Companion models in two-time scale for multitone steady-state simulation of the nonlinear circuits

M. Iordache, L. Dumitriu, L. Mandache
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Abstract

The multitone signals make traditional analysis difficult even impossible if the circuits are highly nonlinear. Using multiple time variables allow an efficient representation of these signals. In this formulation the components with different rates of variation are decoupled, each disparate signal being represented by its own artificial time scale. The differential algebraic equations describing the dynamic behavior of these circuits are transformed into multi-time partial differential equations (MPDEs). In order to solve MPDEs, discrete resistive models (companion models) associated to a selected numeric integration algorithm are used to model the dynamic circuit elements. In this paper companion models in 2D are built in order to implement them in a very efficient simulator for steady-state simulation of the nonlinear circuits.
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非线性电路多音稳态仿真的双时间尺度伴生模型
如果电路是高度非线性的,多音信号使传统的分析变得困难甚至不可能。使用多个时间变量可以有效地表示这些信号。在该公式中,具有不同变化率的分量是解耦的,每个不同的信号由其自己的人工时间尺度表示。将描述这些电路动态特性的微分代数方程转化为多时间偏微分方程(MPDEs)。为了求解mpde,采用与选定的数值积分算法相关联的离散电阻模型(伴侣模型)对动态电路元件进行建模。为了在一个非常有效的仿真器中实现非线性电路的稳态仿真,本文建立了二维伴生模型。
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