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A Fast Quasi-Multiple Medium Algorithm for 3-D Interconnect Capacitance Calculation

机译:一种快速的三维互连电容计算算法

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In the deep-submicron VLSI circuits, fast and accurate computation of the parasitic interconnect capacitance is very significant for design of the circuits with high performance, and is becoming an important and difficult task in the numerical computation. In the extraction of the capacitance, the direct boundary element method (BEM) is used for solving the Laplacian's equation with mixed Dirichlet and Neumann boundary conditions. In the paper, the localization of the direct BEM is analyzed and a fast quasi-multiple medium (QMM) algorithm based on it is presented in detail. A primary analysis of the computational complexity for a simplified model problem is given and it is concluded with a nearly linear relationship of N, where N is the number of the boundary elements. Numerical results can match the theoretical analysis well.
机译:在深亚微米VLSI电路中,寄生互连电容的快速准确计算对于具有高性能的电路设计非常重要,并且在数值计算中成为一个重要且困难的任务。在电容的提取中,直接边界元件方法(BEM)用于用混合Dirichlet和Neumann边界条件求解拉普拉斯方程式。在本文中,分析了直接BEM的定位,并详细介绍了基于其的快速准多种介质(QMM)算法。给出了对简化模型问题的计算复杂性的主要分析,并且用N的几乎线性关系结束,其中N是边界元素的数量。数值结果可以匹配理论分析良好。

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