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Bifurcation of Limit Cycles for Two Differential Systems

机译:两个微分系统极限环的分叉

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Bifurcation of limit cycles for two differential systems is investigated using both qualitative analysis and numerical exploration. The investigation is based on detection functions which are particularly effective for the perturbed differential systems. The study reveals that each of the two systems has 3 limit cycles using detection function approach. By using method of numerical simulation, the distributed orderliness of the 3 limit cycles is observed and their nicety places are determined. The study also indicates that each of the 3 limit cycles passes the corresponding nicety point. The results presented here are helpful for further investigating the Hilbert's 16th problem.
机译:使用定性分析和数值探索方法研究了两个差分系统的极限环的分叉。该研究基于对扰动的差分系统特别有效的检测功能。研究表明,使用检测功能方法,两个系统中的每个系统都有3个极限循环。通过数值模拟的方法,观察了3个极限环的分布有序性,确定了它们的精确位置。研究还表明,三个极限循环中的每个循环都通过了相应的精确点。此处给出的结果有助于进一步研究希尔伯特的第16个问题。

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