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Diffusion on unstructured triangular grids using Lattice Boltzmann

机译:使用格子Boltzmann在非结构三角网格上的扩散

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In this paper, we present a Lattice Boltzmann scheme for diffusion on unstructured triangular grids. In this formulation there is no need for interpolation, as is required in other LB schemes on irregular grids. At the end of the propagation step, the lattice gas particles arrive exactly at neighbouring lattice sites, as is the case in LB schemes on Bravais lattices. The scheme is constructed using the constraints that the moments of the equilibrium distribution equals that of the Maxwell-Boltzmann distribution. For a special choice of the relaxation parameter (omega = 1) we show that our LB scheme is identical to a cell-centred Finite Volume scheme on an unstructured triangular grid. Consequences of the use of the unstructured grid on the required data structures is discussed in detail. Subsequent simulation show that diffusion on this unstructured grid is isotropic. (C) 2003 Elsevier B.V. All rights reserved.
机译:在本文中,我们提出了一种格子Boltzmann方案,用于在非结构化三角网格上进行扩散。在此公式中,不需要插值,这是不规则网格上其他LB方案所要求的。在传播步骤的最后,晶格气体粒子正好到达相邻的晶格位置,就像在Bravais晶格上的LB方案一样。该方案是在约束条件下构造的,即平衡分布的矩等于麦克斯韦-玻耳兹曼分布的矩。对于松弛参数的特殊选择(ω= 1),我们证明了我们的LB方案与非结构三角网格上以单元为中心的有限体积方案相同。详细讨论了在所需的数据结构上使用非结构化网格的后果。随后的仿真表明,在该非结构化网格上的扩散是各向同性的。 (C)2003 Elsevier B.V.保留所有权利。

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