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High-order sensitivity invariants

机译:高阶灵敏度不变量

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摘要

The aim of the research reported in this paper is to extend the notion of invariant sensitivity sum, widely known for electrical networks, from first-order sensitivities to high-order sensitivities. The results are high-order invariant sums of sensitivities of the first and the second kind, formulated for nonlinear lumped circuit, which consists of one-port and two-ports only. One-ports are generalized resistances, capacitances, inductances, voltages, and current sources, whereas two-ports are nonlinear generalizations of four types of controlled sources. It is observed that the invariant sums actually found for nonlinear lumped networks are generalizations of sums given earlier by authors for linear lumped networks. The article is illustrated by numerical sensitivity analysis of simple linear and nonlinear circuits. Copyright © 2010 John Wiley & Sons, Ltd.
机译:本文报道的研究目的是将不变灵敏度总和的概念从一阶敏感度扩展到高阶敏感度。结果是为非线性集总电路公式化的第一类和第二类灵敏度的高阶不变总和,该电路仅由一个端口和两个端口组成。一端口是广义的电阻,电容,电感,电压和电流源,而二端口是四种受控源的非线性概括。可以观察到,对于非线性集总网络实际发现的不变总和是作者先前针对线性集总网络给出的总和的一般化。本文通过对简单线性和非线性电路的数值敏感性分析来说明。版权所有©2010 John Wiley&Sons,Ltd.

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