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Multidimensional interpolation and numerical integration by boundary element method

机译:边界元法进行多维插值与数值积分

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This paper presents a multidimensional interpolation method and a numerical integration for a bounded region using boundary integral equations and a polyharmonic function. In the method using B-spline, points must be assigned in a gridiron layout for two-dimensional cases. In the method presented in this paper, using the polyharmonic function, arbitrary points can be assigned instead of using a gridiron layout, making interpolation an easy process. This method requires the use of boundary geometry of the region and arbitrary internal points. Values at an arbitrary point and the integral value are calculated after solving the discretized boundary integral equations. Numerical integration is performed using this interpolation. In order to investigate the efficiency of this method, several examples are given.
机译:本文提出了一种使用边界积分方程和多谐函数的有界区域的多维插值方法和数值积分方法。在使用B样条的方法中,对于二维情况,必须在gridiron布局中分配点。在本文提出的方法中,使用多谐波函数,可以分配任意点,而不使用栅格布局,从而使插值变得容易。此方法需要使用区域的边界几何形状和任意内部点。解离散边界积分方程后,可计算任意点的值和积分值。使用该插值进行数值积分。为了研究这种方法的效率,给出了几个例子。

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