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Application of a Residual Distribution methodology to the lattice Boltzmann method

机译:剩余分布方法在格子玻尔兹曼方法中的应用

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This investigation focuses on the application of the finite volume method through the residual distribution philosophy for the calculation of two-dimensional laminar flows following the lattice Boltzman model(LBM). The D2Q9 model is used for the discretization of the velocity space, while triangular or quadrilateral meshes are applied for the spatial discretization. The intrinsic nature of the residual distribution offers a unifying way of handling quadrilateral and triangular grids with boundary values for the density probability automatically provided by the method. The Lax- Wendroff scheme has been selected as the mechanism to conduct the nodal distribution, and basic simulations for steady flows at low Reynolds number have been carried out. Wiggles found when applying a classical finite volume methodology on a Cartesian mesh have been eliminated. The driven cavity and backward facing laminar flow problems have been studied.
机译:这项研究集中于通过残余分布原理的有限体积方法在遵循格子Boltzman模型(LBM)的二维层流计算中的应用。 D2Q9模型用于速度空间的离散化,而三角形或四边形网格则用于空间离散化。残差分布的固有性质提供了一种统一的方式来处理该方法自动提供的密度概率边界值的四边形和三角形网格。选择Lax-Wendroff方案作为进行节点分布的机制,并且对低雷诺数下的稳定流进行了基本模拟。消除了在笛卡尔网格上应用经典有限体积方法时发现的摆动。研究了从动腔和向后的层流问题。

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