Building on results obtained in [21], we prove Local Stable and Unstable Manifold Theorems for nonlinear, singular stochastic delay differential equations. The main tools are rough paths theory and a semi-invertible Multiplicative Ergodic Theorem for cocycles acting on measurable fields of Banach spaces obtained in [20]
This article is a sequel, aimed at completing the characterization of the pathwise local structure o...
For a non-autonomous delay difference equation with infinite delay, we construct smooth stable and ...
Stochastic delay differential equations (SDDE) on a manifold M depend intrinsically on a connection ...
Building on results obtained in [GVRS], we prove Local Stable and Unstable Manifold Theorems for non...
In this monograph, we investigate the long-time behavior of stochastic delay equations. Our approach...
This article is a sequel to [M.Z.Z.1] aimed at completing the characterization of the pathwise local...
AbstractWe state and prove a Local Stable Manifold Theorem (Theorem 4.1) for non-linear stochastic d...
We find new existence of solution theorems to stochastic delay equations and inclusions with mean de...
The main objective of this work is to characterize the pathwise local structure of solutions of semi...
The main objective of the talk is to characterize the pathwise local structure of solutions of semil...
The main purpose of this work is to characterize the almost sure local structure stability of soluti...
AbstractFor differential delay equations of the general form x′(t)=g(xt) which include equations wit...
We consider slow–fast systems of differential equations, in which both the slow and fast variables a...
AbstractWe consider slow–fast systems of differential equations, in which both the slow and fast var...
We establish the existence of solutions to stochastic delay equations and inclusions with mean deriv...
This article is a sequel, aimed at completing the characterization of the pathwise local structure o...
For a non-autonomous delay difference equation with infinite delay, we construct smooth stable and ...
Stochastic delay differential equations (SDDE) on a manifold M depend intrinsically on a connection ...
Building on results obtained in [GVRS], we prove Local Stable and Unstable Manifold Theorems for non...
In this monograph, we investigate the long-time behavior of stochastic delay equations. Our approach...
This article is a sequel to [M.Z.Z.1] aimed at completing the characterization of the pathwise local...
AbstractWe state and prove a Local Stable Manifold Theorem (Theorem 4.1) for non-linear stochastic d...
We find new existence of solution theorems to stochastic delay equations and inclusions with mean de...
The main objective of this work is to characterize the pathwise local structure of solutions of semi...
The main objective of the talk is to characterize the pathwise local structure of solutions of semil...
The main purpose of this work is to characterize the almost sure local structure stability of soluti...
AbstractFor differential delay equations of the general form x′(t)=g(xt) which include equations wit...
We consider slow–fast systems of differential equations, in which both the slow and fast variables a...
AbstractWe consider slow–fast systems of differential equations, in which both the slow and fast var...
We establish the existence of solutions to stochastic delay equations and inclusions with mean deriv...
This article is a sequel, aimed at completing the characterization of the pathwise local structure o...
For a non-autonomous delay difference equation with infinite delay, we construct smooth stable and ...
Stochastic delay differential equations (SDDE) on a manifold M depend intrinsically on a connection ...