Periodic Solutions of Branched Space from Closed Orbits under Mixed Perturbations

L. Deng, Ruiping Huang, Wenhui Hao, Qingzheng Xu
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Abstract

By combining the means of the center manifold theorem and Planar branching theory, this paper studies the sufficient conditions for general three-dimensional systems to branch out into spatial periodic solutions under mixed perturbations, and obtains two theorems for judging the periodic solutions of general three-dimensional systems branching out from closed orbits, which generalize the results of existing planar systems.
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混合扰动下闭轨道分支空间的周期解
结合中心流形定理与平面分支理论的方法,研究了一般三维系统在混合扰动下分支出空间周期解的充分条件,得到了一般三维系统从封闭轨道分支出周期解的两个定理,推广了已有平面系统的结果。
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