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Finite-thickness conductor models for full-wave analysis of interconnects with a fast Integral equation method

机译:用快速积分方程法对互连进行全波分析的有限厚度导体模型

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In this paper, a fast electromagnetic integral equation solution methodology is proposed for the frequency-domain modeling of lossy, interconnect structures. The proposed method utilizes a two-layer model for thick conductors where the unknown current density inside the rectangular wire strips is approximated in terms of equivalent surface currents placed at the top and bottom sides of the strip which, for the purposes of this paper, are assumed to be substantially larger than the side strips. A matrix impedance relationship, which depends on the conductor thickness and its material properties, is established between the two surface current densities to account for the skin effect behavior of the field within the conductor. The selected assignment of the unknown current densities on the planes associated with the top and bottom sides of the metallization, combined with the planarity of multilayered interconnect structures, makes possible the application of the conjugate gradient fast Fourier transform (FFT) algorithm for the computationally efficient prediction of the electromagnetic response of multiport interconnect structures. Applications of the resulting fast integral equation solver to the electromagnetic modeling of interconnect circuits with thick lossy conductors from near dc to multigigahertz frequencies are used to demonstrate the validity of the method and quantify its computational efficiency.
机译:本文提出了一种快速电磁积分方程求解方法,用于有损互连结构的频域建模。所提出的方法对厚导体使用两层模型,其中矩形导线条内部的未知电流密度根据置于导线条顶部和底部的等效表面电流来近似,对于本文而言,假定比侧边条大得多。在两个表面电流密度之间建立了矩阵阻抗关系,该关系取决于导体的厚度及其材料特性,以说明导体内电场的趋肤效应行为。与金属化的顶部和底部相关联的平面上的未知电流密度的选定分配,结合多层互连结构的平面性,使得共轭梯度快速傅立叶变换(FFT)算法的应用成为可能多端口互连结构的电磁响应的预测。将所得的快速积分方程求解器应用于从直流到几千兆赫频率的厚损耗导体的互连电路的电磁建模中,以证明该方法的有效性并量化其计算效率。

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