Complex Dynamics of an Autonomous Prey-Predator System with Impulsive State Feedback Control

机译：具有脉冲状态反馈控制的自治捕食系统的复杂动力学

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The complex dynamics of an autonomous prey-predator system with impulsive state feedback control is studied. The sufficient conditions for the existence and stability of semi-trivial are obtained by using the Poincare map. Numerical simulations show that the complex dynamics of system we considered, including the doubling-bifurcations, chaos, etc.

机译：研究了具有脉冲状态反馈控制的自治捕食系统的复杂动力学。通过使用Poincare映射获得半平凡的存在和稳定性的充分条件。数值模拟表明，我们所考虑的系统的复杂动力学，包括倍增分叉，混沌等。

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《International Conference on Information and Computing Science;ICIC '09》|2009年|196-199|共4页
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Zuoliang Xiong; Xin Wang; Shunyi Li;
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Poincare mapping; bifurcation; large-scale systems; predator-prey systems; stability; state feedback; Poincare map; autonomous prey-predator system; chaos; complex dynamics; impulsive state feedback control; numerical simulation; periodic solution; state impulsive; the Poincaré criterion; the Poincaré map;

机译：庞加莱映射;分叉;大型系统;捕食者-食饵系统;稳定性;状态反馈;庞加莱图;自治猎物-捕食者系统;混沌;复杂动力学;脉冲状态反馈控制;数值模拟;周期解;状态脉冲;庞加莱标准;庞加莱地图;

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1. Dynamic complexity of an Ivlev-type prey-predator system with impulsive state feedback control [J] . Dai C., Zhao M., Chen L. Journal of applied mathematics . 2012,第Pta9期

机译：具有脉冲状态反馈控制的Ivlev型捕食者系统的动态复杂性
2. Dynamic Complexity of an Ivlev-Type Prey-Predator System with Impulsive State Feedback Control [J] . ChuanjunDai, MinZhao, LansunChen Journal of applied mathematics . 2012,第1期

机译：具有脉冲状态反馈控制的Ivlev型食饵-捕食者系统的动态复杂性
3. Dynamical behavior of a class of prey-predator system with impulsive state feedback control and Beddington-DeAngelis functional response [J] . Zhang Y., Zhang Q., Zhang X. Nonlinear dynamics . 2012,第2期

机译：具有脉冲状态反馈控制和Beddington-DeAngelis功能响应的一类捕食系统的动力学行为
4. Complex dynamics of an autonomous prey-predator system with impulsive state feedback control [C] . Zuoliang Xiong, Xin Wang, Shunyi Li International Conference on Information and Computing Science . 2009

机译：具有冲动状态反馈控制的自主猎物捕食者系统的复杂动态
5. Analytical modeling, analysis and robust control of uncertain nonlinear dynamical systems by using sliding mode control (SMC) and quantitative feedback theory (QFT). [D] . Rajapakse, Nuraj I. 2006

机译：利用滑模控制（SMC）和定量反馈理论（QFT）对不确定的非线性动力系统进行分析建模，分析和鲁棒控制。
6. Robust Time-Delay Feedback Control of Vehicular CACC Systems with Uncertain Dynamics [O] . Xiulan Song, Li Chen, Ke Wang, 2020

机译：具有不确定动态特性的车辆CACC系统的鲁棒时滞反馈控制
7. Dynamic Complexity of an Ivlev-Type Prey-Predator System with Impulsive State Feedback Control [O] . Chuanjun Dai, Min Zhao, Lansun Chen 2012

机译：具有脉冲状态反馈控制的IVLEV型猎物捕食者系统的动态复杂性
8. Bayesian Tracking within a Feedback Sensing Environment: Estimating Interacting, Spatially Constrained Complex Dynamical Systems from Multiple Sources of Controllable Devices. [R] . Fox, E. B. 2014

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Complex Dynamics of an Autonomous Prey-Predator System with Impulsive State Feedback Control

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