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SFELP: a hybrid 3D-finite elements/segmentation method with fast frequency sweep based on the SyMPVL algorithm for the analysis of passive microwaves circuits

机译:SFELP:一种基于SyMPVL算法的快速扫频3D有限元/分段混合方法,用于分析无源微波电路

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The segmentation technique has been widely used for the full-wave analysis of microwave circuits to reduce CPU time and memory requirements. When this technique is implemented by linking multimode and multiport matrices of the different regions in which the circuit is divided, these matrices must be obtained for a great number of frequencies if a broad band analysis is required. In this paper, it is the SFELP method (segmentation/finite elements/Lanczos-Pade) is introduced. This method applies the symmetric Pade via Lanczos algorithm (SyMPVL) to a 3D-finite elements/segmentation method (3D-FE/SM) for obtaining a reduced order model of the transfer function of each region in which a 3D analysis is used. The result for each region is the multimode multiport generalized admittance matrix (GAM) on a wide band of frequencies from which the generalized scattering matrix (GSM) is computed. Then, the global response of the circuit can be immediately obtained by connecting the partial GSMs.
机译:分段技术已广泛用于微波电路的全波分析,以降低CPU时间和内存要求。当通过链接电路被划分的不同区域的多模和多端口矩阵来实现该技术时,如果需要宽带分析,则必须获得大量频率的这些矩阵。在本文中,介绍了SFELP方法(介绍了分段/有限元/ Lanczos-Pade)。该方法通过LanczoS算法(Sympvl)将对称梯队(Sympvl)应用于3D有限元/分段方法(3D-FE / SM),以获得使用3D分析的每个区域的传递函数的减少阶模型。每个区域的结果是在计算广义散射矩阵(GSM)的宽带频带上的多模多端口广义导纳矩阵(GAM)。然后,可以通过连接部分GSM来立即获得电路的全局响应。

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