)/2	QUANTITY
ma-203	196	2	2	CARDINAL
ma-203	196	3	xj	ORG
ma-203	196	4	2	CARDINAL
ma-203	196	5	ergodic	ORG
ma-203	197	1	1	CARDINAL
ma-203	197	2	2	CARDINAL
ma-203	198	1	2	CARDINAL
ma-203	198	2	one	CARDINAL
ma-203	198	3	np	ORG
ma-203	198	4	∈	ORG
ma-203	200	1	xiong	ORG
ma-203	200	2	yang	PERSON
ma-203	201	1	41	CARDINAL
ma-203	201	2	k ≥ 1	ORG
ma-203	204	1	xiong	GPE
ma-203	204	2	yang	PERSON
ma-203	205	1	41	CARDINAL
ma-203	207	1	j. math	PERSON
ma-203	209	1	10.28924	CARDINAL
ma-203	209	2	9 3	DATE
ma-203	209	3	first	ORDINAL
ma-203	213	1	3.1	CARDINAL
ma-203	213	2	hurst parameter h	ORG
ma-203	213	3	1/2.then	CARDINAL
ma-203	213	4	5.7	CARDINAL
ma-203	213	5	kluppelberg	PERSON
ma-203	214	1	15	CARDINAL
ma-203	214	2	3.2	CARDINAL
ma-203	214	3	dxt	ORG
ma-203	214	4	−xt)dt + dwh	ORG
ma-203	214	5	x0	ORG
ma-203	215	1	0	CARDINAL
ma-203	215	2	3.3	CARDINAL
ma-203	215	3	0	CARDINAL
ma-203	215	4	1	CARDINAL
ma-203	215	5	0	CARDINAL
ma-203	215	6	ornstein	PERSON
ma-203	215	7	x0	ORG
ma-203	217	1	3.4	CARDINAL
ma-203	217	2	0.5	CARDINAL
ma-203	220	1	− β(xj(t)− x̄n(t))dt + dwj(t	PERSON
ma-203	220	2	j = 1	PERSON
ma-203	220	3	2	DATE
ma-203	220	4	n (3.5	CARDINAL
ma-203	221	1	6=	CARDINAL
ma-203	224	1	dawson	PERSON
ma-203	224	2	19	CARDINAL
ma-203	225	1	0	CARDINAL
ma-203	225	2	0	CARDINAL
ma-203	226	1	1 n	QUANTITY
ma-203	226	2	1 n	QUANTITY
ma-203	226	3	2 j	CARDINAL
ma-203	227	1	→p θ	ORG
ma-203	227	2	n →∞	ORG
ma-203	227	3	i(t	PERSON
ma-203	228	1	0 2α	CARDINAL
ma-203	228	2	1	CARDINAL
ma-203	228	3	b(t	PERSON
ma-203	228	4	1 4(α−	CARDINAL
ma-203	229	1	0	CARDINAL
ma-203	229	2	1	CARDINAL
ma-203	230	1	0	CARDINAL
ma-203	231	1	1	CARDINAL
ma-203	231	2	2	DATE
ma-203	231	3	3.6	CARDINAL
ma-203	232	1	j. math	PERSON
ma-203	234	1	10.28924	CARDINAL
ma-203	234	2	10	CARDINAL
ma-203	234	3	0	CARDINAL
ma-203	234	4	mle	ORG
ma-203	234	5	0	CARDINAL
ma-203	235	1	xj(t)dxj(t)∑n	ORG
ma-203	236	1	t 0	DATE
ma-203	238	1	0	CARDINAL
ma-203	238	2	0	CARDINAL
ma-203	238	3	2α	CARDINAL
ma-203	238	4	2010	DATE
ma-203	238	5	0.5	CARDINAL
ma-203	241	1	− β(xj(t)− x̄n(t))dt + dwh j	PERSON
ma-203	241	2	j = 1	PERSON
ma-203	241	3	2	DATE
ma-203	241	4	3.7	CARDINAL
ma-203	242	1	6=	CARDINAL
ma-203	242	2	6=	CARDINAL
ma-203	242	3	0	CARDINAL
ma-203	244	1	1	CARDINAL
ma-203	244	2	2	DATE
ma-203	244	3	n (	ORG
ma-203	244	4	3.8)first	ORDINAL
ma-203	246	1	− yj(t))dt + σ √	PERSON
ma-203	246	2	yj(t)dw	ORG
ma-203	246	3	j = 1	PERSON
ma-203	246	4	2	DATE
ma-203	246	5	3.9	CARDINAL
ma-203	246	6	hurst parameter h	ORG
ma-203	246	7	1/2.then	CARDINAL
ma-203	246	8	5.7	CARDINAL
ma-203	246	9	kluppelberg	PERSON
ma-203	246	10	15	CARDINAL
ma-203	246	11	3.10	CARDINAL
ma-203	248	1	0	CARDINAL
ma-203	248	2	j = 1	PERSON
ma-203	248	3	2	DATE
ma-203	248	4	3.11	CARDINAL
ma-203	250	1	transform.let	CARDINAL
ma-203	250	2	0	CARDINAL
ma-203	250	3	1	CARDINAL
ma-203	250	4	0	CARDINAL
ma-203	251	1	ornstein	PERSON
ma-203	253	1	j = 1	PERSON
ma-203	253	2	2	DATE
ma-203	253	3	3.12	CARDINAL
ma-203	253	4	dxj(t	ORG
ma-203	255	1	l=1 θlµj l(x(t	PERSON
ma-203	256	1	j = 1	PERSON
ma-203	256	2	2	DATE
ma-203	256	3	3.13	CARDINAL
ma-203	256	4	x(t	PERSON
ma-203	256	5	xn(t))′	PERSON
ma-203	256	6	t ≥	DATE
ma-203	256	7	j = 1	PERSON
ma-203	256	8	2	DATE
ma-203	257	1	1	CARDINAL
ma-203	258	1	0	CARDINAL
ma-203	261	1	µj(x	ORG
ma-203	264	1	j = 1	PERSON
ma-203	264	2	2	DATE
ma-203	264	3	0	CARDINAL
ma-203	264	4	j = 1	WORK_OF_ART
ma-203	264	5	2	DATE
ma-203	266	1	j. math	PERSON
ma-203	268	1	10.28924	CARDINAL
ma-203	268	2	11we	ORDINAL
ma-203	270	1	j = 1	PERSON
ma-203	270	2	2	DATE
ma-203	270	3	1	CARDINAL
ma-203	270	4	2	CARDINAL
ma-203	271	1	1	CARDINAL
ma-203	272	1	clm(t	PERSON
ma-203	272	2	a.s.	GPE
ma-203	272	3	n →∞ l	ORG
ma-203	272	4	1	CARDINAL
ma-203	272	5	2	CARDINAL
ma-203	273	1	clm(t	ORG
ma-203	274	1	0	CARDINAL
ma-203	276	1	∈	ORG
ma-203	277	1	0.in	CARDINAL
ma-203	277	2	mckean-vlasov	ORG
ma-203	278	1	µj l(x	PERSON
ma-203	279	1	0	CARDINAL
ma-203	280	1	29].we	CARDINAL
ma-203	280	2	34	CARDINAL
ma-203	280	3	3.1	CARDINAL
ma-203	280	4	mn	GPE
ma-203	280	5	n ∈ z+	ORG
ma-203	281	1	0	CARDINAL
ma-203	281	2	∑ s≤t e{|∆mn(s)|2i(|∆mn(s)|	PERSON
ma-203	281	3	0	CARDINAL
ma-203	282	1	0	CARDINAL
ma-203	282	2	0	CARDINAL
ma-203	284	1	0	CARDINAL
ma-203	284	2	c(t	ORG
ma-203	284	3	c(0	NORP
ma-203	284	4	0	CARDINAL
ma-203	286	1	→d m	PERSON
ma-203	286	2	zero	CARDINAL
ma-203	286	3	k(s	GPE
ma-203	288	1	0	CARDINAL
ma-203	289	1	dxj(t	ORG
ma-203	291	1	l=1 θlµj l(x(t	PERSON
ma-203	292	1	j = 1	PERSON
ma-203	292	2	2	DATE
ma-203	292	3	3.14	CARDINAL
ma-203	292	4	x(t	PERSON
ma-203	292	5	xn(t))′	PERSON
ma-203	292	6	t ≥	DATE
ma-203	292	7	j = 1	PERSON
ma-203	292	8	2	DATE
ma-203	296	1	µj l	ORG
ma-203	296	2	j = 1	PERSON
ma-203	298	1	1	CARDINAL
ma-203	299	1	x(t	PERSON
ma-203	299	2	qn	PERSON
ma-203	299	3	0	CARDINAL
ma-203	300	1	λθn(qn	PERSON
ma-203	301	1	dp0	PERSON
ma-203	302	1	∑p	GPE
ma-203	306	1	l(q(t))σ−2 j	ORG
ma-203	307	1	3.15	CARDINAL
ma-203	307	2	4	CARDINAL
ma-203	308	1	j. math	PERSON
ma-203	310	1	10.28924	CARDINAL
ma-203	310	2	max θ λθn(qn	PERSON
ma-203	312	1	24	CARDINAL
ma-203	312	2	4.1	CARDINAL
ma-203	312	3	→p θ	ORG
ma-203	312	4	n →∞	ORG
ma-203	312	5	i(t	PERSON
ma-203	312	6	fisher	ORG
ma-203	313	1	5	CARDINAL
ma-203	313	2	0.5	CARDINAL
ma-203	313	3	2	CARDINAL
ma-203	315	1	x(t	PERSON
ma-203	317	1	1	CARDINAL
ma-203	317	2	2	DATE
ma-203	317	3	j = 1	WORK_OF_ART
ma-203	317	4	2	DATE
ma-203	317	5	x)| ≤	PRODUCT
ma-203	320	1	ergodic	ORG
ma-203	320	2	e[gj	LANGUAGE
ma-203	321	1	1 n	QUANTITY
ma-203	322	1	n →∞	ORG
ma-203	324	1	x0	PERSON
ma-203	325	1	fj	ORG
ma-203	325	2	three	CARDINAL
ma-203	325	3	∈	ORG
ma-203	325	4	r. moreover	PERSON
ma-203	325	5	third	ORDINAL
ma-203	325	6	fisher	ORG
ma-203	325	7	θ, x))2dν(x	ORG
ma-203	326	1	0	CARDINAL
ma-203	326	2	eθ0 |f	GPE
ma-203	326	3	x0)−	GPE
ma-203	326	4	0	CARDINAL
ma-203	328	1	fj	NORP
ma-203	328	2	j = 1	PERSON
ma-203	328	3	2	DATE
ma-203	328	4	dxj(t	ORG
ma-203	330	1	l=1 θlµj l(x(t	PERSON
ma-203	332	1	1	CARDINAL
ma-203	332	2	2	DATE
ma-203	332	3	n. https://doi.org/10.28924/ada/ma.4.12 eur	PERSON
ma-203	333	1	j. math	PERSON
ma-203	335	1	10.28924	CARDINAL
ma-203	335	2	dp0	PERSON
ma-203	335	3	xn	ORG
ma-203	336	1	2	MONEY
ma-203	336	2	∑p	GPE
ma-203	344	1	1	CARDINAL
ma-203	344	2	2	CARDINAL
ma-203	344	3	n.	PERSON
ma-203	344	4	x(t	PERSON
ma-203	344	5	0	CARDINAL
ma-203	346	1	j = 1	PERSON
ma-203	346	2	2	DATE
ma-203	346	3	kn	NORP
ma-203	346	4	m(θ	GPE
ma-203	350	1	1 2	CARDINAL
ma-203	350	2	∑p	GPE
ma-203	351	1	∑p k=1 θlθk	PERSON
ma-203	356	1	first	ORDINAL
ma-203	356	2	michel	PERSON
ma-203	356	3	1971)which	ORDINAL
ma-203	357	1	5.1	CARDINAL
ma-203	357	2	η	PERSON
ma-203	357	3	three	CARDINAL
ma-203	357	4	ω	ORDINAL
ma-203	358	1	1	CARDINAL
ma-203	358	2	0	CARDINAL
ma-203	360	1	1|	CARDINAL
ma-203	360	2	ε}+	ORG
ma-203	364	1	37	CARDINAL
ma-203	364	2	o(h	PERSON
ma-203	365	1	bencheikh	PERSON
ma-203	366	1	2	CARDINAL
ma-203	366	2	mckean	GPE
ma-203	366	3	37	CARDINAL
ma-203	367	1	2	CARDINAL
ma-203	367	2	5.2	CARDINAL
ma-203	367	3	fj	NORP
ma-203	368	1	|e[fj(x	LOC
ma-203	369	1	− e[fj(x n	ORG
ma-203	373	1	5.3	CARDINAL
ma-203	374	1	1	CARDINAL
ma-203	378	1	j. math	PERSON
ma-203	380	1	10.28924	CARDINAL
ma-203	380	2	14the	CARDINAL
ma-203	380	3	lemma	ORG
ma-203	380	4	1	CARDINAL
ma-203	381	1	44	CARDINAL
ma-203	382	1	5.4	CARDINAL
ma-203	383	1	xt)dwt	ORG
ma-203	384	1	x∈r |pθ0	PERSON
ma-203	385	1	5.5	CARDINAL
ma-203	385	2	∣∣∣	CARDINAL
ma-203	386	1	o	DATE
ma-203	386	2	n−1/2	ORG
ma-203	387	1	taylor	PERSON
ma-203	387	2	n(θm	ORG
ma-203	387	3	n(θ0	GPE
ma-203	387	4	n −	ORG
ma-203	389	1	n − θ0|	ORG
ma-203	390	1	n(θm	ORG
ma-203	390	2	√ ni(θ0)(θm	PERSON
ma-203	391	1	n(θ0	GPE
ma-203	391	2	1	CARDINAL
ma-203	392	1	′′	ORG
ma-203	392	2	i=1 µ	PERSON
ma-203	392	3	′′	ORG
ma-203	393	1	1	CARDINAL
ma-203	394	1	1	CARDINAL
ma-203	395	1	lim vm	PERSON
ma-203	395	2	0	CARDINAL
ma-203	395	3	5.3	CARDINAL
ma-203	395	4	e(vn	ORG
ma-203	395	5	1)2 ≤ cn−1	DATE
ma-203	395	6	2001	DATE
ma-203	395	7	yoshida	PERSON
ma-203	395	8	2011	DATE
ma-203	396	1	e(vm	ORG
ma-203	396	2	n − vn)2 ≤	ORG
ma-203	396	3	chorowski	PERSON
ma-203	396	4	2018	DATE
ma-203	397	1	e(vm	ORG
ma-203	398	1	5.1	CARDINAL
ma-203	398	2	∣∣∣	CARDINAL
ma-203	399	1	1|	CARDINAL
ma-203	399	2	ε}+	CARDINAL
ma-203	399	3	2	CARDINAL
ma-203	400	1	∨	CARDINAL
ma-203	402	1	j. math	PERSON
ma-203	404	1	10.28924	CARDINAL
ma-203	404	2	15since	CARDINAL
ma-203	404	3	5.1	CARDINAL
ma-203	404	4	5.2	CARDINAL
ma-203	404	5	5.4	CARDINAL
ma-203	404	6	|um,	GPE
ma-203	405	1	n −mn|2	ORG
ma-203	406	1	ε = n−1/2	ORG
ma-203	408	1	maximumquasi	PERSON
ma-203	408	2	9].recently	CARDINAL
ma-203	408	3	ch(s	PRODUCT
ma-203	410	1	0	CARDINAL
ma-203	411	1	0	CARDINAL
ma-203	411	2	1	CARDINAL
ma-203	411	3	14	CARDINAL
ma-203	414	1	1	CARDINAL
ma-203	416	1	∈	ORG
ma-203	416	2	mt	GPE
ma-203	416	3	∈	ORG
ma-203	416	4	0	CARDINAL
ma-203	417	1	sflp	PERSON
ma-203	418	1	2γ(2h + 1	CARDINAL
ma-203	419	1	|t|2h	NORP
ma-203	420	1	2	CARDINAL
ma-203	422	1	3	CARDINAL
ma-203	423	1	4	CARDINAL
ma-203	424	1	5	CARDINAL
ma-203	425	1	6	CARDINAL
ma-203	428	1	j. math	PERSON
ma-203	430	1	10.28924	CARDINAL
ma-203	430	2	16it	ORDINAL
ma-203	431	1	1	CARDINAL
ma-203	431	2	d. applebaum	PERSON
ma-203	431	3	second	ORDINAL
ma-203	431	4	cambridge university press	ORG
ma-203	431	5	b. jourdain	PERSON
ma-203	431	6	mckean	GPE
ma-203	431	7	esaim	GPE
ma-203	433	1	65 (2019	CARDINAL
ma-203	433	2	219	CARDINAL
ma-203	433	3	bibby	GPE
ma-203	433	4	m. srensen	PERSON
ma-203	433	5	bernoulli 1(1995	PERSON
ma-203	433	6	17	CARDINAL
ma-203	433	7	bishwal	ORG
ma-203	433	8	bayes	ORG
ma-203	433	9	j. koreanstat	PERSON
ma-203	435	1	28	CARDINAL
ma-203	435	2	1999	DATE
ma-203	435	3	93-106.[5	CARDINAL
ma-203	435	4	bishwal	ORG
ma-203	435	5	bayes	ORG
ma-203	436	1	stoch	GPE
ma-203	437	1	8 (2000	CARDINAL
ma-203	437	2	51-70.[6	QUANTITY
ma-203	437	3	bishwal	ORG
ma-203	437	4	bernstein-von mises theorem	PERSON
ma-203	437	5	bayes	ORG
ma-203	437	6	j. aust	PERSON
ma-203	440	1	72 (2001	DATE
ma-203	440	2	289	CARDINAL
ma-203	440	3	bishwal	ORG
ma-203	441	1	stoch	GPE
ma-203	442	1	15	CARDINAL
ma-203	442	2	2007)65	CARDINAL
ma-203	442	3	bishwal	ORG
ma-203	442	4	1923,springer	CARDINAL
ma-203	442	5	2008).[9	CARDINAL
ma-203	442	6	bishwal	ORG
ma-203	442	7	j. math	PERSON
ma-203	444	1	2011	DATE
ma-203	444	2	12-15.[10	CARDINAL
ma-203	444	3	bishwal	ORG
ma-203	444	4	neu-rophysiology and finance	ORG
ma-203	444	5	asian	NORP
ma-203	445	1	j. math	PERSON
ma-203	446	1	4 (2017	CARDINAL
ma-203	446	2	1-24.[11	CARDINAL
ma-203	446	3	bishwal	ORG
ma-203	446	4	von mises theorem	PERSON
ma-203	446	5	asymptotics	PRODUCT
ma-203	446	6	stoch	GPE
ma-203	447	1	23	CARDINAL
ma-203	447	2	2018	DATE
ma-203	447	3	6	CARDINAL
ma-203	447	4	bishwal	ORG
ma-203	448	1	bishwal	ORG
ma-203	449	1	j. math	PERSON
ma-203	451	1	3	CARDINAL
ma-203	451	2	2023)4.[14	CARDINAL
ma-203	451	3	l.g.	GPE
ma-203	451	4	gorostiza	ORG
ma-203	451	5	a. talarczyk	PERSON
ma-203	452	1	lett	PERSON
ma-203	453	1	69 (2004	DATE
ma-203	453	2	405-419.[15	CARDINAL
ma-203	453	3	c. kluppelberg	GPE
ma-203	453	4	12 (2006	DATE
ma-203	453	5	431	CARDINAL
ma-203	453	6	p. carr	PERSON
ma-203	453	7	h. geman	PERSON
ma-203	453	8	d. madan	PERSON
ma-203	453	9	m. yor	PERSON
ma-203	453	10	j. bus	PERSON
ma-203	454	1	305	CARDINAL
ma-203	454	2	i. cialenko	PERSON
ma-203	454	3	multiplicative fractional	ORG
ma-203	454	4	stoch	GPE
ma-203	456	1	10 (2010	DATE
ma-203	456	2	561-576.[18	CARDINAL
ma-203	456	3	g. da prato	PERSON
ma-203	456	4	j. zabczyk	GPE
ma-203	456	5	second	ORDINAL
ma-203	456	6	cambridge	GPE
ma-203	456	7	press,(2014).[19	GPE
ma-203	456	8	d. dawson	PERSON
ma-203	456	9	j. stat	PERSON
ma-203	457	1	phys	PERSON
ma-203	458	1	29	CARDINAL
ma-203	458	2	z. fu	PERSON
ma-203	458	3	z. li	PERSON
ma-203	458	4	stoch	GPE
ma-203	461	1	120	CARDINAL
ma-203	461	2	2010	DATE
ma-203	461	3	306-330.[21	CARDINAL
ma-203	461	4	z. li	PERSON
ma-203	461	5	x. yang	PERSON
ma-203	463	1	124	CARDINAL
ma-203	463	2	2014	DATE
ma-203	463	3	1519	CARDINAL
ma-203	463	4	y. hu	PERSON
ma-203	463	5	h. long	PERSON
ma-203	465	1	1 (2007	DATE
ma-203	465	2	175	CARDINAL
ma-203	467	1	j. math	PERSON
ma-203	469	1	10.28924	CARDINAL
ma-203	469	2	17	CARDINAL
ma-203	470	1	23	CARDINAL
ma-203	470	2	y. hu	PERSON
ma-203	470	3	h. long	PERSON
ma-203	472	1	119	CARDINAL
ma-203	472	2	2009	DATE
ma-203	472	3	2465	CARDINAL
ma-203	472	4	kasonga	PERSON
ma-203	472	5	j. appl	PERSON
ma-203	473	1	50	CARDINAL
ma-203	473	2	1990	DATE
ma-203	473	3	865	CARDINAL
ma-203	473	4	y.s. kim	PERSON
ma-203	473	5	s.t. rachev	PERSON
ma-203	473	6	d.m. chung	PERSON
ma-203	473	7	m.l. bianichi	GPE
ma-203	473	8	j. pina	PERSON
ma-203	473	9	m. catalao-lopes	PERSON
ma-203	473	10	cambridge	GPE
ma-203	473	11	newcastle	GPE
ma-203	473	12	tyne	GPE
ma-203	473	13	uk	GPE
ma-203	473	14	2008).[26	CARDINAL
ma-203	473	15	n. konno	PERSON
ma-203	473	16	79	CARDINAL
ma-203	473	17	1988	DATE
ma-203	473	18	201	CARDINAL
ma-203	473	19	a. janicki	PERSON
ma-203	473	20	a. weron	PERSON
ma-203	473	21	marcel dekker	PERSON
ma-203	473	22	z. li	PERSON
ma-203	473	23	c. ma	PERSON
ma-203	473	24	stoch	GPE
ma-203	476	1	125	CARDINAL
ma-203	476	2	ann	PERSON
ma-203	477	1	12	CARDINAL
ma-203	477	2	1984	DATE
ma-203	477	3	458	CARDINAL
ma-203	477	4	g.a.	PERSON
ma-203	477	5	a. zanoni	PERSON
ma-203	477	6	2022).[31	CARDINAL
ma-203	477	7	s. peszat	PERSON
ma-203	477	8	j. zabczyk	GPE
ma-203	477	9	cambridge university press	ORG
ma-203	477	10	cambridge	GPE
ma-203	477	11	england	GPE
ma-203	477	12	2007).[32	CARDINAL
ma-203	477	13	e. priola	PERSON
ma-203	477	14	a. shirikyan	PERSON
ma-203	477	15	l. xu	PERSON
ma-203	477	16	j. zabczyk	GPE
ma-203	478	1	122	CARDINAL
ma-203	478	2	2012	DATE
ma-203	478	3	106	CARDINAL
ma-203	478	4	e. priola	PERSON
ma-203	478	5	j. zabczyk	GPE
ma-203	478	6	149	CARDINAL
ma-203	478	7	2011	DATE
ma-203	478	8	97	CARDINAL
ma-203	478	9	r. rebolledo	PERSON
ma-203	478	10	zeit	GPE
ma-203	479	1	wahr	PERSON
ma-203	480	1	verw	ORG
ma-203	481	1	gebiete 51 (	PERSON
ma-203	481	2	1980	DATE
ma-203	481	3	269	CARDINAL
ma-203	481	4	n. kantas	PERSON
ma-203	481	5	g.a.	PERSON
ma-203	481	6	2021).[36	CARDINAL
ma-203	481	7	k. sato	PERSON
ma-203	481	8	cambridge university press	ORG
ma-203	481	9	cambridge	GPE
ma-203	481	10	1999).[37	CARDINAL
ma-203	481	11	l. tubaro	PERSON
ma-203	481	12	stoch	GPE
ma-203	484	1	8 (1990	DATE
ma-203	484	2	483-509.[38	CARDINAL
ma-203	484	3	van der vaart	PERSON
ma-203	484	4	asymptotic statistics	ORG
ma-203	484	5	cambridge university press	ORG
ma-203	484	6	cambridge	GPE
ma-203	484	7	2000).[39	CARDINAL
ma-203	484	8	l. wang	PERSON
ma-203	484	9	x. yang	PERSON
ma-203	484	10	x. zhou	PERSON
ma-203	484	11	j. diff	PERSON
ma-203	486	1	262	CARDINAL
ma-203	486	2	2017)1085-1118.[40	CARDINAL
ma-203	486	3	j. xiong	PERSON
ma-203	486	4	ann	PERSON
ma-203	487	1	41	CARDINAL
ma-203	487	2	1030	CARDINAL
ma-203	487	3	j. xiong	PERSON
ma-203	487	4	x. yang	PERSON
ma-203	487	5	stoch	GPE
ma-203	489	1	129	CARDINAL
ma-203	489	2	2681-2772.[42	CARDINAL
ma-203	489	3	x. yang	PERSON
ma-203	489	4	x. zhou	PERSON
ma-203	490	1	j. prob	PERSON
ma-203	491	1	22	CARDINAL
ma-203	491	2	2017	CARDINAL
ma-203	491	3	1-48.[43	CARDINAL
ma-203	491	4	m. yoshida	PERSON
ma-203	491	5	malliavin	ORG
ma-203	492	1	109	CARDINAL
ma-203	492	2	1997)301-342.[44	DATE
ma-203	492	3	n. yoshida	PERSON
ma-203	492	4	malliavin	PERSON
ma-203	493	1	sci.	ORG
ma-203	494	1	125	CARDINAL
ma-203	494	2	2001	DATE
ma-203	494	3	431	CARDINAL
ma-203	494	4	n. yoshida	PERSON
ma-203	494	5	m.	PERSON
ma-203	494	6	e.c.	GPE
ma-203	494	7	switzerland	GPE
ma-203	494	8	2016	CARDINAL
ma-203	494	9	15-32.[46	CARDINAL
ma-203	494	10	n. yoshida	PERSON
ma-203	494	11	ann	PERSON
ma-203	494	12	inst	PERSON
ma-203	497	1	63	CARDINAL
ma-203	497	2	2011	DATE
ma-203	497	3	431	CARDINAL