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On the Determination of Resonant Modes of Dielectric Objects Using Surface Integral Equations

机译:利用表面积分方程确定介电物体的共振模

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Although surface integral equations have been extensively used for solving the scattering problem of arbitrarily shaped dielectric objects, when applied to the resonance problem, there are still some issues not fully addressed by the literature. In this paper, the method of moments with Rao-Wilton-Glisson basis functions is applied to the electric field integral equation (EFIE) for solving the resonance problem of dielectric objects. The resonant frequency is obtained by searching for the minimum of the reciprocal of the condition number of the impedance matrix in the complex frequency plane, and the modal field distribution is obtained through singular value decomposition (SVD). The determinant of the impedance matrix is not used since it is difficult to find its roots. For the exterior EFIE, the original basis functions are used as testing functions; for the interior EFIE, the basis functions rotated by 90° are used as testing functions. To obtain an accurate modal field solution, the impedance matrix needs to be reduced by half before SVD is applied to it. Numerical results are given and compared with those obtained by using the volume integral equation.
机译:尽管表面积分方程已被广泛用于解决任意形状的电介质物体的散射问题,但当应用于共振问题时,仍然存在一些文献未完全解决的问题。本文将具有Rao-Wilton-Glisson基函数的矩量方法应用于电场积分方程(EFIE),以解决电介质物体的共振问题。通过在复频率平面中搜索阻抗矩阵的条件数的倒数的最小值来获得谐振频率,并通过奇异值分解(SVD)获得模态场分布。由于难以找到其根,因此不使用阻抗矩阵的行列式。对于外部EFIE,原始基础函数用作测试函数;对于内部EFIE,将旋转90°的基本功能用作测试功能。为了获得准确的模态场解,在将SVD应用于阻抗矩阵之前,需要将其阻抗减小一半。给出了数值结果,并将其与使用体积积分方程获得的数值结果进行了比较。

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