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Derivation of regularized Grads moment system from kinetic equations: modes ghosts and non-Markov fluxes

机译:从动力学方程:模式重影和非马尔可夫通量推导正则化的Grad矩系统

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摘要

Derivation of the dynamic correction to Grad’s moment system from kinetic equations (regularized Grad’s 13 moment system, or R13) is revisited. The R13 distribution function is found as a superposition of eight modes. Three primary modes, known from the previous derivation (Karlin et al. 1998 Phys. Rev. E >57, 1668–1672. ()), are extended into the nonlinear parameter domain. Three essentially nonlinear modes are identified, and two ghost modes which do not contribute to the R13 fluxes are revealed. The eight-mode structure of the R13 distribution function implies partition of R13 fluxes into two types of contributions: dissipative fluxes (both linear and nonlinear) and nonlinear streamline convective fluxes. Physical interpretation of the latter non-dissipative and non-local in time effect is discussed. A non-perturbative R13-type solution is demonstrated for a simple Lorentz scattering kinetic model. The results of this study clarify the intrinsic structure of the R13 system.This article is part of the theme issue ‘Hilbert’s sixth problem’.
机译:再次讨论了从动力学方程(正规Grad的13矩系统或R13)对Grad矩系统进行动态校正的问题。发现R13分布函数是八个模式的叠加。从以前的推导中已知的三种主要模式(Karlin等,1998 Phys。Rev. E > 57 ,1668–1672。())被扩展到非线性参数域。确定了三个基本非线性的模式,并揭示了两个对R13通量无贡献的重影模式。 R13分布函数的八模式结构意味着将R13通量划分为两种类型的贡献:耗散通量(线性和非线性)和非线性流线对流通量。讨论了后者对时间的非耗散性和非局部性的物理解释。对于简单的Lorentz散射动力学模型,证明了非扰动R13型解决方案。这项研究的结果明确了R13系统的内在结构。本文是主题“希尔伯特的第六个问题”的一部分。

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