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Frequency-Limited Reduction of Regular and Singular Circuit Models Via Extended Krylov Subspace Method

机译:通过扩展Krylov子空间方法跨越常规和奇异电路模型的频率有限减少

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During the past decade, model order reduction (MOR) has become key enabler for the efficient simulation of large circuit models. MOR techniques based on balanced truncation (BT) offer very good error estimates and can provide compact models with any desired accuracy over the whole range of frequencies (from dc to infinity). However, in most applications the circuit is only intended to operate at specific frequency windows, which means that the reduced-order model can become unnecessarily large to achieve approximation over all frequencies. In this article, we present a frequency-limited approach which, combined with an efficient low-rank sparse implementation of the extended Krylov subspace (EKS) method, can handle large input models and provably leads to reduced-order models that are either smaller or exhibit better accuracy than full-frequency BT.
机译:在过去十年中,模型顺序减少(MOR)已成为高电路模型的高效仿真的关键推动因素。基于平衡截断(BT)的MOR技术提供了非常好的错误估计,并且可以在整个频率范围内提供具有任何所需精度的紧凑型号(从DC到Infinity)。然而,在大多数应用中,电路仅用于在特定频率窗口操作,这意味着减小阶模型可以不必要地大,以实现所有频率的近似。在本文中,我们提出了一种函数限制方法,结合了扩展Krylov子空间(EKS)方法的有效低级稀疏实现,可以处理大输入模型,并可以为较小或更少的减少级模型表现得比全频率高于全频率。

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