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Stability Analysis of Fractional-Order Bidirectional Associative Memory Neural Networks with Mixed Time-Varying Delays

机译:混合时变延迟分数级双向关联记忆神经网络的稳定性分析

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This paper studies the stability analysis of fractional-order bidirectional associative memory neural networks with mixed time-varying delays. The orders of these systems lie in the interval 1,2. Firstly, a sufficient condition is derived to ensure the finite-time stability of systems by resorting to some analytical techniques and some elementary inequalities. Next, a sufficient condition is obtained to guarantee the global asymptotic stability of systems based on the Laplace transform, the mean value theorem, the generalized Gronwall inequality, and some properties of Mittag–Leffler functions. In particular, these obtained conditions are expressed as some algebraic inequalities which can be easily calculated in practical applications. Finally, some numerical examples are given to verify the feasibility and effectiveness of the obtained main results.
机译:本文研究了混合时变延迟的分数级双向关联内存神经网络的稳定性分析。这些系统的订单位于间隔1,2中。首先,推导出足够的条件,以确保系统的有限时间稳定性,通过诉诸一些分析技术和一些基本的不平等。接下来,获得足够的条件以保证基于LAPLACE变换的系统的全局渐近稳定性,平均值定理,广义Gronwall不等式和Mittag Leffler功能的一些性质。特别地,这些获得的条件表示为可以在实际应用中容易地计算的一些代数不等式。最后,给出了一些数值例子来验证所获得的主要结果的可行性和有效性。

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