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A Matrix Decomposition Technique Based on the Concept of Measure and Its Application to Planar Phased Dipole Arrays

机译:基于量度概念的矩阵分解技术及其在平面相控偶极子阵列中的应用

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Full impedance matrices of the method of moments (MoM) type have been decomposed into sparse matrices in the application of on-surface measured equation of invariance (OSMEI) [1], [2]. The objectives in [1] and [2] are to find continuous current distributions on scatterers. Thus, the concept of metron and measure is justified under the postulate that the local relation between fields and current densities is an invariant of the excitation. In this paper, we have extended the concept to dipole arrays, where the objective is to find the discrete driving point currents. Numerical results show that using the windowed metrons presented in this paper, the sparsity rate of the sparse matrices can be kept within 1%, while the E- and H-plane patterns are still in good agreement with the MoM results except for the farthest side lobes of the H-plane patterns.
机译:在表面测量不变性方程(OSMEI)的应用中,矩量法(MoM)类型的全阻抗矩阵已分解为稀疏矩阵[1],[2]。 [1]和[2]中的目标是找到散射体上的连续电流分布。因此,在假设磁场和电流密度之间的局部关系是激励的不变性的前提下,节拍和测量的概念是合理的。在本文中,我们将概念扩展到偶极子阵列,其目的是找到离散的驱动点电流。数值结果表明,使用本文介绍的窗式节拍器,稀疏矩阵的稀疏率可以保持在1%以内,而E平面和H平面的模式与MoM的结果仍然相吻合,除了最远的一面。 H平面模式的波瓣。

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