A stabilization algorithm for a class of uncertain linear systems
Systems & Control Letters
Globally exponential stability conditions for cellular neural networks with time-varying delays
Applied Mathematics and Computation
Stability analysis for neural dynamics with time-varying delays
IEEE Transactions on Neural Networks
Global stability for cellular neural networks with time delay
IEEE Transactions on Neural Networks
Neural network for quadratic optimization with bound constraints
IEEE Transactions on Neural Networks
An analysis of the gamma memory in dynamic neural networks
IEEE Transactions on Neural Networks
On Global Stability of Delayed BAM Stochastic Neural Networks with Markovian Switching
Neural Processing Letters
Expert Systems with Applications: An International Journal
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This paper is concerned with the robust exponential estimating problem for a class of neural networks with discrete and distributed delays. The considered neural networks are disturbed by Wiener processes, and possess interval uncertainties in the system parameters. A sufficient condition, which does not only guarantee the global exponential stability but also provides more exact characterizations on the decay rate and the coefficient, is established in terms of a novel Lyapunov-Krasovskii functional equipped with appropriately constructed exponential terms and the linear matrix inequality (LMI) technique. The estimates of the decay rate and the coefficient are obtained by solving a set of LMIs, which can be implemented easily by effective algorithms. In addition, slack matrices are introduced to reduce the conservatism of the condition. A numerical example is provided to illustrate the effectiveness of the theoretical results.