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Stationary solutions of Euler-Poisson equations for non-isentropic gaseous stars

机译:非等熵气态恒星Euler-Poisson方程的平稳解

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摘要

The motion of the self-gravitational gaseous stars can be described by the Euler-Poisson equations. For some velocity fields and entropy functions that solve the conservation of mass and energy, we consider the existence of stationary solutions of Euler-Poisson equations. Under various restriction to the strength of velocity field, different assumptions on the isentropic function and adiabatic exponent, we get the existence, multiplicity and uniqueness of the stationary solutions to the Euler-Poisson system, respectively.
机译:自重气态恒星的运动可以用欧拉-泊松方程描述。对于解决质量和能量守恒的某些速度场和熵函数,我们考虑存在Euler-Poisson方程的平稳解。在对速度场强度的各种限制,等熵函数和绝热指数的不同假设下,我们分别获得了Euler-Poisson系统平稳解的存在性,多重性和唯一性。

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