Parametric Stabilization of the Ring and Linear Neural Network with Two Delays ()
ABSTRACT
This paper is devoted to the problem of stabilizing a Hopfield-type neural network with bi-directional ring architecture and two delays. The delay-independent and delay-dependent stability conditions are explicitly presented by the method of the characteristic roots and the skill of mathematical analysis. Moreover, if a link between the adjacent two neurons is cut, the ring neural network turns to a linear one, and the stability results are also established. Furthermore, a comparative analysis for the ring and linear network shows that the stability domain is enlarged after the breaking.
Share and Cite:
Zhao, D. , Fan, D. and Guo, Y. (2021) Parametric Stabilization of the Ring and Linear Neural Network with Two Delays.
Journal of Applied Mathematics and Physics,
9, 1468-1482. doi:
10.4236/jamp.2021.97099.
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