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Multiscale Analysis of Semilinear Damped Stochastic Wave Equations
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作者 aurelien fouetio Gabriel NGUETSENG Jean Louis WOUKENG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2023年第7期1305-1331,共27页
In this paper we proceed with the multiscale analysis of semilinear damped stochastic wave motions. The analysis is made by combining the well-known sigma convergence method with its stochastic counterpart, associated... In this paper we proceed with the multiscale analysis of semilinear damped stochastic wave motions. The analysis is made by combining the well-known sigma convergence method with its stochastic counterpart, associated to some compactness results such as the Prokhorov and Skorokhod theorems. We derive the equivalent model, which is of the same type as the micro-model. One of the novelties of the work is that the corrector problem is solved in the classical sense of distributions,thereby allowing numerical computations of the homogenized coefficients. 展开更多
关键词 Hyperbolic stochastic equations Wiener Process sigma convergence tightness of probability measures
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Homogenization of Hyperbolic Damped Stochastic Wave Equations
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作者 aurelien fouetio Jean Louis WOUKENG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2018年第2期233-254,共22页
For a family of linear hyperbolic damped stochastic wave equations with rapidly oscillating coefficients, we establish the homogenization result by using the sigma-convergence method. This is achieved under an abstrac... For a family of linear hyperbolic damped stochastic wave equations with rapidly oscillating coefficients, we establish the homogenization result by using the sigma-convergence method. This is achieved under an abstract assumption covering special cases like the periodicity, the almost periodicity and some others. 展开更多
关键词 Algebras with mean value stochastic hyperbolic partial differential equations Wiener process sigma-convergence
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