id	sid	eid	entity	type
ma-86	1	1	2022	CARDINAL
ma-86	2	1	j. math	PERSON
ma-86	3	1	2 (	CARDINAL
ma-86	3	2	2022	CARDINAL
ma-86	3	3	15doi	CARDINAL
ma-86	3	4	10.28924	CARDINAL
ma-86	3	5	poisson sampling jaya p. n. bishwal department of mathematics	ORG
ma-86	3	6	university of north carolina	ORG
ma-86	3	7	charlotte,376 fretwell bldg, 9201 university city blvd	FAC
ma-86	4	1	charlotte	GPE
ma-86	4	2	nc 28223-0001	ORG
ma-86	6	1	two	CARDINAL
ma-86	7	1	first	ORDINAL
ma-86	10	1	1	CARDINAL
ma-86	10	2	first	ORDINAL
ma-86	10	3	20	CARDINAL
ma-86	12	1	koski	PERSON
ma-86	13	1	18	CARDINAL
ma-86	13	2	20	CARDINAL
ma-86	14	1	koski	PERSON
ma-86	15	1	17	CARDINAL
ma-86	17	1	5	CARDINAL
ma-86	17	2	12	CARDINAL
ma-86	18	1	one	CARDINAL
ma-86	18	2	zero	CARDINAL
ma-86	19	1	second	ORDINAL
ma-86	19	2	13	CARDINAL
ma-86	19	3	first	ORDINAL
ma-86	20	1	11	CARDINAL
ma-86	20	2	two	CARDINAL
ma-86	21	1	19 feb 2022	CARDINAL
ma-86	24	1	1	CARDINAL
ma-86	25	1	j. math	PERSON
ma-86	27	1	10.28924	CARDINAL
ma-86	27	2	2huebner	CARDINAL
ma-86	28	1	10	CARDINAL
ma-86	30	1	21	CARDINAL
ma-86	31	1	14].bishwal	CARDINAL
ma-86	31	2	3	CARDINAL
ma-86	31	3	bernstein	PERSON
ma-86	31	4	bvt	GPE
ma-86	31	5	bayes estimator	ORG
ma-86	31	6	0	CARDINAL
ma-86	33	1	4	CARDINAL
ma-86	33	2	bvt	ORG
ma-86	33	3	bayes	ORG
ma-86	37	1	9	CARDINAL
ma-86	37	2	bayes	ORG
ma-86	39	1	15	CARDINAL
ma-86	39	2	19	CARDINAL
ma-86	39	3	van ness	PERSON
ma-86	39	4	27	CARDINAL
ma-86	41	1	kolmogorov-levy process.we	ORG
ma-86	43	1	hurst parameter h ∈	ORG
ma-86	43	2	0	CARDINAL
ma-86	43	3	1	CARDINAL
ma-86	43	4	e(wh	ORG
ma-86	43	5	1 2	CARDINAL
ma-86	43	6	0	CARDINAL
ma-86	45	1	1 2	DATE
ma-86	45	2	1 2	CARDINAL
ma-86	45	3	1 2	CARDINAL
ma-86	45	4	1 2	CARDINAL
ma-86	47	1	0	CARDINAL
ma-86	47	2	0.5	CARDINAL
ma-86	48	1	mishura	PERSON
ma-86	51	1	j. math	PERSON
ma-86	53	1	10.28924	CARDINAL
ma-86	53	2	3as	CARDINAL
ma-86	53	3	one	CARDINAL
ma-86	54	1	mh	ORG
ma-86	54	2	1	CARDINAL
ma-86	57	1	∈	ORG
ma-86	57	2	mt	GPE
ma-86	57	3	∈	ORG
ma-86	57	4	0	CARDINAL
ma-86	57	5	mh	ORG
ma-86	57	6	1	CARDINAL
ma-86	58	1	|t|2h	NORP
ma-86	59	1	2	CARDINAL
ma-86	60	1	mh	ORG
ma-86	61	1	mh	ORG
ma-86	63	1	flp	ORG
ma-86	64	1	first	ORDINAL
ma-86	66	1	gh(t − u)dmu	PERSON
ma-86	66	2	∈	ORG
ma-86	66	3	1	CARDINAL
ma-86	66	4	1 2	CARDINAL
ma-86	67	1	3 2 ds	TIME
ma-86	67	2	∈	ORG
ma-86	67	3	riemann-liouville fractional integral of order h	ORG
ma-86	69	1	g(t − u)dmh	ORG
ma-86	69	2	u	GPE
ma-86	69	3	∈	ORG
ma-86	69	4	r.	NORP
ma-86	69	5	1	CARDINAL
ma-86	69	6	g(t	NORP
ma-86	70	1	2	CARDINAL
ma-86	74	1	j. math	PERSON
ma-86	76	1	10.28924	CARDINAL
ma-86	76	2	4the	CARDINAL
ma-86	79	1	∈	ORG
ma-86	80	1	g(t − s	PERSON
ma-86	80	2	− s	PERSON
ma-86	80	3	0	CARDINAL
ma-86	81	1	σ γ(h	PERSON
ma-86	81	2	1 2	CARDINAL
ma-86	84	1	s)sh−	GPE
ma-86	84	2	3 2 ds	TIME
ma-86	84	3	∈	ORG
ma-86	84	4	r.	NORP
ma-86	85	1	gh(t − u)dmu	PERSON
ma-86	85	2	∈	ORG
ma-86	85	3	langevin	GPE
ma-86	85	4	∈	ORG
ma-86	86	1	the last few years	DATE
ma-86	86	2	1	CARDINAL
ma-86	88	1	6].berry	CARDINAL
ma-86	90	1	8].consider	CARDINAL
ma-86	90	2	σt−dlh	DATE
ma-86	90	3	t	GPE
ma-86	90	4	0	CARDINAL
ma-86	90	5	0	CARDINAL
ma-86	92	1	0	CARDINAL
ma-86	93	1	0	CARDINAL
ma-86	94	1	w	ORG
ma-86	94	2	jt =	PERSON
ma-86	95	1	k=1 zk	PERSON
ma-86	95	2	j−t	GPE
ma-86	95	3	k=1 z−k	PERSON
ma-86	95	4	∈	ORG
ma-86	97	1	j. math	PERSON
ma-86	99	1	10.28924	CARDINAL
ma-86	99	2	5jump	CARDINAL
ma-86	99	3	mt = wt	FAC
ma-86	101	1	i.i.d.sequence	PERSON
ma-86	102	1	mt	ORG
ma-86	102	2	= nt∑ k=1	PERSON
ma-86	102	3	αzk	CARDINAL
ma-86	102	4	|)−	PERSON
ma-86	103	1	√ 2λ	CARDINAL
ma-86	103	2	m−t	GPE
ma-86	104	1	logσ2	PERSON
ma-86	104	2	µ+ ∫ t −∞ e−θ(t−s)dms	ORG
ma-86	108	1	0	CARDINAL
ma-86	109	1	xti	ORG
ma-86	109	2	+	CARDINAL
ma-86	110	1	1−	MONEY
ma-86	110	2	1	CARDINAL
ma-86	110	3	2	DATE
ma-86	113	1	+ 1	DATE
ma-86	115	1	two	CARDINAL
ma-86	116	1	first	ORDINAL
ma-86	117	1	t .to	GPE
ma-86	118	1	25].assuming	CARDINAL
ma-86	119	1	s∆t1 h	PERSON
ma-86	119	2	t1	ORG
ma-86	119	3	x0	ORG
ma-86	119	4	x0	ORG
ma-86	120	1	1 2	CARDINAL
ma-86	120	2	i=1 log(σ2	PERSON
ma-86	122	1	2	CARDINAL
ma-86	125	1	s∆t1 h	PERSON
ma-86	125	2	t1	ORG
ma-86	125	3	s∆t2 h	ORG
ma-86	126	1	l(ϑ|s∆ h	ORG
ma-86	127	1	1 2	CARDINAL
ma-86	127	2	n∑	NORP
ma-86	128	1	1 2	CARDINAL
ma-86	128	2	2 σ̂2	PERCENT
ma-86	128	3	1	CARDINAL
ma-86	128	4	2	DATE
ma-86	129	1	1	CARDINAL
ma-86	129	2	2	DATE
ma-86	132	1	1	CARDINAL
ma-86	132	2	2	DATE
ma-86	134	1	n https://doi.org/10.28924/ada/ma.2.15 eur	PERSON
ma-86	135	1	j. math	PERSON
ma-86	137	1	10.28924	CARDINAL
ma-86	137	2	6	CARDINAL
ma-86	137	3	1−e−z	CARDINAL
ma-86	140	1	zero	CARDINAL
ma-86	141	1	zero	CARDINAL
ma-86	141	2	ϑ̂n	NORP
ma-86	141	3	max	PERSON
ma-86	142	1	ω	ORDINAL
ma-86	145	1	t	GPE
ma-86	145	2	1/2	CARDINAL
ma-86	145	3	θ ∈	ORG
ma-86	145	4	0	CARDINAL
ma-86	149	1	xti	ORG
ma-86	149	2	φ ∈	ORG
ma-86	149	3	0	CARDINAL
ma-86	149	4	1	CARDINAL
ma-86	150	1	e−θ∆	PERSON
ma-86	150	2	non-gaussian	NORP
ma-86	152	1	gaussian ornstein-uhlenbeck	PERSON
ma-86	153	1	section 2	LAW
ma-86	154	1	section 3	LAW
ma-86	155	1	2	CARDINAL
ma-86	155	2	proceedas	ORG
ma-86	157	1	ω	ORDINAL
ma-86	158	1	j. math	PERSON
ma-86	160	1	10.28924	CARDINAL
ma-86	160	2	w	GPE
ma-86	160	3	φ	ORG
ma-86	161	1	∈	ORG
ma-86	161	2	φ	PERSON
ma-86	161	3	〉	CARDINAL
ma-86	161	4	one	CARDINAL
ma-86	161	5	〉	CARDINAL
ma-86	163	1	1	CARDINAL
ma-86	163	2	2	DATE
ma-86	165	1	∈	ORG
ma-86	166	1	∩ c∞(g	WORK_OF_ART
ma-86	166	2	λθhi = βi(θ)hi	ORG
ma-86	166	3	lθhi = µi(θ)hi	PERSON
ma-86	166	4	k(θ)i − lθ)1/2m	ORG
ma-86	166	5	k(θ	PERSON
ma-86	166	6	k(θ).cflp	GPE
ma-86	167	1	i=1 mh	PERSON
ma-86	167	2	one	CARDINAL
ma-86	167	3	peszat	GPE
ma-86	167	4	24	CARDINAL
ma-86	171	1	i=1 m2 h	PERSON
ma-86	172	1	i=1 m2 h	PERSON
ma-86	173	1	x)dt	ORG
ma-86	174	1	0	CARDINAL
ma-86	174	2	1	CARDINAL
ma-86	174	3	2.1	CARDINAL
ma-86	174	4	1	CARDINAL
ma-86	174	5	2.2	CARDINAL
ma-86	175	1	1	CARDINAL
ma-86	176	1	0	CARDINAL
ma-86	176	2	2.3)here	CARDINAL
ma-86	176	3	∈	ORG
ma-86	176	4	⊆	CARDINAL
ma-86	177	1	0	CARDINAL
ma-86	177	2	1	CARDINAL
ma-86	178	1	0	CARDINAL
ma-86	178	2	1	CARDINAL
ma-86	179	1	0	CARDINAL
ma-86	179	2	1	CARDINAL
ma-86	179	3	2	CARDINAL
ma-86	179	4	0,∞	TIME
ma-86	179	5	+ ξi	PERCENT
ma-86	179	6	1	CARDINAL
ma-86	179	7	2	DATE
ma-86	182	1	0	CARDINAL
ma-86	182	2	1	DATE
ma-86	182	3	2	DATE
ma-86	182	4	0}.we	CARDINAL
ma-86	182	5	tk+i − tk	PERSON
ma-86	183	1	1	CARDINAL
ma-86	183	2	0	CARDINAL
ma-86	183	3	1	DATE
ma-86	183	4	2	CARDINAL
ma-86	184	1	1	CARDINAL
ma-86	185	1	0	CARDINAL
ma-86	187	1	j. math	PERSON
ma-86	189	1	10.28924	CARDINAL
ma-86	189	2	u(t	ORG
ma-86	190	1	2.5	CARDINAL
ma-86	191	1	1	CARDINAL
ma-86	191	2	one	CARDINAL
ma-86	191	3	i(t	ORG
ma-86	191	4	2.6	CARDINAL
ma-86	194	1	duθi	PERSON
ma-86	194	2	i(t	ORG
ma-86	194	3	2.7	CARDINAL
ma-86	196	1	2hγ(3/2−h)γ(h + 1/2	PRODUCT
ma-86	196	2	kh(t	GPE
ma-86	196	3	1 2	CARDINAL
ma-86	196	4	vt ≡	PERSON
ma-86	196	5	η−1 h t2−2h	ORG
ma-86	197	1	kh(t	GPE
ma-86	198	1	girsanov	PERSON
ma-86	198	2	zero	CARDINAL
ma-86	199	1	23	CARDINAL
ma-86	201	1	1/2	CARDINAL
ma-86	201	2	1	CARDINAL
ma-86	201	3	kh(t	GPE
ma-86	202	1	1	CARDINAL
ma-86	203	1	1 2	CARDINAL
ma-86	203	2	3 2	CARDINAL
ma-86	203	3	0 ≤	QUANTITY
ma-86	203	4	1/2	CARDINAL
ma-86	203	5	1	CARDINAL
ma-86	204	1	dvt ∫	ORG
ma-86	204	2	kh(t	GPE
ma-86	204	3	s)ui(s)ds	GPE
ma-86	204	4	1	CARDINAL
ma-86	205	1	j. math	PERSON
ma-86	207	1	10.28924	CARDINAL
ma-86	207	2	9it	ORDINAL
ma-86	208	1	2(2− 2h	CARDINAL
ma-86	211	1	0	CARDINAL
ma-86	212	1	kh(t	GPE
ma-86	213	1	kleptsyna	PERSON
ma-86	214	1	16	CARDINAL
ma-86	216	1	kh(t	GPE
ma-86	220	1	1	CARDINAL
ma-86	220	2	2	DATE
ma-86	220	3	n.	PERSON
ma-86	220	4	2.8	CARDINAL
ma-86	220	5	0.5	CARDINAL
ma-86	222	1	1	CARDINAL
ma-86	222	2	2	DATE
ma-86	225	1	dvt ∫	ORG
ma-86	225	2	kh(t	GPE
ma-86	227	1	2h−1	CARDINAL
ma-86	228	1	2h−1	CARDINAL
ma-86	228	2	∫	ORG
ma-86	229	1	2h−1	CARDINAL
ma-86	229	2	∫	ORG
ma-86	229	3	s1/2−h(t	GPE
ma-86	230	1	2.9	CARDINAL
ma-86	232	1	2h−1	CARDINAL
ma-86	233	1	2.10	CARDINAL
ma-86	234	1	j. math	PERSON
ma-86	236	1	10.28924	CARDINAL
ma-86	236	2	10	CARDINAL
ma-86	236	3	n →∞	ORG
ma-86	236	4	26].define	ORG
ma-86	236	5	0 ≤	MONEY
ma-86	237	1	rmk = tk	PERSON
ma-86	237	2	k = 1	PERSON
ma-86	237	3	2	DATE
ma-86	237	4	n.	PERSON
ma-86	238	1	2h−1	CARDINAL
ma-86	238	2	k mk∑ j=1	ORG
ma-86	239	1	1/2−h	CARDINAL
ma-86	239	2	−1/2−hui(rj)(rj − rj−1	PERSON
ma-86	239	3	2.11	CARDINAL
ma-86	240	1	1	CARDINAL
ma-86	240	2	2	DATE
ma-86	240	3	q̃i(tk)→	PRODUCT
ma-86	241	1	1	CARDINAL
ma-86	241	2	2	DATE
ma-86	241	3	n.we	PERSON
ma-86	243	1	≈	CARDINAL
ma-86	243	2	kh(t	GPE
ma-86	247	1	2.12	CARDINAL
ma-86	250	1	one	CARDINAL
ma-86	250	2	u(t	ORG
ma-86	254	1	ρ(λ	PERSON
ma-86	254	2	λ− κ(θ	PERSON
ma-86	257	1	2.13	CARDINAL
ma-86	258	1	2.14	CARDINAL
ma-86	261	1	ρ(λ	ORG
ma-86	261	2	2θ	CARDINAL
ma-86	262	1	−1	DATE
ma-86	262	2	2.15	CARDINAL
ma-86	267	1	− ρ(λ	PERSON
ma-86	268	1	2.16	CARDINAL
ma-86	268	2	mef	ORG
ma-86	271	1	uti∑n	GPE
ma-86	271	2	i=1	GPE
ma-86	271	3	2	CARDINAL
ma-86	272	1	2.17	CARDINAL
ma-86	272	2	3	CARDINAL
ma-86	272	3	two	CARDINAL
ma-86	272	4	first	ORDINAL
ma-86	274	1	3.1	CARDINAL
ma-86	275	1	j. math	PERSON
ma-86	277	1	10.28924	CARDINAL
ma-86	277	2	11	CARDINAL
ma-86	277	3	3.1	CARDINAL
ma-86	277	4	n →∞	ORG
ma-86	277	5	√ n(λ̂n − λ)→d n	PERSON
ma-86	278	1	vi	PERSON
ma-86	279	1	vi	PERSON
ma-86	279	2	1	CARDINAL
ma-86	279	3	2	DATE
ma-86	280	1	i.i.d.poisson	ORG
ma-86	281	1	φ	ORG
ma-86	283	1	1	CARDINAL
ma-86	283	2	2	DATE
ma-86	285	1	1 n	QUANTITY
ma-86	285	2	i=1 i{0}(uti	PERSON
ma-86	287	1	clt	ORG
ma-86	287	2	1	CARDINAL
ma-86	287	3	2	DATE
ma-86	290	1	clt	ORG
ma-86	290	2	3.1	CARDINAL
ma-86	290	3	100(1− α)%	DATE
ma-86	291	1	1	CARDINAL
ma-86	292	1	1	CARDINAL
ma-86	292	2	2	CARDINAL
ma-86	292	3	1− α 2	TIME
ma-86	293	1	mef	ORG
ma-86	294	1	3.2	CARDINAL
ma-86	295	1	n →∞	ORG
ma-86	296	1	1	CARDINAL
ma-86	297	1	isa	CARDINAL
ma-86	297	2	= vi	PERSON
ma-86	297	3	vi ∼ n	ORG
ma-86	297	4	0	CARDINAL
ma-86	298	1	zero	CARDINAL
ma-86	298	2	1	CARDINAL
ma-86	299	1	1	CARDINAL
ma-86	302	1	e(u2 t0	PERSON
ma-86	303	1	uti∑n	GPE
ma-86	303	2	i=1	GPE
ma-86	303	3	2	CARDINAL
ma-86	308	1	2	CARDINAL
ma-86	310	1	j. math	PERSON
ma-86	312	1	10.28924	CARDINAL
ma-86	312	2	12since e(ut1ut2 |ut1	DATE
ma-86	313	1	3.1	CARDINAL
ma-86	313	2	bibby	GPE
ma-86	313	3	2	CARDINAL
ma-86	314	1	zero	CARDINAL
ma-86	314	2	2	CARDINAL
ma-86	317	1	1	CARDINAL
ma-86	317	2	2 ti−1∑n i=1	TIME
ma-86	321	1	2 ti−1∑n i=1	TIME
ma-86	324	1	2 ti−1∑n i=1	TIME
ma-86	326	1	− ∑n i=1	PERSON
ma-86	331	1	mle λ̂n	PERSON
ma-86	332	1	1	CARDINAL
ma-86	334	1	− ∑n i=1	PERSON
ma-86	339	1	1 +	DATE
ma-86	344	1	3.2	CARDINAL
ma-86	345	1	3.3	CARDINAL
ma-86	346	1	θ as n →∞	ORG
ma-86	346	2	1	CARDINAL
ma-86	346	3	second	ORDINAL
ma-86	348	1	0	CARDINAL
ma-86	350	1	j. math	PERSON
ma-86	352	1	10.28924	CARDINAL
ma-86	352	2	13one	DATE
ma-86	353	1	1	CARDINAL
ma-86	353	2	n. shephard	PERSON
ma-86	353	3	non-gaussian ornstein-uhlenbeck-based	ORG
ma-86	353	4	j. r. stat	PERSON
ma-86	355	1	2001	DATE
ma-86	355	2	167–241	CARDINAL
ma-86	356	1	bibby	GPE
ma-86	356	2	m. sørensen	PERSON
ma-86	356	3	m. sorensen	PERSON
ma-86	356	4	bernoulli	ORG
ma-86	357	1	1 (1995	DATE
ma-86	357	2	17	CARDINAL
ma-86	358	1	bishwal	ORG
ma-86	358	2	bayes	ORG
ma-86	358	3	j. koreanstat	PERSON
ma-86	360	1	28	CARDINAL
ma-86	360	2	1999	DATE
ma-86	360	3	93	CARDINAL
ma-86	360	4	bishwal	ORG
ma-86	360	5	bernstein-von mises theorem	PERSON
ma-86	360	6	bayes	ORG
ma-86	360	7	j. aust	PERSON
ma-86	362	1	72	DATE
ma-86	362	2	2002	DATE
ma-86	363	1	287–298	CARDINAL
ma-86	364	1	bishwal	ORG
ma-86	364	2	1923,springer	CARDINAL
ma-86	364	3	bishwal	ORG
ma-86	364	4	j. math	ORG
ma-86	365	1	2011	DATE
ma-86	366	1	58–62	CARDINAL
ma-86	367	1	bishwal	ORG
ma-86	368	1	17 (2011b	DATE
ma-86	368	2	119	CARDINAL
ma-86	368	3	j. bishwal	PERSON
ma-86	368	4	discrete sam-pling	PERSON
ma-86	372	1	14 (2011	DATE
ma-86	373	1	375–410	CARDINAL
ma-86	374	1	bishwal	ORG
ma-86	374	2	von mises theorem	PERSON
ma-86	374	3	asymptotics	PRODUCT
ma-86	374	4	stoch	GPE
ma-86	376	1	23 (	PERCENT
ma-86	376	2	2018	DATE
ma-86	376	3	6	CARDINAL
ma-86	376	4	m. huebner	PERSON
ma-86	378	1	6 (1997	DATE
ma-86	378	2	395	CARDINAL
ma-86	378	3	m. huebner	PERSON
ma-86	379	1	stoch	GPE
ma-86	380	1	2 (	PERCENT
ma-86	380	2	1999	DATE
ma-86	380	3	57–68	CARDINAL
ma-86	381	1	m. hübner	PERSON
ma-86	381	2	r. khasminskii	PERSON
ma-86	381	3	b.l.	GPE
ma-86	381	4	two	CARDINAL
ma-86	381	5	s. cambanis	PERSON
ma-86	381	6	j.k. ghosh	ORG
ma-86	381	7	r.l. karandikar	PERSON
ma-86	381	8	new york	GPE
ma-86	381	9	new york	GPE
ma-86	381	10	ny	GPE
ma-86	381	11	1993	DATE
ma-86	382	1	m. huebner	PERSON
ma-86	382	2	b.l.	GPE
ma-86	384	1	103	CARDINAL
ma-86	384	2	1995	DATE
ma-86	384	3	143–163	DATE
ma-86	385	1	r.z.	GPE
ma-86	386	1	353	CARDINAL
ma-86	386	2	1997	DATE
ma-86	386	3	kolmogorov	PERSON
ma-86	386	4	akad	PERSON
ma-86	387	1	26	CARDINAL
ma-86	387	2	1940)115-118.[16	CARDINAL
ma-86	387	3	m. kleptsyna	PERSON
ma-86	387	4	a. le breton	PERSON
ma-86	389	1	inferencestoch	PERSON
ma-86	391	1	5	CARDINAL
ma-86	392	1	229–248	CARDINAL
ma-86	393	1	https://doi.org/10.1023/a:1021220818545.[17	ORG
ma-86	393	2	t. koski	PERSON
ma-86	393	3	w. loges	PERSON
ma-86	394	1	probab	PERSON
ma-86	395	1	lett	PERSON
ma-86	396	1	3 (	PERCENT
ma-86	396	2	1985)185–189	CARDINAL
ma-86	397	1	https://doi.org/10.1016/0167-7152(85)90015-x.[18	ORG
ma-86	397	2	t. koski	PERSON
ma-86	397	3	w. loges	PERSON
ma-86	398	1	16	CARDINAL
ma-86	398	2	1986	DATE
ma-86	399	1	217–225	CARDINAL
ma-86	400	1	processus stochastiques et mouvement brownien	ORG
ma-86	400	2	paris	GPE
ma-86	400	3	1948	DATE
ma-86	402	1	j. math	PERSON
ma-86	404	1	10.28924	CARDINAL
ma-86	404	2	14	CARDINAL
ma-86	404	3	20	CARDINAL
ma-86	404	4	w. loges	PERSON
ma-86	404	5	girsanov	PERSON
ma-86	404	6	hilbert	ORG
ma-86	404	7	stoch	GPE
ma-86	406	1	17	CARDINAL
ma-86	406	2	1984	DATE
ma-86	406	3	243–263	CARDINAL
ma-86	406	4	https://doi.org/10.1016/0304-4149(84) 90004-8.[21	DATE
ma-86	406	5	lototsky	PERSON
ma-86	406	6	b.l.	GPE
ma-86	406	7	stoch	GPE
ma-86	408	1	79	CARDINAL
ma-86	408	2	1999	DATE
ma-86	408	3	69–94	CARDINAL
ma-86	409	1	mishura	PERSON
ma-86	409	2	berlin	GPE
ma-86	409	3	new york	GPE
ma-86	409	4	2008.[23	NORP
ma-86	409	5	i. norros	PERSON
ma-86	409	6	e. valkeila	PERSON
ma-86	409	7	j. virtamo	PERSON
ma-86	409	8	bernoulli	PERSON
ma-86	410	1	5 (1999	DATE
ma-86	410	2	571	CARDINAL
ma-86	411	1	s. peszat	PERSON
ma-86	411	2	j. zabczyk	GPE
ma-86	411	3	cambridge university press	ORG
ma-86	411	4	cambridge	GPE
ma-86	411	5	england	GPE
ma-86	411	6	2007).[25	CARDINAL
ma-86	411	7	d.	NORP
ma-86	411	8	181,springer	CARDINAL
ma-86	411	9	berlin	GPE
ma-86	411	10	c.a. tudor	ORG
ma-86	411	11	f.g. viens	ORG
ma-86	411	12	ann	PERSON
ma-86	412	1	35	DATE
ma-86	412	2	2007	DATE
ma-86	412	3	1183-1212	CARDINAL
ma-86	413	1	mandelbrot	GPE
ma-86	413	2	j.w. van ness	PERSON
ma-86	413	3	siam rev	GPE
ma-86	414	1	422–437	CARDINAL
ma-86	416	1	https://doi.org/10.28924/ada/ma.2.15	PERSON