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In this paper, the fractional-order Genesio--Tesi system showing chaotic
behaviours is introduced, and the corresponding one in an integer-order form
is studied intensively. Based on the harmonic balance principle, which is
widely used in the frequency analysis of nonlinear control systems, a
theoretical approach is used to investigate the conditions of system
parameters under which this fractional-order system can give rise to a
chaotic attractor. Finally, the numerical simulation is used to verify the
validity of the theoretical results. 相似文献
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In this paper, the synchronization in a unified fractional-order
chaotic system is investigated by two methods. One is the
frequency-domain method that is analysed by using the Laplace
transform theory. The other is the time-domain method that is
analysed by using the Lyapunov stability theory. Finally, the
numerical simulations are used to illustrate the effectiveness
of the proposed synchronization methods. 相似文献
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In this paper, an approach for chaotifying a stable controllable linear system via single input state-feedback is presented. The overflow function of the system states is designed as the feedback controller, which can make the fixed point of the closed-loop system to be a snap-back repeller, thereby yields chaotic dynamics. Based on the Marotto theorem, it proves theoretically that the closed-loop system is chaotic in the sense of Li and Yorke. Finally, the simulation results are used to illustrate the effectiveness of the proposed method. 相似文献
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基于混沌模拟退火神经网络的最短路径路由算法,虽然能有效地克服Hopfield神经网络易陷入局部最小值的缺点,但对节点数较多的网络,仍有缺陷。引进了一种事后修正机制,即在结果修正时,结合具体问题,充分考虑解的合法性,根据神经网络的输出矩阵,依次找到该行的最大值,确定与该节点相连的下一个最短路径节点。仿真结果显示既使网络节点数较多,这一算法仍运行良好且能以较大的概率找到全局最优解。 相似文献
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