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ON THE BOUNDARY CONDITIONS FOR HEAT TRANSFER USING IMMERSED BOUNDARY METHODS

机译:采用浸没边界法的热传递边界条件

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We describe the implementation of a general interpolation technique which allows the accurate imposition of the Dirichlet, Neumann and mixed boundary conditions on complex geometries when using the immersed boundary technique on Cartesian grids. The scheme is general in that it does not involve any special treatment to handle either one of the three types of boundary conditions. The accuracy of the interpolation algorithm on the boundary is assessed using three heat transfer problems: (1) forced convection over a cylinder placed in an unbounded flow, (2) natural convection on a cylinder placed inside a cavity, and (3) heat diffusion inside an annulus. The results show that the accuracy of the scheme is second order and are in agreement with analytical and/or numerical data.
机译:我们描述了一般插值技术的实现,该技术允许在笛卡尔网格上使用浸没的边界技术时,在复杂的几何形状上准确地施加Dirichlet,Neumann和混合边界条件。 该方案是一般的,因为它不涉及任何特殊处理来处理三种类型的边界条件中的一个。 使用三次传热问题评估边界内插值算法的准确性:(1)在放置在无限流动的圆柱体上强制对流,(2)放置在腔内的圆柱体上的自然对流,(3)热扩散 在一个环内。 结果表明,该方案的准确性是二阶,并与分析和/或数值数据一致。

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