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An Enhanced Augmented Electric-Field Integral Equation Formulation for Dielectric Objects

机译:介电物体的增强增强电场积分方程公式

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A full-wave surface integral equation (SIE) method based on the augmented electric-field integral equation (A-EFIE) for dielectric objects with low-frequency stability is presented in this paper. Motivated by the A-EFIE formulation for perfect electric conductor (PEC), the internal and external problems are both augmented with the current continuity equation and renormalized to eliminate the low-frequency breakdown. Although the magnetic-field integral equation operator is free of low-frequency breakdown, its matrix form is ill-conditioned and unsolvable if the traditional Rao–Wilton–Glisson (RWG) basis function is used as the testing and basis functions. As a remedy, the Buffa–Christiansen (BC) basis function is introduced to alleviate this testing issue. After this treatment, the matrix form of operator is well conditioned. To solve problems with a large number of unknowns, a preconditioning scheme is introduced to accelerate the convergence and the mixed-form fast multipole algorithm (FMA) is adopted to accelerate the matrix vector product.
机译:提出了基于增强电场积分方程(A-EFIE)的低频稳定电介质全波表面积分方程(SIE)方法。由于采用A-EFIE公式来制作完美的电导体(PEC),内部和外部问题均会因电流连续性方程而增加,并重新归一化以消除低频击穿。尽管磁场积分方程算子没有低频击穿,但如果使用传统的Rao-Wilton-Glisson(RWG)基函数作为测试和基函数,则其矩阵形式是病态且不可解。作为一种补救措施,引入了Buffa-Christiansen(BC)基函数来缓解此测试问题。经过这种处理后,算子的矩阵形式将得到很好的调节。为了解决未知数众多的问题,提出了一种预处理方案以加速收敛,并采用混合形式的快速多极子算法(FMA)来加速矩阵矢量积。

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