A stability result for stochastic differential equations driven by fractional Brownian motions
From MaRDI portal
Publication:1929674
DOI10.1155/2012/281474zbMath1260.60111OpenAlexW2113941861WikidataQ58689560 ScholiaQ58689560MaRDI QIDQ1929674
Publication date: 9 January 2013
Published in: International Journal of Stochastic Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2012/281474
Fractional processes, including fractional Brownian motion (60G22) Stochastic ordinary differential equations (aspects of stochastic analysis) (60H10)
Related Items (3)
T-stability of the Euler method for impulsive stochastic differential equations driven by fractional Brownian motion ⋮ Existence and upper bound for the density of solutions of stochastic differential equations driven by generalized grey noise ⋮ Impact of correlated noises on additive dynamical systems
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Transportation inequalities for stochastic differential equations driven by a fractional Brownian motion
- Ergodicity of hypoelliptic SDEs driven by fractional Brownian motion
- Malliavin calculus for stochastic differential equations driven by a fractional Brownian motion
- Integration with respect to fractal functions and stochastic calculus. I
- Differential equations driven by fractional Brownian motion
- Stochastic analysis, rough path analysis and fractional Brownian motions.
- Differential equations driven by rough signals. I: An extension of an inequality of L. C. Young
- On the absolute continuity of one-dimensional SDEs driven by a fractional Brownian motion
- A version of Hörmander's theorem for the fractional Brownian motion
- An inequality of the Hölder type, connected with Stieltjes integration
- The Malliavin Calculus and Related Topics
- Multidimensional Stochastic Processes as Rough Paths
- A remark on the mean square distance between the solutions of fractional SDEs and Brownian SDEs
This page was built for publication: A stability result for stochastic differential equations driven by fractional Brownian motions