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首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >Numerical study of one-dimensional Vlasov-Poisson equations for infinite homogeneous stellar systems
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Numerical study of one-dimensional Vlasov-Poisson equations for infinite homogeneous stellar systems

机译:无限齐次恒星系统一维Vlasov-Poisson方程的数值研究

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We consider the gravitational Vlasov-Poisson (VP), or the so-called collisionless Boltzmann-Poisson equations for the self-gravitating collisionless stellar systems. We compute the solutions using a high-order discontinuous Galerkin method for the Vlasov equation, and the classical representation by Green's function for the Poisson equation in the one-dimensional setting. We study both the case of damping and Jeans instability depending on the wavenumbers, which are taken to be greater than or less than the Jeans wavenumber, respectively. The method is shown to be stable, accurate and conservative. We report for the first time the BGK modes for the gravitational VP system, and we study the behavior of solutions associated with these various wavenumbers.
机译:我们考虑引力Vlasov-Poisson(VP),或自引力无碰撞恒星系统的所谓无碰撞Boltzmann-Poisson方程。我们对Vlasov方程使用高阶不连续Galerkin方法计算解,在一维设置中对Poisson方程使用格林函数经典表示。我们根据波数研究阻尼情况和Jeans不稳定性的情况,分别认为波数大于或小于Jeans波数。该方法被证明是稳定,准确和保守的。我们首次报告了重力VP系统的BGK模式,并研究了与这些不同波数相关的解的行为。

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