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Impulsively Control Complex Networks With Different Dynamical Nodes To Its Trivial Equilibrium

机译:具有不同动态节点的脉冲控制复杂网络的平衡

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This paper investigates the stability of complex networks with different dynamical nodes by impulsive control. A model of complex network with different dynamical nodes is presented and then the impulsive controlled network is written as a whole vector equation. Specially, the coupling matrix in this model is not assumed to be diffusive or irreducible. Some criteria and corollary are derived for the presented impulsive controlled complex networks. Furthermore, the results are illustrated by a complex network composed of the chaotic Lorenz systems and Chua's circuit systems. All the numerical simulations verify the correctness of the theoretical results.
机译:本文通过脉冲控制研究了具有不同动态节点的复杂网络的稳定性。提出了具有不同动力学节点的复杂网络模型,然后将脉冲控制网络写成一个完整的向量方程。特别地,该模型中的耦合矩阵不被认为是扩散的或不可约的。对于所提出的脉冲控制复杂网络,得出了一些标准和推论。此外,通过一个由混沌Lorenz系统和Chua电路系统组成的复杂网络来说明结果。所有数值模拟验证了理论结果的正确性。

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