On the uniqueness of higher order Gubinelli derivatives and an analogue of the Doob-Meyer theorem for rough paths of the arbitrary positive Hölder index
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Publication:6669673
Publication date: 22 January 2025
Published in: Zhurnal Belorusskogo Gosudarstvennogo Universiteta. Matematika. Informatika (Search for Journal in Brave)
Fractional processes, including fractional Brownian motion (60G22) Stochastic integrals (60H05) Rough paths (60L20)
Cites Work
- Title not available (Why is that?)
- Title not available (Why is that?)
- Trees and asymptotic expansions for fractional stochastic differential equations
- Operators associated with a stochastic differential equation driven by fractional Brownian motions
- Differential equations driven by rough signals
- Stochastic analysis, rough path analysis and fractional Brownian motions.
- Controlling rough paths
- Stability of solutions of stochastic differential equations weakly controlled by rough paths with arbitrary positive Hölder exponent
- Resistance distances in Cayley graphs on symmetric groups
- An extension theorem to rough paths
- Asymptotic expansions of solutions of stochastic differential equations driven by multivariate fractional Brownian motions having Hurst indices greater than 1/3
- Stochastic Calculus for Fractional Brownian Motion and Applications
- A course on rough paths. With an introduction to regularity structures
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