Published online: 09 Dec 2013A large deviation principle is built for the following singularly perturbed stochastic nonlinear damped wave equations on bounded regular domains: We use a weak convergence method. The small parameter ν parametrises both the strength of noise and the singular perturbation. The rate function of large deviations is proven to be that of the large deviations for the stochastic heat equation This result shows the effectiveness of asymptotic approximation of the stochastic heat equation to singularly perturbed stochastic wave equations.Yan Lv and A. J. Robert
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Liu W, Röckner M, Zhu X-C. Large deviation principles for the stochastic quasi-geostrophic equations...
An averaging method is applied to derive effective approximation to a singularly perturbed nonlinear...
We prove a large deviation principle for a class of semilinear stochastic partial differential equat...
International audienceWe consider the damped nonlinear wave (NLW) equation driven by a noise which i...
We consider the damped nonlinear wave (NLW) equation driven by a spatially regular white noise. Assu...
We prove the Freidlin-Wentzell type large deviations principle for the family of stationary measures...
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This paper is devoted to investigating Freidlin-Wentzell's large deviation principle for one (spatia...
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The Kuramoto–Sivashinsky equation is a nonlinear parabolic partial differential equation, which desc...
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Abstract In this paper, we establish a large deviation principle for a mean reflected stochastic dif...
http://www.newton.ac.uk/programmes/SPD/seminars/010610001.htmlInternational audienceWe present some ...
Liu W, Röckner M, Zhu X-C. Large deviation principles for the stochastic quasi-geostrophic equations...
An averaging method is applied to derive effective approximation to a singularly perturbed nonlinear...
We prove a large deviation principle for a class of semilinear stochastic partial differential equat...