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A TWO-DIMENSIONAL LATTICE BOLTZMANN METHOD FOR COMPRESSIBLE FLOWS

机译:二维可压缩流的格子Boltzmann方法

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In this paper we present an improved lattice Boltzmann model for compressible Navier–Stokes system with high Mach number.The model is composed of three components: (i) the discrete-velocity-model by M. Watari and M. Tsutahara [Phys. Rev. E 67(2003) 036306], (ii) a modified Lax–Wendroff finite difference scheme where reasonable dissipation and dispersion are naturallyincluded, (iii) artificial viscosity. The improved model is convenient to compromise thehigh accuracy and stability. The includeddispersion term can effectively reduce the numerical oscillation at discontinuity. The added artificial viscosity helps the schemeto satisfy the von Neumann stability condition. Shock tubes and shock reflections are used to validate the new scheme. In ournumerical tests the Mach numbers are successfully increased up to 20 or higher. The flexibility of the new model makes it suitablefor tracking shock waveswith high accuracy and for investigating nonlinear nonequilibrium complex systems.
机译:在本文中,我们为高马赫数的可压缩Navier-Stokes系统提供了一种改进的格子Boltzmann模型。该模型由三个部分组成:(i)M. Watari和M. Tsutahara的离散速度模型[Phys。 Rev. E 67(2003)036306],(ii)一种改良的Lax-Wendroff有限差分方案,其中自然包括合理的耗散和分散,(iii)人工粘度。改进后的模型方便了折衷精度和稳定性。包含的色散项可以有效地减少不连续点处的数值振荡。添加的人工粘度有助于该方案满足冯·诺依曼稳定性条件。冲击管和冲击反射用于验证新方案。在我们的数值测试中,马赫数成功提高到20或更高。新模型的灵活性使其适用于高精度跟踪冲击波和研究非线性非平衡复杂系统。

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