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Solution of nonlinear circuits with the Central Force Optimization algorithm

机译:用中央力优化算法求解非线性电路

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This manuscript presents the results achieved after using the Central Force Optimization (CFO) algorithm, proposed by Formato on 2007, for solving a system of nonlinear equations, which represents an electronic circuit operating on dc. At first, a brief theoretical foundation of CFO is shown, as well as a theorem that shows why it is possible to solve this type of systems through an optimization algorithm. Afterwards, its behavior for some standard functions, is commented. Moreover, results with a basic circuit, and a scalable one, are discussed. It was found that CFO does not operate well for nearly plain regions, such as the one between zero volts and the conduction voltage of a diode. This is later demonstrated by using an objective function built with a system of exponential equations. Even after a couple of modifications, CFO was not able to find a valid answer for systems of three or more variables, so it is concluded that this approach should be avoided, at least for the time being, for the solution of equations with a planar or almost planar region and the previously mentioned number of unknowns.
机译:该手稿介绍了在使用Formato于2007年提出的中央力优化(CFO)算法求解非线性方程组后所获得的结果,该非线性方程组表示在直流上工作的电子电路。首先,简要介绍了CFO的理论基础,以及一个定理,说明了为什么可以通过优化算法来解决这类系统。此后,将评论其对某些标准功能的行为。此外,还讨论了基本电路和可扩展电路的结果。结果发现,CFO在几乎平坦的区域(例如介于零伏和二极管的导通电压之间的区域)中无法很好地工作。稍后将通过使用由指数方程组构建的目标函数进行演示。即使进行了几处修改,CFO也无法为三个或更多变量的系统找到有效的答案,因此得出的结论是,至少对于暂时的平面方程解,应该避免这种方法。或几乎平坦的区域以及前面提到的未知数。

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