AbstractWe study the existence and uniqueness of the global mild solution for a stochastic fractional partial differential equation driven by a Lévy space-time white noise. Moreover, the flow property for the solution is also studied
We present a white noise calculus for d-parameter fractional Brownian motion B-H (x, omega); x is an...
In this note we present new results regarding the existence, the uniqueness and the equivalence of t...
AbstractIn this article we develop an existence and uniqueness theory of variational solutions for a...
AbstractWe study the existence and uniqueness of the global mild solution for a stochastic fractiona...
International audienceExistence, uniqueness and regularity of the trajectories of mild solutions of ...
International audienceIn this paper, we prove existence, uniqueness and regularity for a class of st...
AbstractExistence, uniqueness and regularity of the trajectories of mild solutions of one-dimensiona...
Existence, uniqueness and regularity of the trajectories of mild solutions of one-dimensional nonlin...
International audienceIn this paper we study a class of stochastic partial differential equations in...
Röckner M, Zhu R, Zhu X. Local existence and non-explosion of solutions for stochastic fractional pa...
This study is concerned with the stochastic fractional diffusion and diffusion-wave equations driven...
Abstract In this paper, based on the white noise theory for d-parameter Lévy random fields given by ...
We approximate the solution of a quasilinear stochastic partial differential equa-tion driven by fra...
Abstract. We introduce a notion of mild solution for a class of non-autonomous parabolic stochastic ...
The current paper is devoted to the regularity of the mild solution for a stochastic fractional dela...
We present a white noise calculus for d-parameter fractional Brownian motion B-H (x, omega); x is an...
In this note we present new results regarding the existence, the uniqueness and the equivalence of t...
AbstractIn this article we develop an existence and uniqueness theory of variational solutions for a...
AbstractWe study the existence and uniqueness of the global mild solution for a stochastic fractiona...
International audienceExistence, uniqueness and regularity of the trajectories of mild solutions of ...
International audienceIn this paper, we prove existence, uniqueness and regularity for a class of st...
AbstractExistence, uniqueness and regularity of the trajectories of mild solutions of one-dimensiona...
Existence, uniqueness and regularity of the trajectories of mild solutions of one-dimensional nonlin...
International audienceIn this paper we study a class of stochastic partial differential equations in...
Röckner M, Zhu R, Zhu X. Local existence and non-explosion of solutions for stochastic fractional pa...
This study is concerned with the stochastic fractional diffusion and diffusion-wave equations driven...
Abstract In this paper, based on the white noise theory for d-parameter Lévy random fields given by ...
We approximate the solution of a quasilinear stochastic partial differential equa-tion driven by fra...
Abstract. We introduce a notion of mild solution for a class of non-autonomous parabolic stochastic ...
The current paper is devoted to the regularity of the mild solution for a stochastic fractional dela...
We present a white noise calculus for d-parameter fractional Brownian motion B-H (x, omega); x is an...
In this note we present new results regarding the existence, the uniqueness and the equivalence of t...
AbstractIn this article we develop an existence and uniqueness theory of variational solutions for a...
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