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首页> 外文期刊>Journal of Computational and Applied Mathematics >Stability analysis and error estimate of flowfield-dependent variation (FDV) method for first order linear hyperbolic equations
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Stability analysis and error estimate of flowfield-dependent variation (FDV) method for first order linear hyperbolic equations

机译:一阶线性双曲方程流场相关变化(FDV)方法的稳定性分析和误差估计

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摘要

Flowfield-dependent variation (FDV) method has been used in fluid mechanics and astrophysics. This method has been developed to solve many flow problems such as the interactions of shock waves with turbulent boundary layers in transonic flow and hypersonic flow, and chemically reacting flows. However, stability analysis and error estimate are missing in the numerical method. In this paper we analyze FDV method for a first-order linear hyperbolic equation, and apply finite difference method to discretize the space variable. Stability conditions and optimal error estimates are proved. (C) 2015 Elsevier B.V. All rights reserved.
机译:流场相关变化(FDV)方法已用于流体力学和天体物理学。已经开发出该方法以解决许多流动问题,例如冲击波与跨音速流和高音速流中湍流边界层的相互作用以及化学反应流。但是,数值方法缺少稳定性分析和误差估计。本文分析了一阶线性双曲方程的FDV方法,并应用有限差分法离散化空间变量。证明了稳定性条件和最佳误差估计。 (C)2015 Elsevier B.V.保留所有权利。

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