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Simulation of the miscible Rayleigh-Taylor Instability with variable Prandtl numbers by Lattice Boltzmann Method

机译:用格子Boltzmann方法用变量Prandtl号码模拟可混溶的Rayleigh-Taylor不稳定性

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In this paper, the characteristics of a two-dimensional Rayleigh-Taylor instability in incompressible and miscible flows with variable Prandtl numbers are studied numerically by the lattice Boltzmann method (LBM). Since previous works study the Rayleigh-Taylor instability with constant Prandtl number with emphasis on the interfacial dynamics, we use double distribution function LBM model to investigate the effects of variable Prandtl numbers on mixing in both absolute time and dimensionless time. The numerical results reveal that the mixing-zone grows differently with various Prandtl numbers in absolute time, but Prandtl numbers do not affect mixing growth in dimensionless time.
机译:在本文中,用格子Boltzmann方法(LBM)在数值上用可变Prandtl号的不可压缩和可混溶流中的二维瑞利 - 泰勒不稳定性的特性。由于之前的作品研究了利用恒定的Prandtl编号研究了rayleigh-taylor不稳定性,强调界面动力学,我们使用双分布函数LBM模型来研究可变普朗特数对绝对时间和无量纲时间混合的影响。数值结果表明,混合区在绝对时间内与各种PRANDTL数量不同,但普朗特数量不会影响长度时的混合生长。

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