Self-similar stochastic processes are used for stochastic modeling whenever it is expected that long range dependence may be present in the phenomenon under consideration. After dis-cusing some basic concepts of self-similar processes and fractional Brownian motion, we review some recent work on parametric and nonparametric inference for estimation of parameters for linear systems of stochastic differential equations driven by a fractional Brownian motion
The object of this note is to parallel two properties of stochastic processes: self-similarity (ss) ...
Fractional Brownian motion is a nontrivial generalization of standard Brownian motion (Wie- ner proc...
This paper is devoted to analyze several properties of the bifractional Brownian motion introduced b...
This work is concerned with the analysis of self-similar stochastic pro-cesses, where statistical se...
on the occasion of his 70th birthday Selfsimilar processes such as fractional Brownian motion are st...
International audienceThe fractional Brownian motion which has been defined by Kolmogorov \cite{k40}...
Statistical Inference for Fractional Diffusion Processes looks at statistical inference for stochast...
An approach to develop stochastic models for studying anomalous diffusion is proposed. In particular...
AbstractA self-similar process Z(t) has stationary increments and is invariant in law under the tran...
Self-similarity, fractal behaviour and long-range dependence are observed in various branches of phy...
Introduction to fractional brownian calculus is pre-sented. Very recent advances in development of t...
In this paper we present a general mathematical construction that allows us to define a parametric ...
We study several properties of the sub-fractional Brownian motion introduced by Bojdecki, Gorostiza ...
Fractional Brownian motion (fBm) is a nonstationary self-similar continuous stochastic process used ...
9 pagesInternational audienceWe define and study the multiparameter fractional Brownian motion. This...
The object of this note is to parallel two properties of stochastic processes: self-similarity (ss) ...
Fractional Brownian motion is a nontrivial generalization of standard Brownian motion (Wie- ner proc...
This paper is devoted to analyze several properties of the bifractional Brownian motion introduced b...
This work is concerned with the analysis of self-similar stochastic pro-cesses, where statistical se...
on the occasion of his 70th birthday Selfsimilar processes such as fractional Brownian motion are st...
International audienceThe fractional Brownian motion which has been defined by Kolmogorov \cite{k40}...
Statistical Inference for Fractional Diffusion Processes looks at statistical inference for stochast...
An approach to develop stochastic models for studying anomalous diffusion is proposed. In particular...
AbstractA self-similar process Z(t) has stationary increments and is invariant in law under the tran...
Self-similarity, fractal behaviour and long-range dependence are observed in various branches of phy...
Introduction to fractional brownian calculus is pre-sented. Very recent advances in development of t...
In this paper we present a general mathematical construction that allows us to define a parametric ...
We study several properties of the sub-fractional Brownian motion introduced by Bojdecki, Gorostiza ...
Fractional Brownian motion (fBm) is a nonstationary self-similar continuous stochastic process used ...
9 pagesInternational audienceWe define and study the multiparameter fractional Brownian motion. This...
The object of this note is to parallel two properties of stochastic processes: self-similarity (ss) ...
Fractional Brownian motion is a nontrivial generalization of standard Brownian motion (Wie- ner proc...
This paper is devoted to analyze several properties of the bifractional Brownian motion introduced b...