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Stability Analysis of Stochastic Markovian Jump Neural Networks with Different Time Scales and Randomly Occurred Nonlinearities Based on Delay-Partitioning Projection Approach

机译:基于延迟分区投影方法的不同时间尺度随机发生的随机发生非线性的随机马尔维亚跳跃神经网络的稳定性分析

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In this paper, the mean square asymptotic stability of stochastic Markovian jump neural networks with different time scales and randomly occurred nonlinearities is investigated. In terms of linear matrix inequality (LMI) approach and delay-partitioning projection technique, delay-dependent stability criteria are derived for the considered neural networks for cases with or without the information of the delay rates via new Lyapunov-Krasovskii functionals. We also obtain that the thinner the delay is partitioned, the more obviously the conservatism can be reduced. An example with simulation results is given to show the effectiveness of the proposed approach.
机译:本文研究了具有不同时间尺度和随机发生的非线性的随机马尔维亚跳神经网络的平均方形渐近稳定性。就线性矩阵不等式(LMI)方法和延迟分区投影技术而言,对于具有或不通过新Lyapunov-krasovskii功能的延迟速率的信息的情况来导出延迟相关的稳定性标准。我们还获得了延迟分配的较薄,可以减少保守主义越明显。给出了仿真结果的示例,以显示所提出的方法的有效性。

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