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Defeating 2-D Runge Problem by Coefficients and Order Determination (CAOD) Method

机译:通过系数和阶次确定(CAOD)方法克服二维Runge问题

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Runge problem is a problem of edge-oscillations in polynomial interpolation of Runge function at evenly spaced nodes. While many works have been presented to defeat the 1-dimensional (1-D) Runge problem, its higher dimensional cases are rarely discussed. Our previous works have presented an approximation method called CAOD method to defeat the 1-D Runge problem. In this paper, we generalize this method to defeat the 2- (or higher-) dimensional Runge problem, and conduct computer experiments to substantiate the accuracy of the method.
机译:龙格问题是在均匀间隔的节点处龙格函数的多项式插值中的边沿振动问题。尽管已经提出许多工作来克服一维(1-D)Runge问题,但很少讨论其高维情况。我们以前的工作提出了一种近似方法,称为CAOD方法,可以克服一维Runge问题。在本文中,我们推广了该方法以克服二维(或更高维)的Runge问题,并进行计算机实验以证实该方法的准确性。

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