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A constructive method for finding the periodic response of nonlinear circuits

机译:寻找非线性电路周期响应的一种建设性方法

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We introduce a new iteration procedure for calculating the periodic response of nonlinear dynamic circuits, which is based on a less known variant of the Cesari method. The successive approximations of the periodic solution of circuit equations are determined through recurrent formulas in the frequency domain starting from a low-order approximation of the solution, which is obtained by using the harmonic balance method. The use of this latter method might be thus aimed at this end only, when it is used in combination with the proposed iteration procedure. The resulting constructive process of solution is remarkably less time consuming than that of the harmonic balance method, as shown through its application to some typical nonlinear circuits.
机译:我们引入了一种新的迭代程序来计算非线性动态电路的周期响应,该程序基于Cesari方法的一个鲜为人知的变体。电路方程周期解的逐次逼近是通过频域中的递归公式确定的,该公式从解决方案的低阶逼近开始,这是使用谐波平衡法获得的。因此,仅当与建议的迭代过程结合使用时,才可以将后一种方法用于此目的。通过将其应用到一些典型的非线性电路中可以看出,与谐波平衡方法相比,所生成的构造方法的解决方案所花费的时间明显更少。

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