We study the asymptotic behavior of a diffusion process with small diffusion in a domain D. This process is reflected at ∂D with respect to a co-normal direction pointing inside D. Our asymptotic result is used to study the long time behavior of the solution of the corresponding parabolic PDE with Neumann boundary condition
We consider the small parameter exit problems for diffusion processes and the associated singular pe...
We consider the small parameter exit problems for diffusion processes and the associated singular pe...
We consider asymptotic problems for diffusion processes that rely on large deviations. In Chapte...
We study the asymptotic behavior of a diffusion process with small diffusion in a domain D. This pro...
We consider a small random perturbation of a non-linear heat equation with Dirichlet boundary condit...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
AbstractWe consider a small random perturbation of a non-linear heat equation with Dirichlet boundar...
We consider asymptotic problems for diffusion processes that rely on large deviations. In Chapter 2,...
The effect of small noise in a smooth dynamical system is negligible on any finite time interval; in...
AbstractIn this paper we describe the long time behavior of solutions to quasi-linear parabolic equa...
We consider the small parameter exit problems for diffusion processes and the associated singular pe...
We consider the small parameter exit problems for diffusion processes and the associated singular pe...
We consider asymptotic problems for diffusion processes that rely on large deviations. In Chapte...
We study the asymptotic behavior of a diffusion process with small diffusion in a domain D. This pro...
We consider a small random perturbation of a non-linear heat equation with Dirichlet boundary condit...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
International audienceWe consider boundary-value problems for differential equations of second order...
AbstractWe consider a small random perturbation of a non-linear heat equation with Dirichlet boundar...
We consider asymptotic problems for diffusion processes that rely on large deviations. In Chapter 2,...
The effect of small noise in a smooth dynamical system is negligible on any finite time interval; in...
AbstractIn this paper we describe the long time behavior of solutions to quasi-linear parabolic equa...
We consider the small parameter exit problems for diffusion processes and the associated singular pe...
We consider the small parameter exit problems for diffusion processes and the associated singular pe...
We consider asymptotic problems for diffusion processes that rely on large deviations. In Chapte...
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