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首页> 外文期刊>Journal of Computational Physics >TWO VERY ACCURATE AND EFFICIENT METHODS FOR COMPUTING EIGENVALUES AND EIGENFUNCTIONS IN POROUS CONVECTION PROBLEMS
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TWO VERY ACCURATE AND EFFICIENT METHODS FOR COMPUTING EIGENVALUES AND EIGENFUNCTIONS IN POROUS CONVECTION PROBLEMS

机译:多孔对流问题中特征值和特征函数的两种非常有效的计算方法

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摘要

We develop the compound matrix method and the Chebyshev tau method to be applicable to linear and nonlinear stability problems for convection in porous media, in a natural way. It is shown how to obtain highly accurate answers to problems which may be stiff, and spurious eigenvalues are avoided. A detailed analysis is provided for a porous convection problem of much current interest, namely convection with a horizontally varying temperature gradient. (C) 1996 Academic Press, Inc. [References: 26]
机译:我们开发了复合矩阵方法和Chebyshev tau方法,以一种自然的方式适用于多孔介质中对流的线性和非线性稳定性问题。它显示了如何获得对可能死板的问题的高度准确的答案,并避免了伪特征值。提供了对当前非常感兴趣的多孔对流问题的详细分析,即具有水平变化的温度梯度的对流。 (C)1996 Academic Press,Inc. [参考:26]

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