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Strong Solutions of Navier-Stokes-Poisson Equations for Compressible Non-Newtonian Fluids

机译:可压缩非牛顿流体的Navier-Stokes-Poisson方程的强解

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This paper study the Navier-Stoke-Poisson equations for compressible non-Newtonian fluids in one dimensional bounded intervals. The motion of the fluid is driven by the compressible viscous isentropic flow under the self-gravitational and an external force. The local existence and uniqueness of strong solutions was proved based on some compatibility condition. The main condition is that the initial density vacuum is allowed.
机译:本文研究了一维有界区间内可压缩非牛顿流体的Navier-Stoke-Poisson方程。在自重和外力作用下,可压缩的粘性等熵流驱动流体的运动。根据相容性条件证明了强解的局部存在性和唯一性。主要条件是允许初始密度真空。

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