Stability of impulsive Hopfield neural networks with Markovian switching and time-varying delays
Open Access
|Mar 2011References
- Balasubramaniam, P., Lakshmanan, S. and Rakkiyappan, R. (2009). Delay-interval dependent robust stability criteria for stochastic neural networks with linear fractional uncertainties,(16-18): 3675-3682.
- Balasubramaniam, P. and Rakkiyappan, R. (2009). Delay-dependent robust stability analysis of uncertain stochastic neural networks with discrete interval and distributed time-varying delays,(13-15): 3231-3237.
- Cichocki, A. and Unbehauen, R. (1993)., Wiley, Chichester.
- Dong, M., Zhang, H. and Wang, Y. (2009). Dynamic analysis of impulsive stochastic Cohen-Grossberg neural networks with Markovian jumping and mixed time delays,(7-9): 1999-2004.
- Gu, K., Kharitonov, V. and Chen, J. (2003)., Birkhäuser, Boston, MA.
- Haykin, S. (1998)., Prentice Hall, Upper Saddle River, NJ.
- Li, D., Yang, D., Wang, H., Zhang, X. and Wang, S. (2009). Asymptotic stability of multidelayed cellular neural networks with impulsive effects,(2-3): 218-224.
- Li, H., Chen, B., Zhou, Q. and Liz, C. (2008). Robust exponential stability for delayed uncertain hopfield neural networks with Markovian jumping parameters,(30): 4996-5003.
- Liu, H., Zhao, L., Zhang, Z. and Ou, Y. (2009). Stochastic stability of Markovian jumping Hopfield neural networks with constant and distributed delays,(16-18): 3669-3674.
- Lou, X. and Cui, B. (2009). Stochastic stability analysis for delayed neural networks of neutral type with Markovian jump parameters,(5): 2188-2197.
- Mao, X. (2002). Exponential stability of stochastic delay interval systems with Markovian switching,(10): 1604-1612.
- Rakkiyappan, R., Balasubramaniam, P. and Cao, J. (2010). Global exponential stability results for neutral-type impulsive neural networks,(1): 122-130.
- Shi, P., Boukas, E. and Shi, Y. (2003). On stochastic stabilization of discrete-time Markovian jump systems with delay in state,(1): 935-951.
- Singh, V. (2007). On global robust stability of interval Hop-field neural networks with delay,(4): 1183-1188.
- Song, Q. and Wang, Z. (2008). Stability analysis of impulsive stochastic Cohen-Grossberg neural networks with mixed time delays,(13): 3314-3326.
- Song, Q. and Zhang, J. (2008). Global exponential stability of impulsive Cohen-Grossberg neural network with time-varying delays,(2): 500-510.
- Wang, Z., Liu, Y., Yu, L. and Liu, X. (2006). Exponential stability of delayed recurrent neural networks with Markovian jumping parameters,(4-5): 346-352.
- Yuan, C. G. and Lygeros, J. (2005). Stabilization of a class of stochastic differential equations with Markovian switching,(9): 819-833.
- Zhang, H. and Wang, Y. (2008). Stability analysis of Markovian jumping stochastic Cohen-Grossberg neural networks with mixed time delays,(2): 366-370.
- Zhang, Y. and Sun, J. T. (2005). Stability of impulsive neural networks with time delays,(1-2): 44-50.
- Zhou, Q. and Wan, L. (2008). Exponential stability of stochastic delayed Hopfield neural networks,(1): 84-89.
Language: English
Page range: 127 - 135
Published on: Mar 28, 2011
Published by: University of Zielona Góra
In partnership with: Paradigm Publishing Services
Publication frequency: 4 issues per year
Keywords:
Related subjects:
© 2011 Ramachandran Raja, Rathinasamy Sakthivel, Selvaraj Anthoni, Hyunsoo Kim, published by University of Zielona Góra
This work is licensed under the Creative Commons License.