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Taylor series expansion and least squares-based lattice boltzmann method: Three-dimensional formulation and its applications

机译:泰勒级数展开和基于最小二乘的格子boltzmann方法:三维公式及其应用

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The two-dimensional form of the Taylor series expansion- and least square-based lattice Boltzmann method (TLLBM) was recently presented by Shu et al.(8) TLLBM is based on the standard lattice Boltzmann method (LBM), Taylor series expansion and the least square optimization. The final formulation is an algebraic form and essentially has no limitation on the mesh structure and lattice model. In this paper, TLLBM is extended to the three-dimensional case. The resultant form keeps the same features as the two-dimensional one. The present form is validated by its application to simulate the three-dimensional lid-driven cavity flow at Re = 100, 400 and 1000. Very good agreement was achieved between the present results and those of Navier-Stokes solvers. [References: 20]
机译:Shu等人(8)最近提出了泰勒级数展开式和最小二乘格子Boltzmann方法(TLLBM)的二维形式.TLLBM基于标准格子Boltzmann方法(LBM),泰勒级数展开和最小二乘优化。最终的公式是代数形式,基本上对网格结构和晶格模型没有限制。本文将TLLBM扩展到三维情况。所得形式保持与二维形式相同的特征。本形式已通过其在Re = 100、400和1000下模拟三维盖子驱动的腔体流动的应用而得到验证。目前的结果与Navier-Stokes求解器之间取得了很好的一致性。 [参考:20]

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