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An accurate broad-band method of moments using higher order basis functions and tree-loop decomposition

机译:使用高阶基函数和树循环分解的精确矩矩方法

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摘要

A method is presented that combines the low-frequency accuracy of tree-loop decomposition with higher order basis functions to achieve an electric field integral equation based method of moments that is accurate over a wide band of frequencies. In general, the use of higher order divergence-conforming bases introduces more solenoidal degrees of freedom than the standard Rao-Wilton-Glisson (zeroth-order) bases. These solenoidal degrees of freedom are counted and identified, and an efficient method to construct the required higher order loops is presented. Numerical results demonstrate that the technique allows the use of a single mesh to acquire scattering results over a wide band of frequencies using arbitrary order basis functions.
机译:提出了一种将树循环分解的低频精度与高阶基函数结合在一起的方法,以实现基于电场积分方程的矩量法,该方法在很宽的频率范围内都是精确的。通常,与标准Rao-Wilton-Glisson(零阶)基相比,使用高阶发散一致性基会引入更多的螺线管自由度。计算和识别这些螺线管的自由度,并提出一种构造所需的高阶回路的有效方法。数值结果表明,该技术允许使用单个网格使用任意阶数的基函数来在宽频带上获取散射结果。

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