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Derivation of Inviscid Quasi-geostrophic Equation from Rotational Compressible Magnetohydrodynamic Flows

机译:旋转可压缩磁流动动力流动衍生体外地球滴性方程的推导

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摘要

In this paper, we consider the compressible models of magnetohydrodynamic flows giving rise to a variety of mathematical problems in many areas. We derive a rigorous quasi-geostrophic equation governed by magnetic field from the rotational compressible magnetohydrodynamic flows with the well-prepared initial data. It is a first derivation of quasi-geostrophic equation governed by the magnetic field, and the tool is based on the relative entropy method. This paper covers two results: the existence of the unique local strong solution of quasi-geostrophic equation with the good regularity and the derivation of a quasi-geostrophic equation.
机译:在本文中,我们考虑了磁力动力流量的可压缩模型,从而产生了许多地区的各种数学问题。 我们得出了由磁场管辖的严格的准滴度方程,从旋转可压缩磁力流体动力学流动,具有良好的初始数据。 它是由磁场管辖的准出色方程的第一个推导,该工具基于相对熵方法。 本文涵盖了两种结果:存在Quasi-Geostrophic方程的独特局部强度解决方案,具有良好的规律性和拟地球节动物方程的推导。

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