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Serrin-type blowup criterion of three-dimensional nonhomogeneous heat conducting magnetohydrodynamic flows with vacuum

机译:三维非均匀导热磁流体动流的Serrin型爆破判据

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摘要

We consider an initial boundary value problem for the nonhomogeneous heat conducting magnetohydrodynamic flows. We show that for the initial density allowing vacuum, the strong solution exists globally if the velocity field satisfies Serrin's condition. Our method relies upon the delicate energy estimates and regularity properties of Stokes system and elliptic equations.
机译:我们考虑非均匀导热磁流体动力流的初始边界值问题。我们表明,对于允许真空的初始密度,如果速度场满足Serrin的条件,则强解将整体存在。我们的方法依赖于Stokes系统和椭圆方程的精细能量估计和正则性质。

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