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Global exponential stability in Lagrange sense for periodic neural networks with various activation functions.

, , , and . Neurocomputing, 74 (5): 831-837 (2011)

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Exponential Stabilization of Memristive Neural Networks With Time Delays., and . IEEE Trans. Neural Netw. Learning Syst., 23 (12): 1919-1929 (2012)Exponential synchronization of memristor-based recurrent neural networks with time delays., , , and . Neurocomputing, 74 (17): 3043-3050 (2011)Global exponential stability in Lagrange sense for periodic neural networks with various activation functions., , , and . Neurocomputing, 74 (5): 831-837 (2011)Synchronization control of a class of memristor-based recurrent neural networks., , and . Inf. Sci., 183 (1): 106-116 (2012)Data Mining Paradigm Based on Functional Networks with Applications in Landslide Prediction., , and . IJCNN, page 2826-2830. IEEE, (2014)Multiple Mittag-Leffler stability and locally asymptotical ω-periodicity for fractional-order neural networks., and . Neurocomputing, (2018)Boundedness, Mittag-Leffler stability and asymptotical ω-periodicity of fractional-order fuzzy neural networks., and . Neural Networks, (2016)Mean-square global exponential stability in Lagrange sense for delayed recurrent neural networks with Markovian switching., , and . Neurocomputing, (2017)Dynamic behaviors of hybrid Lotka-Volterra recurrent neural networks with memristor characteristics., and . IJCNN, page 1-8. IEEE, (2012)The state of the art of memristive neural systems: Models and applications., , and . IJCNN, page 2831-2836. IEEE, (2014)