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首页> 外文期刊>Indian Journal of Science and Technology >Numerical Simulation of High Mach Number Flow using the Finite Difference Lattice Boltzmann Method (FDLBM)
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Numerical Simulation of High Mach Number Flow using the Finite Difference Lattice Boltzmann Method (FDLBM)

机译:高马赫数流的有限差分格子玻尔兹曼方法(FDLBM)的数值模拟

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The Lattice Boltzmann Method (LBM) is known as a powerful numerical tool to simulate fluid flow problems. Particularly, it has shown a unified strength for solving incompressible fluid flows in complicated geometries. Many researchers have used Lattice Boltzmann (LB) concept to simulate compressible flows, but the common defect of most of previous models is the stability problem at high Mach number fluid flows. In this paper we introduce a FLDBM-model, which is capable to simulate fluid flows with any specific heat ratios and higher Mach numbers, from 0 to 30 or higher. Compressibility is applied using multiple particle speeds in a thermal fluid. Based on the discrete-velocity-model, a new finite difference method and an artificial viscosity are implemented, which must find a balance between numerical stability and accuracy of simulation. The introduced model is checked and validated again well-known benchmark tests such as one dimensional shock tubes, supersonic bump and ramp (two dimensional). Both sets of results have a reasonable agreement regarding to exact solutions.
机译:格子玻尔兹曼法(LBM)是一种强大的数值工具,可以模拟流体流动问题。特别是,它显示了解决复杂几何形状中不可压缩流体流动的统一强度。许多研究人员已经使用Lattice Boltzmann(LB)概念来模拟可压缩流,但是大多数先前模型的共同缺陷是在高马赫数流体流下的稳定性问题。在本文中,我们介绍了FLDBM模型,该模型能够模拟任何比热比和更高的马赫数(从0到30或更高)的流体流动。在导热液中使用多个粒子速度来施加可压缩性。基于离散速度模型,实现了一种新的有限差分法和人工黏度,必须在数值稳定性和仿真精度之间寻求平衡。对引入的模型进行检查并再次验证众所周知的基准测试,例如一维减震管,超音速撞击和坡道(二维)。两组结果对于精确的解决方案都有合理的约定。

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