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Containing High Order Compact Scheme Source of Steady Convection-Diffusion Equation

机译:含稳态对流扩散方程的高阶紧实格式源

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Convection-diffusion equation have a wide range of applications in many practical engineering problems, such as magnetic confinement fusion problems, heat transfer, particle diffusion. Traditional solutionof convection-diffusion equation in magnetic confinement fusion is Crank-Nicolson scheme. This paper presents a new numerical solution of one-dimensional steady-containing source convection diffusion equation high accuracy difference schemes O (τ~2 + h~4), which proved to be unconditionally stable using Fourier analysis, numerical experiments show the accuracy and robustness of this format, this scheme has a higher accuracy.
机译:对流扩散方程在许多实际工程问题中具有广泛的应用,例如磁约束聚变问题,传热,粒子扩散。磁约束聚变中对流扩散方程的传统解是Crank-Nicolson格式。本文提出了一维稳定含源对流扩散方程高精度差分格式O(τ〜2 + h〜4)的新数值解,经傅立叶分析证明是无条件稳定的,数值实验表明了该方法的准确性和鲁棒性。对于这种格式,该方案具有更高的准确性。

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