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首页> 外文期刊>Differential equations: A translation of differensial'nye uraveniya >Bifurcation Resulting in Chaotic Motions in Dynamical Systems with Shock Interactions
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Bifurcation Resulting in Chaotic Motions in Dynamical Systems with Shock Interactions

机译:分叉导致具有冲击相互作用的动力系统的混沌运动

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摘要

At present, there are several known bifurcations resulting in the onset of chaotic motions in dynamical systems. For smooth dynamical systems, these are a sequence of period-multiplying bifurcations [1], bifurcation in a system with a homoclinic curve of a saddle-focus equilibrium [2, pp. 317-335], bifurcation in a system with a structurally unstable homoclinic curve [3], bifurcation of a quasiperiodic motion [4, pp. 117-151 of the Russian translation], and intermittency [5]. Only the bifurcation related to the exit of a periodic motion to the boundary of the system smoothness failure was considered [6-9] for nonsmooth dynamical systems.
机译:目前,有几种已知的分叉导致动力学系统中出现混沌运动。对于平稳的动力学系统,这些是一系列周期倍增的分叉[1],即在具有马鞍-焦点平衡的同斜曲线的系统中的分叉[2,pp。317-335],在结构不稳定的系统中的分叉同斜曲线[3],准周期运动的分叉[4,俄语翻译的第117-151页]和间歇性[5]。对于非光滑动力系统,仅考虑与周期性运动的退出相关的分岔[6-9]。

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