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Mass and heat transfer study in solids of revolution via numerical simulations using finite volume method and generalized coordinates for the Cauchy boundary condition

机译:通过有限体积法和柯西边界条件的广义坐标的数值模拟研究旋转固体中的质量和传热

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摘要

This paper proposes a numerical solution for the diffusion equation with convective boundary condition applied to solids obtained through the revolution of arbitrary bi-dimensional geometries, using generalized coordinates. The diffusion equation was discretized using the finite volume method, with a fully implicit formulation. The solution exploits symmetry conditions and that decreases the computational effort demanded, in comparison to the traditional use of three-dimensional grids. The proposed solution was used to describe diffusion processes which have a well-known solution. There was a good agreement among the results obtained through the proposed solution and the correspondent analytical solutions, as well as the experimental data.
机译:本文提出了对流边界条件的扩散方程的数值解,该方程适用于通过任意二维几何体旋转而获得的固体,并使用广义坐标。扩散方程使用有限体积法离散化,并采用完全隐式表示。与传统使用三维网格相比,该解决方案利用对称条件,减少了所需的计算量。所提出的解决方案用于描述具有众所周知的解决方案的扩散过程。通过提出的解决方案和相应的分析解决方案以及实验数据获得的结果之间有很好的一致性。

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