Weakly nonlinear circuit analysis based on fast multidimensional inverse Laplace transform

ASP-DAC(2012)

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摘要
There have been continuing thrusts in developing efficient modeling techniques for circuit simulation. However, most circuit simulation methods are time-domain solvers. In this paper we propose a frequency-domain simulation method based on Laguerre function expansion. The proposed method handles both linear and nonlinear circuits. The Laguerre method can invert multidimensional Laplace transform efficiently with a high accuracy, which is a key step of the proposed method. Besides, an adaptive mesh refinement (AMR) technique is developed and its parallel implementation is introduced to speed up the computation. Numerical examples show that our proposed method can accurately simulate large circuits while enjoying low computation complexity.
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关键词
nonlinear network analysis,laguerre function expansion,stochastic processes,time-domain solvers,laguerre method,adaptive mesh refinement technique,frequency-domain analysis,laplace transforms,frequency-domain simulation method,computation complexity,circuit complexity,amr technique,nonlinear circuits,nonlinear circuit analysis,fast-multidimensional inverse laplace transform,circuit simulation method,linear circuits,acceleration,manganese,inverse laplace transform,accuracy,three dimensional,adaptive mesh refinement,frequency domain analysis,computational complexity,time domain,laplace equation,laplace transform,frequency domain
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