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Higher-order Locally Corrected Nystrom solution of the combined field integral equation based on geometric modelling with NURBS

机译:基于NURBS几何建模的组合场积分方程的高阶局部校正Nystrom解

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Higher-order (HO) methods for electromagnetic analysis are of high practical interest as they are exponentially more efficient than their low-order counterparts (Jeffrey, et.al., IEEE AP Mag. pp. 294–308, vol. 55, no. 3, June 2013). Such methods also can produce the same accuracy of solution with greatly reduced number of unknowns. The HO Method of Moments (MoM) and HO Locally Corrected Nystrom (LCN) method are two common techniques which yield such benefits. The former, however, is known to require prolonged system matrix fill times compared to that of the LCN method (Notaros, IEEE Trans. Antennas Propag., 56, 2251–2276, 2008). Being an element-based method the HO MoM also renders acceleration techniques such as the multilevel fast multipole algorithm (MLFMA) to be less efficient than the point-based LCN method. For the above reasons MLFMA accelerated HO LCN method is a preferred approach to efficient error-controllable large-scale electromagnetic analysis (Jeffrey, et. al., IEEE AP Mag. pp. 294–308, vol. 55, no. 3, June 2013).
机译:电磁分析的高阶(HO)方法具有很高的实用价值,因为它们比低阶方法具有更高的指数效率(Jeffrey等,IEEE AP Mag。pp。294–308,第55卷,无(2013年6月3日)。这样的方法还可以产生相同精度的解决方案,同时大大减少未知数。 HO方法的矩量法(MoM)和HO局部校正Nystrom(LCN)方法是产生此类好处的两种常用技术。但是,与LCN方法相比,已知前者需要更长的系统矩阵填充时间(Notaros,IEEE Trans。Antennas Propag。,56,2251-2276,2008)。作为基于元素的方法,HO MoM还使诸如多级快速多极算法(MLFMA)之类的加速技术的效率低于基于点的LCN方法。由于上述原因,MLMFA加速HO LCN方法是进行有效的可控误差的大规模电磁分析的首选方法(Jeffrey等人,IEEE AP Mag。pp。294-308,第55卷,第3期,6月)。 2013)。

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