求解非结构混合网格高施密特数流动的极薄层法

R. Jung, Toru Sato
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引用次数: 0

摘要

开发了基于四面体和三角棱镜组成的非结构化网格的CFD计算程序。棱柱沿体边界产生,形成坚定动量边界层。采用以胞为中心的有限体积离散法,分步算法,对流项采用三阶紧凑格式,扩散项采用中心差分格式。在高施密特数问题中,质量边界层比动量边界层薄得多,因此在附着在界面上的一层棱镜中产生非常薄的层(VTL),只是为了解决传质问题。值得注意的是,动量采用显式时间积分,质量采用隐式时间积分,以减少计算时间。在数值实验中得到了实心球的舍伍德数,并与一些典型的经验方程很好地吻合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Very Thin Layer Method for Solving High Schmidt Number Flow on Unstructured Hybrid Mesh
A CFD code based on unstructured mesh consisting of tetrahedrons and triangular prisms has been developed. The prisms are generated along body boundaries to resolute momentum boundary layers. A cell-centered finite volume discretization, the fractional step algorithm, third order compact scheme for convection term, a central difference for the diffusion term are adopted. In high Schmidt number problems, mass boundary layer is much thinner than that of momentum so that very thin layers (VTL) are generated in one layer of prisms attached to the interface only for solving mass transfer. It is noted that the explicit time integration is used for momentum, while mass is solved implicitly in time for reducing computational time. The Sherwood numbers of a solid sphere are obtained in our numerical experiments and are in good agreement with some typical empirical equations.
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