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首页> 外文期刊>International Journal of Control, Automation, and Systems >Non-fragile Suboptimal Set-membership Estimation for Delayed Memristive Neural Networks with Quantization via Maximum-error-first Protocol
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Non-fragile Suboptimal Set-membership Estimation for Delayed Memristive Neural Networks with Quantization via Maximum-error-first Protocol

机译:通过最大误差第一协议的延迟忆出神经网络的非脆弱的次优模型估计

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摘要

This paper is concerned with the non-fragile protocol-based set-membership estimation problem for a class of discrete memristive neural networks (MNNs) with mixed time-delays, quantization and unknown but bounded noises. The nonlinear neural activation function satisfies the sector-bounded condition and the logarithmic quantization error is transformed to the norm-bounded uncertainty. In order to save the networks resources, the maximum-error-first (MEF) protocol is introduced to allocate the utilization order of the network channel. The focus is on the design of non-fragile state estimator to ensure such that, in the simultaneous presence of the mixed time-delays, quantization errors and estimator gain perturbations, real state is confined to the ellipsoid. In particular, a minimization problem is given to determine the radius of the designed ellipsoid and the estimator gain matrix by testifying the feasibility of some recursive matrix inequalities. Finally, some simulations are used to show the feasibility of the developed non-fragile suboptimal state estimation strategy.
机译:本文涉及具有混合时延迟,量化和未知但有界噪声的一类离散的忆内神经网络(MNN)的基于非易碎协议的集合估计问题。非线性神经激活函数满足扇区有界条件,对数量化误差变换为常态不确定性。为了保存网络资源,引入了最大错误第一(MEF)协议以分配网络信道的利用顺序。该重点是在非易碎状态估计器的设计上,以确保在混合时间延迟的同时存在,量化误差和估计器增益扰动中,实际状态仅限于椭圆体。特别地,给出最小化问题来确定所设计的椭圆体和估计器增益矩阵的半径通过作证一些递归矩阵不等式的可行性。最后,一些模拟用于显示出开发的非脆弱次优估计策略的可行性。

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