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LATTICE BOLTZMANN MODEL FOR THE INCOMPRESSIBLE NAVIER-STOKES EQUATION

机译:不可压Navier-Stokes方程的格子Boltzmann模型

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In this paper a lattice Boltzmann (LB) model to simulate incompressible flow is developed. The main idea is to explicitly eliminate the terms of o(M-2), where M is the Mach number, due to the density fluctuation in the existing LB models. In the proposed incompressible LB model, the pressure p instead of the mass density p is the independent dynamic variable. The incompressible Navier-Stokes equations are derived from the incompressible LB model via Chapman-Enskog procedure. Numerical results of simulations of the plane Poiseuille now driven either by pressure gradient or a Fixed velocity profile at entrance as well as of the 2D Womersley flow are presented. The numerical results are found to be in excellent agreement with theory. [References: 14]
机译:本文建立了一个格子Boltzmann(LB)模型来模拟不可压缩的流动。主要思想是由于现有LB模型中的密度波动,显式消除o(M-2)的项,其中M为马赫数。在提出的不可压缩LB模型中,压力p代替质量密度p是独立的动态变量。不可压缩的Navier-Stokes方程是通过Chapman-Enskog程序从不可压缩的LB模型导出的。给出了现在由入口处的压力梯度或固定速度分布以及二维Womersley流驱动的Poiseuille平面模拟的数值结果。数值结果与理论非常吻合。 [参考:14]

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