基于同步的非线性参数化神经元模型的收缩识别

A. Flores-Perez, M. Gonzalez-Olvera, Yu Tang
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引用次数: 0

摘要

在这项工作中,提出了一种识别由Hindmarsh-Rose模型描述的非线性参数化神经系统的方案,使用同步和收缩来保持稳定性。该算法基于一个自适应律的构造,该律有助于使广义上的虚拟系统具有可收缩性。该虚拟动力学是一种抽象模型,其理想辨识目标和辨识误差为所研究系统的特解。收缩确保理想轨迹和真实轨迹在收缩区域内初始化时趋向于彼此。将该算法成功地应用于Hindmarsh-Rose模型的标量非线性参数辨识,并给出了数值结果,验证了该方法的有效性。
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Contraction-Based Identification of a Neuron Model with Nonlinear Parameterization via Synchronization
In this work, a scheme for the identification of a nonlinearly parameterized neural system described by the Hindmarsh-Rose model, using synchronization and contraction for stability, is proposed. The given algorithm is based on the construction of an adaptive law which helps to render contractive, in a generalized sense, certain virtual system. This virtual dynamics is obtained as an abstract model for which the ideal identification goals and the identification error of the system under study are particular solutions. Contraction ensures that ideal and real trajectories tend to each other whenever they are initialized within the contraction region.The algorithm was successfully applied to identify the scalar nonlinear parameter of the Hindmarsh-Rose model and numerical results are shown in order to demonstrate the effectiveness of the method.
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