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Finding all modes of nonlinear oscillations by the Krawczyk-Moore-Jones algorithm

机译:用Krawczyk-Moore-Jones算法找到非线性振荡的所有模式

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This paper presents the effective application of Moore and Jones's algorithm based on Krawczyk operator (KMJ-algorithm) to seeking all the modes of nonlinear oscillations. To show the effectiveness, we take the problem of finding all modes of subharmonic oscillations in three-phase circuits. This problem has not long been resolved because all solutions of the determining equations of amplitudes and phases have not been guaranteed by such conventional numerical method as Newton method. Here in order to apply the KMJ algorithm the determining equations are symbolically derived by extending the asymptotic method. In all the processes of derivation the software Maple is used. The computational results are shown on the parameter space together with the number of solutions.
机译:本文提出了基于Krawczyk算子(KMJ-algorithm)的Moore和Jones算法在寻求所有非线性振荡模式方面的有效应用。为了证明其有效性,我们采取在三相电路中寻找所有次谐波振荡模式的问题。由于尚未通过诸如牛顿法的常规数值方法来保证振幅和相位的确定方程的所有解,因此该问题尚未得到解决。在这里,为了应用KMJ算法,通过扩展渐近方法来象征性地推导出确定方程。在所有派生过程中,均使用Maple软件。计算结果与解的数量一起显示在参数空间上。

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