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Periodic solutions for complex-valued neural networks of neutral type by combining graph theory with coincidence degree theory

机译:图论与重合度理论相结合的中性型复值神经网络的周期解

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In this paper, by combining graph theory with coincidence degree theory as well as Lyapunov functional method, sufficient conditions to guarantee the existence and global exponential stability of periodic solutions of the complex-valued neural networks of neutral type are established. In our results, the assumption on the boundedness for the activation function in (Gao and Du in Discrete Dyn. Nat. Soc. 2016:Article ID 1267954, 2016) is removed and the other inequality conditions in (Gao and Du in Discrete Dyn. Nat. Soc. 2016:Article ID 1267954, 2016) are replaced with new inequalities.
机译:本文通过将图论与重合度理论以及李雅普诺夫泛函方法相结合,为保证中立型复值神经网络周期解的存在性和全局指数稳定性建立了充分的条件。在我们的结果中,删除了关于(Discute Dyn.Nat.Soc.2016年的高和杜中的激活函数的有界性:条款ID 1267954,2016)的假设,并删除了(离散Dyn.Gao的高和杜中的其他不等式条件)。 Nat。Soc。2016:Article ID 1267954,2016)被新的不平等取代。

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