2011
DOI: 10.1016/j.cnsns.2010.11.005
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Global exponential stability of high-order Hopfield-type neural networks with S-type distributed time delays

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Cited by 26 publications
(12 citation statements)
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“…This type of (6) has been studied in [15], [18], [42]- [49] based on the M-matrix method and algebraic inequality methods. However, no any LMI-based stability results for (1) and its special case (6) are available in the literature.…”
Section: Problem Description and Preliminariesmentioning
confidence: 99%
“…This type of (6) has been studied in [15], [18], [42]- [49] based on the M-matrix method and algebraic inequality methods. However, no any LMI-based stability results for (1) and its special case (6) are available in the literature.…”
Section: Problem Description and Preliminariesmentioning
confidence: 99%
“…Thus, for integer-order Hopfield neural networks, it is important to study their dynamical properties, in particular, the stability analysis of integer-order Hopfield neural networks which is a prime issue for the practical design and application of neural networks. In recent years, some sufficient conditions for global asymptotic and exponential stability of integer-order Hopfield neural networks have been proposed [1][2][3][4]. However, the above researches did not consider the influence of parameter uncertainties, which are unavoidable due to measure errors, the parameter fluctuation, external disturbance, and so forth.…”
Section: Introductionmentioning
confidence: 99%
“…Neural networks and their various generalizations have been successfully employed in many areas such as pattern recognition, cognitive modeling, adaptive control, and combinatorial optimization [1][2][3][4][5][6][7]. Hopfield neural networks (HNNs), as some forms of recurrent artificial neural networks, have been widely studied in recent years [8][9][10][11][12]. The earlier HNNs model proposed by Hopfield [13,14] was based on the theory of analog circuit consisting of capacitors, resistors, and amplifiers and can be formulated as a system of ordinary equations.…”
Section: Introductionmentioning
confidence: 99%