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An implicit-explicit finite-difference lattice Boltzmann subgrid method on nonuniform meshes

机译:非均匀网格上的隐式显式有限差异晶格Boltzmann子级方法

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In this paper, an implicit-explicit finite-difference lattice Boltzmann method with subgrid model on nonuniform meshes is proposed. The implicit-explicit Runge-Kutta scheme, which has good convergence rate, is used for the time discretization and a mixed difference scheme, which combines the upwind scheme with the central scheme, is adopted for the space discretization. Meanwhile, the standard Smagorinsky subgrid model is incorporated into the finite-difference lattice Boltzmann scheme. The effects of implicit-explicit Runge-Kutta scheme and nonuniform meshes of present lattice Boltzmann method are discussed through simulations of a two-dimensional lid-driven cavity flow on nonuniform meshes. Moreover, the comparison simulations of the present method and multiple relaxation time lattice Boltzmann subgrid method are conducted qualitatively and quantitatively.
机译:在本文中,提出了一种利用非均匀网格模型模拟模型的隐式显式有限差异晶格Boltzmann方法。 采用了具有良好收敛速率的隐式显式Runge-Kutta方案,其与中央方案相结合的时间离散化和混合差分方案,用于空间离散化。 同时,标准SMAGORINSKY SubLIG模型被纳入有限差异晶格Boltzmann方案。 通过在非均匀网格上的二维盖子驱动腔流量的模拟探讨了本格子Boltzmann方法的隐式显式跳动-Kutta方案和非均匀网格的影响。 此外,定性和定量地进行本方法和多个弛豫时间格子Boltice方法的比较模拟和多个弛豫时间格子玻璃晶片底粒子底底谱方法。

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