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INITIAL BOUNDARY VALUE PROBLEM FOR THE 3D MAGNETIC-CURVATURE-DRIVEN RAYLEIGH-TAYLOR MODEL
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作者 蒲学科 郭柏灵 《Acta Mathematica Scientia》 SCIE CSCD 2020年第2期529-542,共14页
This article studies the initial-boundary value problem for a three dimensional magnetic-curvature-driven Rayleigh-Taylor model.We first obtain the global existence of weak solutions for the full model equation by emp... This article studies the initial-boundary value problem for a three dimensional magnetic-curvature-driven Rayleigh-Taylor model.We first obtain the global existence of weak solutions for the full model equation by employing the Galerkin’s approximation method.Secondly,for a slightly simplified model,we show the existence and uniqueness of global strong solutions via the Banach’s fixed point theorem and vanishing viscosity method. 展开更多
关键词 magnetic-curvature-driven Rayleigh-Taylor model weak solutions strong solutions Banach fixed point theorem vanishing viscosity method
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