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首页> 外文期刊>Jorunal of computational and theoretical transport >Moment-Based Acceleration for Neutral Gas Kinetics with BGK Collision Operator
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Moment-Based Acceleration for Neutral Gas Kinetics with BGK Collision Operator

机译:BGK碰撞算子基于矩的中性气体动力学加速

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In this work,we present a moment-based accelerator algorithm for a Picard iteration applied to a neutral gas dynamics Boltzmann transport equation with a Bhatnagar-Gross-Krook collision operator. Traditional approaches relying on either explicit or Pi-card iteration schemes (i.e.,source-iteration) are severely limited for investigating time-scales much larger than the collisional relaxation time-scale, τ. We have developed a nonlinear accelerator algorithm that allows one to step over this stiff collision time scale and follow the hydrodynamic time scale of the problem when appropriate. The new algorithm relies on formulating a nonlinear, coupled system comprised of a high-order (HO) kinetic equation and a low-order (LO) fluid moment equation system. The HO equation provides self-consistent closures to the LO fluid equations, while the latter provides the required implicit-moment variables to evaluate the collision operator. We characterize the performance of the new algorithm on a Sod shock tube and a strong shock tube problem with varying Knudsen number.
机译:在这项工作中,我们提出了一种基于矩的加速器算法,用于Picard迭代,该算法用于具有Bhatnagar-Gross-Krook碰撞算符的中性气体动力学Boltzmann输运方程。依靠显式或Pi卡迭代方案(即源迭代)的传统方法在研究比碰撞弛豫时间标度τ大得多的时间标度方面受到严格限制。我们已经开发了一种非线性加速器算法,该算法可以让人们越过这个严格的碰撞时间尺度,并在适当的时候遵循问题的流体动力学时间尺度。新算法依赖于公式化非线性耦合系统,该系统由高阶(HO)动力学方程和低阶(LO)流体矩方程组组成。 HO方程为LO流体方程提供了自洽闭合,而LO流体方程提供了所需的隐式矩变量来评估碰撞算子。我们表征了新算法在Sod激波管和具有变化Knudsen数的强激波管问题上的性能。

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