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Evaluation of near-singularity cancellation quadrature schemes for the Green function gradient on higher-order triangles

机译:高阶三角形上Green函数梯度的奇异抵消正交方案的求值

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Efficient evaluation of near-singular surface integrals is important to the efficient implementation of the MoM. The focus here is on the Green function gradient kernel. A near-singularity cancellation quadrature scheme under present development (AD-R1-L-AS2) is compared to other three-subdomain splitting methods available in the literature. The main benefit of the simple three sub-triangle splitting approach is that it allows accuracy control via a single parameter. The effect of a flat versus curvilinear integration domain is investigated as well as the effect of switching between the static and dynamic versions of the Green function gradient. The paper shows that the AD-R1-L-AS2 scheme is suitable for the cases considered and that it performs better in the tests conducted, than the other schemes considered.
机译:高效评估近似奇异的表面积分对于MoM的有效实施非常重要。这里的重点是Green函数梯度内核。将当前开发中的近奇点抵消正交方案(AD-R1-L-AS2)与文献中可用的其他三子域分裂方法进行了比较。简单的三个子三角形分割方法的主要优点是,它允许通过单个参数进行精度控制。研究了平坦与曲线积分域的影响,以及在格林函数梯度的静态和动态版本之间切换的效果。该文件表明,AD-R1-L-AS2方案适用于所考虑的情况,并且在进行的测试中比其他所考虑的方案具有更好的性能。

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