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The limit of the Boussinesq system of Rayleigh-Bénard convection as the Prandtl number approaches infinity
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作者 SHI Jian-guo WU Zhong-lin 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2011年第4期493-502,共10页
Benard convection is studied by the asymptotic expansion methods of singular perturbation theory and the classical energy methods. For ill-prepared initial data, an exact approximating 1 solution with expansions up t... Benard convection is studied by the asymptotic expansion methods of singular perturbation theory and the classical energy methods. For ill-prepared initial data, an exact approximating 1 solution with expansions up to any order are given and the convergence rates O(εm+1/2)and the optimal convergence rates O(εm+1) are obtained respectively. This improves the result of J.G. SHI. 展开更多
关键词 infinite prandtl number limitl rayleigh-benard convection boussinesq system asymptotic expansions singular perturbation classical energy methods.
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