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Delay, state, and parameter estimation in chaotic and hyperchaotic delayed systems with uncertainty and time-varying delay

机译:具有不确定和时变时滞的混沌和超混沌时滞系统的时滞,状态和参数估计

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摘要

A novel approach is proposed for simultaneous estimation of states, delay and parameters of nonlinear chaotic and hyperchaotic delayed systems with constant delay as well as simultaneous estimation of states and parameters for such delayed systems with time-varying delay. The approach exploits continuous time approximation and stochastic optimal filtering. Also, an innovative technique is proposed to approximately compute the Lyapunov exponents of a nonlinear delayed system in order to determine the parameter values for which the system becomes chaotic or hyperchaotic. The model used in this approach contains two different source of considerable uncertainty. The approach is successfully implemented for state, parameter and delay estimation on various forms of time delayed Lorenz system and delayed Hopfield neural network including chaotic and hyperchaotic cases with constant and time-varying delays. In case of delayed Hopfield neural network, the performance of the approach is shown to be superior compared with two other existing approaches.
机译:提出了一种新颖的方法,用于同时估计具有恒定延迟的非线性混沌和超混沌延迟系统的状态,延迟和参数,以及同时估计具有时变延迟的此类延迟系统的状态和参数的方法。该方法利用连续时间近似和随机最优滤波。另外,提出了一种创新技术来近似计算非线性延迟系统的Lyapunov指数,以确定该系统变得混沌或超混沌的参数值。此方法中使用的模型包含两个不同的不确定性来源。该方法已成功地实现了各种形式的时滞Lorenz系统和时延Hopfield神经网络的状态,参数和时延估计,包括具有恒定时变时滞的混沌和超混沌情况。在存在延迟的Hopfield神经网络的情况下,该方法的性能显示出比其他两种现有方法更好。

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