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A novel condition for robust stability of delayed neural networks

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Özcan, Neyir

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Yücel, Eylem
Arık, Sabri

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Springer

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Abstract

This paper presents a novel sufficient condition for the existence, uniqueness and global robust asymptotic stability of the equilibrium point for the class of delayed neural networks by using the Homomorphic mapping and the Lyapunov stability theorems. An important feature of the obtained result is its low computational complexity as the reported result can be verified by checking some well-known properties of some certain classes of matrices, which simplify the verification of the derived result.

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Bu çalışma, 9-12 Kasım 2015 tarihleri arasında İstanbul[Türkiye]'da düzenlenen 22. International Conference on Neural Information Processing (ICONIP)'de bildiri olarak sunulmuştur.

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Computer science, Lyapunov functional, Neural networks, Stability analysis, Asymptotic stability, Information science, Lyapunov functions, Robustness (control systems), Stability, Delayed neural networks, Equilibrium point, Global robust asymptotic stabilities, Important features, Low computational complexity, Lyapunov functionals, Lyapunov stability theorem, Complex networks

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Neyir, Ö. vd. (2015). "A novel condition for robust stability of delayed neural networks". Neural Information Processing, PT III, Lecture Notes in Computer Science, 273-280.

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