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Contamination of the accuracy of the combined-field integral equation with the discretization error of the magnetic-field integral equation

机译:组合场积分方程的精度受到磁场积分方程离散化误差的污染

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摘要

We investigate the accuracy of the combined-field integral equation (CFIE) discretized with the Rao-Wilton-Glisson (RWG) basis functions for the solution of scattering and radiation problems involving three-dimensional conducting objects. Such a low-order discretization with the RWG functions renders the two components of CFIE, i.e., the electric-field integral equation (EFIE) and the magnetic-field integral equation (MFIE), incompatible, mainly because of the excessive discretization error of MFIE. Solutions obtained with CFIE are contaminated with the MFIE inaccuracy, and CFIE is also incompatible with EFIE and MFIE. We show that, in an iterative solution, the minimization of the residual error for CFIE involves a breakpoint, where a further reduction of the residual error does not improve the solution in terms of compatibility with EFIE, which provides a more accurate reference solution. This breakpoint corresponds to the last useful iteration, where the accuracy of CFIE is saturated and a further reduction of the residual error is practically unnecessary. © 2009 IEEE.
机译:我们研究了用Rao-Wilton-Glisson(RWG)基函数离散化的组合场积分方程(CFIE)的精度,用于解决涉及三维导电物体的散射和辐射问题。这种具有RWG函数的低阶离散化使得CFIE的两个分量,即电场积分方程(EFIE)和磁场积分方程(MFIE)不兼容,这主要是由于MFIE的过度离散误差。用CFIE获得的溶液受MFIE精度的污染,并且CFIE也与EFIE和MFIE不兼容。我们表明,在迭代解决方案中,CFIE的残余误差的最小化涉及一个断点,在该点上,进一步减少残余误差并不能改善与EFIE的兼容性,从而提供了更准确的参考解决方案。该断点对应于最后一个有用的迭代,在该迭代中CFIE的精度达到了饱和,并且实际上没有必要进一步减少残留误差。 ©2009 IEEE。

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    Gürel, L.; Ergül Ö.;

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  • 年度 2009
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