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所属单位：理学院

发表刊物：JOURNAL OF COMPUTATIONAL AND NONLINEAR DYNAMICS

摘要：Subharmonic bifurcations and chaotic dynamics are investigated both analytically and numerically for a class of ship power system. Chaos arising from heteroclinic intersections is studied with the Melnikov method. The critical curves separating the chaotic and nonchaotic regions are obtained. The chaotic feature on the system parameters is discussed in detail. It is shown that there exist chaotic bands for this system. The conditions for subharmonic bifurcations with O type or R type are also obtained. It is proved that the system can be chaotically excited through finite subharmonic bifurcations with O type, and it also can be chaotically excited through infinite subharmonic bifurcations with R type. Some new dynamical phenomena are presented. Numerical simulations are given, which verify the analytical results.

ISSN号：1555-1423

是否译文：否

发表时间：2018-03-01

合写作者：陈芳启

通讯作者：周良强,陈芳启,周良强