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Modeling of Distributed RLC Interconnect and Transmission Line via Closed Forms and Recursive Algorithms

机译:闭合形式和递归算法对分布式RLC互连和传输线进行建模

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This paper presents the closed forms of the state-space models and the recursive algorithms of the transfer function models for fast and accurate modeling of the distributed RLC interconnect and transmission lines, which may be evenly or unevenly distributed. Considered models include the distributed RLC interconnect lines with or without external source and load connection. The effective closed forms and recursive algorithms do not involve any matrix inverse, LU matrix factorization, or matrix multiplication, thus reducing the computation complexity dramatically. Especially, the computation complexity of the closed forms for any evenly or unevenly distributed RLC interconnect line circuits is only O(1) or O(m), respectively, in sense of the scalar multiplication times, where m ¿ N of the system order. The features of new recursive algorithms are two recursive s-polynomials and the low computation complexity. Examples illustrate the new methods in both time and frequency domains. Comparing with the PSpice, the new methods can dramatically reduce the runtime of the time responses and the Bode plots by 25% - 98.5% in the examples. The results can be applied to the RLC interconnect analysis and model reduction as a key to new approach.
机译:本文提出了状态空间模型的封闭形式和传递函数模型的递归算法,以快速,准确地对分布均匀或不均匀分布的分布式RLC互连和传输线进行建模。考虑的模型包括带有或不带有外部源和负载连接的分布式RLC互连线。有效的封闭形式和递归算法不涉及任何矩阵求逆,LU矩阵分解或矩阵乘法,从而大大降低了计算复杂度。特别是,就标量乘法时间而言,对于任何均匀或不均匀分布的RLC互连线路电路,闭合形式的计算复杂度分别仅为O(1)或O(m),其中系统阶数为mÂN 。新的递归算法的特征是两个递归s多项式和低计算复杂度。实例说明了时域和频域中的新方法。与PSpice相比,新方法可以将示例中的时间响应和Bode图的运行时间大大减少25%-98.5%。该结果可应用于RLC互连分析和模型简化,作为新方法的关键。

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