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arXiv 2203.05477physics.flu-dynphysics.comp-ph
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强不连续流的按需粒子

Particles on Demand for flows with strong discontinuities

N. G. Kallikounis, B. Dorschner, I. V. Karlin

摘要:

粒子按需运动理论[B]. Dorschner,F. Bösch和我V. Karlin,{ \it Phys. Rev. Lett.} { \bf 121},130602(2018)]用于模拟密度、压力和速度具有强烈不连续性的各种可压缩流。对“按需粒子”方法的原始公式进行了两项修改。首先,粒子群的格拉德投影的正则化与参考系变换相结合,以提高稳定性和准确性。其次,有限体积计划的实施,允许严格控制的质量,动量和能量守恒。所提出的模型进行了验证与一系列具有挑战性的一维和二维基准的可压缩流,包括高超音速和近真空的情况下,Richtmyer-Meshkov不稳定性,双马赫反射和天体物理喷流。优良的性能的修改后的粒子按需方法证明超出了其他格子玻尔兹曼方法的局限性,可压缩流。

英文摘要:

Particles on Demand formulation of kinetic theory [B. Dorschner, F. Bösch and I. V. Karlin, {\it Phys. Rev. Lett.} {\bf 121}, 130602 (2018)] is used to simulate a variety of compressible flows with strong discontinuities in density, pressure and velocity. Two modifications are applied to the original formulation of the Particles on Demand method. First, a regularization by Grad's projection of particles populations is combined with the reference frame transformations in order to enhance stability and accuracy. Second, a finite-volume scheme is implemented which allows tight control of mass, momentum and energy conservation. The proposed model is validated with an array of challenging one- and two-dimensional benchmarks of compressible flows, including hypersonic and near-vacuum situations, Richtmyer-Meshkov instability, double Mach reflection and astrophysical jet. Excellent performance of the modified Particles on Demand method is demonstrated beyond the limitations of other lattice Boltzmann-like approaches to compressible flows.

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