李晓君, 麦洁银, 谭满春. 节点维数不同的神经网络系统的有限时间同步[J]. 信息与控制, 2016, 45(3): 335-341,347. DOI: 10.13976/j.cnki.xk.2016.0335
引用本文: 李晓君, 麦洁银, 谭满春. 节点维数不同的神经网络系统的有限时间同步[J]. 信息与控制, 2016, 45(3): 335-341,347. DOI: 10.13976/j.cnki.xk.2016.0335
LI Xiaojun, MAI Jieyin, TAN Manchun. Finite-time Synchronization of the Neural Networks with Nodes of Different Dimensions[J]. INFORMATION AND CONTROL, 2016, 45(3): 335-341,347. DOI: 10.13976/j.cnki.xk.2016.0335
Citation: LI Xiaojun, MAI Jieyin, TAN Manchun. Finite-time Synchronization of the Neural Networks with Nodes of Different Dimensions[J]. INFORMATION AND CONTROL, 2016, 45(3): 335-341,347. DOI: 10.13976/j.cnki.xk.2016.0335

节点维数不同的神经网络系统的有限时间同步

Finite-time Synchronization of the Neural Networks with Nodes of Different Dimensions

  • 摘要: 研究了节点维数不同的神经网络系统的有限时间同步问题.假设动态神经网络有限时间同步的驱动系统和响应系统都是分别由不同维数的网络耦合而成的,即各系统中单个网络中节点数量不尽相同.然后给出不同维数的神经网络系统的网络模型,并对非线性反馈控制器进行设计,基于李亚普诺夫稳定性理论得到系统的有限时间同步的充分条件.数值算例证明了所提出的方法的有效性.

     

    Abstract: The finite-time synchronization of the neural networks with nodes of different dimensions is investigated in this study. The drive system and response system are the coupling networks of different dimensions, indicating that the node numbers of each single network in these systems are not the same. The nonlinear feedback controller is designed for such dynamic neural networks. The sufficient conditions of finite-time synchronization of the dynamic neural networks are derived on the basis of Lyapunov stability theory. Finally, a numerical example is provided to demonstrate the effectiveness of the proposed method.

     

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