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首页> 外文期刊>International Journal for Numerical Methods in Fluids >TRANSIENT ANALYSIS BY LAPLACE TRANSFORM AND COMBINED FINITE AND BOUNDARY ELEMENT METHODS FOR CQNVECITVE DIFFUSION PROBLEM
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TRANSIENT ANALYSIS BY LAPLACE TRANSFORM AND COMBINED FINITE AND BOUNDARY ELEMENT METHODS FOR CQNVECITVE DIFFUSION PROBLEM

机译:CQNVECITVE扩散问题的Laplace变换瞬态分析与有限元和边界元组合方法

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摘要

A numerical method for solving the problem of transient convective diffusion with a first-order chenijcal reaction is presented in this paper. The method is applicable over an infinite region. For steady problems the combined method of finite and boundary elements is recognized as a successful numerical technique for dealing with an infinite region. The present method is also useful in transient problems. In order to formulate the combined method for transient problems, we have developed a new method. In this paper the Laplace transform method incorporating the combined finite and boundary element methods will be considered. This transformation, holding complex values, transforms the transient problem into a steady state form. We also consider the present numerical solution which is obtained by using the numerical inverse Laplace transform as presented by Hosono. In numerical experiments the present method gives us an extremely accurate solution.
机译:提出了一种求解一阶chenijcal反应瞬态对流扩散问题的数值方法。该方法适用于无限区域。对于稳定问题,有限元和边界元的组合方法被认为是处理无限区域的成功数值技术。本方法在瞬态问题中也是有用的。为了制定瞬态问题的组合方法,我们开发了一种新方法。本文将考虑结合有限元和边界元方法的拉普拉斯变换方法。具有复杂值的此转换将瞬态问题转换为稳态形式。我们还考虑了通过使用Hosono提出的数值拉普拉斯逆变换获得的当前数值解。在数值实验中,本方法为我们提供了极为精确的解决方案。

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