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Citation(s) in
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For:
Chronopoulou A
, Tindel S.
On inference for fractional differential equations.
Stat Inference Stoch Process
2013;
16
:29-61. [DOI:
10.1007/s11203-013-9076-z
]
[
Citation(s) in
RCA
: 8
]
[
Impact Index Per Article: 0.7
]
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[Indexed: 10/27/2022]
Number
Cited by Other Article(s)
1
Comte F
, Marie N. Nonparametric estimation for I.I.D. paths of fractional SDE.
STATISTICAL INFERENCE FOR STOCHASTIC PROCESSES
2021. [DOI:
10.1007/s11203-021-09246-4
]
[
Citation(s) in
RCA
: 1
]
[
Impact Index Per Article: 0.3
]
[
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[Indexed: 11/28/2022]
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2
Marie N
. Nonparametric estimation of the trend in reflected fractional SDE.
Stat Probab Lett
2020. [DOI:
10.1016/j.spl.2019.108659
]
[
Citation(s) in
RCA
: 1
]
[
Impact Index Per Article: 0.3
]
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]
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[Indexed: 11/30/2022]
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3
Panloup F
, Tindel S, Varvenne M. A general drift estimation procedure for stochastic differential equations with additive fractional noise.
Electron J Stat
2020. [DOI:
10.1214/20-ejs1685
]
[
Citation(s) in
RCA
: 6
]
[
Impact Index Per Article: 1.5
]
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[Indexed: 11/19/2022]
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4
LAN property for stochastic differential equations with additive fractional noise and continuous time observation.
Stoch Process Their Appl
2019. [DOI:
10.1016/j.spa.2018.08.008
]
[
Citation(s) in
RCA
: 2
]
[
Impact Index Per Article: 0.4
]
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[Indexed: 11/18/2022]
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5
Nonparametric estimation in fractional SDE.
STATISTICAL INFERENCE FOR STOCHASTIC PROCESSES
2019. [DOI:
10.1007/s11203-019-09196-y
]
[
Citation(s) in
RCA
: 5
]
[
Impact Index Per Article: 1.0
]
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[Indexed: 10/27/2022]
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6
Xiao W
, Zhang W, Zhang X. Parameter Identification for Drift Fractional Brownian Motions with Application to the Chinese Stock Markets.
COMMUN STAT-SIMUL C
2015. [DOI:
10.1080/03610918.2013.849738
]
[
Citation(s) in
RCA
: 0
]
[
Impact Index Per Article: 0
]
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[Indexed: 10/25/2022]
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7
A formula of small time expansion for Young SDE driven by fractional Brownian motion.
Stat Probab Lett
2015. [DOI:
10.1016/j.spl.2015.02.011
]
[
Citation(s) in
RCA
: 2
]
[
Impact Index Per Article: 0.2
]
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[Indexed: 11/20/2022]
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8
Saussereau B
. Nonparametric inference for fractional diffusion.
BERNOULLI
2014. [DOI:
10.3150/13-bej509
]
[
Citation(s) in
RCA
: 9
]
[
Impact Index Per Article: 0.9
]
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[Indexed: 11/19/2022]
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9
Baudoin F
, Ouyang C, Tindel S. Upper bounds for the density of solutions to stochastic differential equations driven by fractional Brownian motions.
ANNALES DE L'INSTITUT HENRI POINCARÉ, PROBABILITÉS ET STATISTIQUES
2014. [DOI:
10.1214/12-aihp522
]
[
Citation(s) in
RCA
: 19
]
[
Impact Index Per Article: 1.9
]
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[Indexed: 11/19/2022]
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