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Application Of Bicubic Splines In The Boundary Element Method

机译:双三次样条在边界元法中的应用

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摘要

In this paper, we proposed the method for improving the accuracy of BEM, which is based on application of bicubic splines for interpolation functions. Application of bicubic splines ensures continuity of class C~1 at the boundaries of element. Such an interpolation results in smooth approximation of the surface sources leading to high accuracy of computation. Set of integral equations is solved by implementation of Galerkin method for determination of unknown coefficients.The accuracy of the proposed approach is illustrated by comparison of the solution of electric field in thin-plate capacitor by BEM using bicubic splines, second-order polynomial, linear and piecewise-constant interpolation.
机译:本文基于双三次样条插值函数的提出,提出了一种提高边界元法精度的方法。双三次样条的应用确保了C〜1类在单元边界处的连续性。这样的内插导致表面源的平滑逼近,从而导致计算的高精度。通过用Galerkin方法确定未知系数来求解积分方程组。通过使用双三次样条,二阶多项式,线性,BEM比较薄板电容器中的电场解,说明了该方法的准确性。和分段常数插值。

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