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A combination of LTDRM and ATPS in solving diffusion problems

机译:LTDRM和ATPS的组合解决扩散问题

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摘要

The dual reciprocity boundary element method (DRBEM), a powerful method originally proposed by Nardini and Brebbia [11] to eliminate domain (volume) integrals as a non-conventional BEM approach, has been applied to solve many engineering problems and it has generated many useful variations such as the Laplace transform dual reciprocity method (LTDRM) [19] and the separation of variables-dual reciprocity method (SOVDRM) [2]. On the other hand, there are relatively fewer variations in terms of the interpolation functions used in DRBEM to approximate the integrand of the involved volume integral; the most popularly adopted one remains to be the polynomial form of sum from _(m chemic bounds 0 ~s r_j~m as summerized by Partridge et al. [12].
机译:双重互易边界元方法(DRBEM)是Nardini和Brebbia [11]最初提出的一种功能强大的方法,它作为一种非常规的BEM方法来消除域(体积)积分,已被用于解决许多工程问题,并且产生了许多有用的变体,例如拉普拉斯变换对等互易法(LTDRM)[19]和变量分离-对等互易法(SOVDRM)[2]。另一方面,在DRBEM中用于估计所涉及体积积分的被积分数的插值函数的变化相对较少。由Partridge等人[12]求和后,最流行采用的仍然是_(m个化学界0〜s r_j〜m)的和的多项式形式。

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