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Gradient Operator of Discrete Solution of Poisson Equation

机译:泊松方程离散解的梯度算子

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摘要

In this study collocation method is used to deduce explicit schemes for the gradient of discrete solutions of Poisson equation. The truncation errors show that the numerical gradient has fourth-order accuracy. The cubic and bicubic Hermite interpolation are applied for finite difference post-process. The direct solver based on sine transformation is used to solve compact schemes. The numerical experiment shows that the method is efficient.
机译:在本研究中,用于推导泊松方程的离散解的梯度的显式方案。截断误差表明,数值梯度具有四阶精度。立方体和双丘托插值适用于工艺后有限差异。基于正弦变换的直接求解器用于解决紧凑的方案。数值实验表明该方法是有效的。

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