[1] Yang X S, Cao J D. Hybrid adaptive and impulsive synchronization of uncertain complex networks with delays and general uncertain perturbations. Appl Math Comput, 2014, 227:480-493
[2] Sun Y Z, Li W, Ruan J. Generalized outer synchronization between complex dynamical networks with time delay and noise perturbation. Commun Nonlinear Sci Numer Simul, 2013, 18:989-998
[3] Zeng J F, Cao J D. Synchronization in singular hybrid complex networks with delayed coupling. Internat J Systems Control and Communications, 2011, 3:144-157
[4] Yu W W, Chen G R, Cao J D. Adaptive synchronization of uncertain coupled stochastic complex networks. Asian J contr, 2011, 13:418-429
[5] Guo W, Austin F, Chen S, Global synchronization of nonlinearly coupled complex networks with nondelayed coupling. Commun Nonlinear Sci Numer Simul, 2010, 15:1631-1639
[6] Wu Z G, Shi P, Su H, et al. Sampled-data exponential synchronization of complex dynamical networks with time-varying coupling delay. IEEE Trans Neural Netw Learn Syst, 2013, 24:1177-1187
[7] Pan L J, Cao J D, Hu J Q. Synchronization for complex networks with Markov switching via matrix measure approach. Appl Math Model, 2015, 39:5636-5649
[8] Park M J, Kwon O M, Park J H, et al. Synchronization criteria of fuzzy complex dynamical networks with interval time-varying delays. Appl Math Comput, 2012, 218:11634-11647
[9] Cao J D, Sivasamy R, Rakkaiyappan R. Sampled-data H∞ synchronization of Chaotic Lur'e systems with time delay. Circ Syst Signal Pr, 2016, 35(3):811-835
[10] Cao J D, Li R X. Fixed-time synchronization of delayed memristor-based recurrent neural networks. Sci China Inf Sci, 2017, 60(3):032201. doi:10.1007/s11432-016-0555-2
[11] Yang X S, Cao J D, Yang Z C. Synchronization of coupled reaction-diffusion neural networks with timevarying delays via pinning-impulsive controller. SIAM J Control Optim, 2013, 51:3486-3510
[12] Balasubramaniam P, Syed Ali M, Arik S. Global asymptotic stability of stochastic fuzzy cellular neural networks with multiple time-varying delays. Expert Syst Appl, 2010, 37:7737-7744
[13] Syed Ali M, Saravanakumar R, Zhu Q. Less conservative delay-dependent control of uncertain neural networks with discrete interval and distributed time-varying delays. Neurocomputing, 2015, 66:84-95
[14] Dua H, Shi P, Lua N. Function projective synchronization in complex dynamical networks with time delay via hybrid feedback control. Nonlinear Anal RWA, 2013, 14:1182-1190
[15] Li H, Ning Z, Yin Y, et al. Synchronization and state estimation for singular complex dynamical networks with time-varying delays. Commun Nonlinear Sci Numer Simul, 2013, 18:194-208
[16] Koo J H, Ji D H, Won S C. Synchronization of singular complex dynamical networks with time-varying delays. Appl Math Comput, 2010, 217:3916-3923
[17] Ji D H, Lee D W, Koo J H, et al. Synchronization of neutral complex dynamical networks with coupling Time-varying delays. Nonlinear Dyn, 201165:349-358
[18] Duan W, Cai C, Zou Y, et al. Synchronization criteria for singular complex dynamical networks with delayed coupling and non-delayed coupling. J Control Theory Appl, 2013, 30:947-955
[19] Li H. New criteria for synchronization stability of continuous complex dynamical networks with non-delayed and delayed coupling. Commun Nonlinear Sci Numer Simul, 2011, 16:1027-1043
[20] Yang X S, Cao J D. Adaptive pinning synchronization of coupled neural networks with mixed delays and vector-form stochastic perturbations. Acta Mathematica Scientia, 2012, 32:955-977
[21] Wang J, Zhang H, Wang B. Local exponential synchronization in complex dynamical networks with timevarying delay and hybrid coupling. Appl Math Comput, 2013, 225:16-32
[22] Wu C W, Synchronization in small-word systems. Phys Rev Lett, 2002, 89:54-101
[23] Yang X S, Cao J D, Lu J Q. Synchronization of delayed complex dynamical networks with impulsive and stochastic effects. Nonlinear Analysis:RWA, 2011, 12:2252-2266
[24] Yang Y Q, Cao J D, Exponential synchronization of the complex dynamical networks with a coupling delay and impulsive effects. Nonlinear Analysis:RWA, 2010, 11:1650-1659
[25] Guan Z, Liu Z, Feng G, et al. Synchronization of complex dynamical networks with time-varying delays via impulsive distributed control. IEEE Trans Circuits Syst I, 2010, 57:2182-2195
[26] Bao H B, Cao J D. Finite-time generalized synchronization of nonidentical delayed chaotic systems. Nonlinear Anal-Model, 2016, 21(3):306-324
[27] Zhou J, Wu Q, Xiang L. Impulsive pinning complex dynamical networks and applications to firing neuronal synchronization. Nonlinear Dyn Syst Theory, 2012, 69:1393-403
[28] Zheng S, Wang S, Dong G, et al. Adaptive synchronization of two nonlinearly coupled complex dynamical networks with delayed coupling. Commun Nonlinear Sci Numer Simul, 2012, 17:284-291
[29] Cai S, Hao J, He Q, et al. Exponenial synchronization of complex delayed dynamical networks via pinning periodicallyintermittent control. Phys Lett A, 2011, 375:1965-1971
[30] Yang M, Wang Y, Xiao J, et al. Robust synchronization of singular complex switched networks with parametric uncertainties and unknown coupling topologies via impulsive control. Commun Nonlinear Sci Numer Simul, 2012, 17:4404-4416
[31] Feng J, Sun S, Xu C, et al. The synchronization of general complex dynamical network via pinning control. Nonlinear Dyn, 2012, 67:1623-1633
[32] Lee T H, Wu Z G, Park J H. Synchronization of a complex dynamical network with coupling time-varying delays via sampled-data control. Appl Math Comput, 2012, 219:1354-1366
[33] Chen B, Niu Y, Zou Y. Adaptive sliding mode control for stochastic Markovian jumping systems with actuator degradation Automatica, 2013, 49:1748-1754
[34] Li F, Wu L, Shi P, et al. State estimation and sliding mode control for semi-Markovian jump systems with mismatched uncertainties. Automatica, 2015, 51:385-393
[35] Zhang J, Shi P, Xia Y. Robust adaptive sliding mode control for fuzzy systems with mismatched uncertainties. IEEE Trans Fuzzy Syst, 2010, 18:700-711
[36] Kao Y, Xie J, Zhang L, et al. A sliding mode approach to robust stabilisation of Markovian jump linear time-delay systems with generally incomplete transition rates. Nonlinear Anal Hybrid Syst, 2015, 17:70-80
[37] Zhang H, Wang J, Shi Y, Robust H∞ sliding-mode control for Markovian jump systems subject to intermittent observations and partially known transition probabilities. Systems Control Lett, 2013, 62:1114-1124
[38] Zhu Q, Yu X, Song A G, et al. On sliding mode control of single input Markovian jump systems. Automatica, 2014, 50:2897-2904
[39] Chen B, Niu Y, Zou Y. Sliding mode control for stochastic Markovian jumping systems with incomplete transition rate. IET Control Theory A, 2013, 10:1330-1338
[40] Kao Y, Shi L, Xie J, et al. Global exponential stability of delayed Markovian jump fuzzy cellular neural networks with generally incomplete transition probability. Neural Networks, 2015, 63:18-30
[41] Kao Y, Guo J F, Wang C H, et al. Delay-dependent robust exponential stability of Markovian jumping reaction-diffusion Cohen-Grossberg neural networks with mixed delays. J Franklin Inst, 2012, 349:1972- 1988
[42] Cao J D, Rakkiyappan R, Maheswari K, et al. Exponential H∞ filtering analysis for discrete-time switched neural networks with random delays using sojourn probabilities. Sci China Technol Sc, 2016, 59(3):387-402
[43] Syed Ali M, Arik S, Saravanakumar R. Delay-dependent stability criteria of uncertain Markovian jump neural networks with discrete interval and distributed time-varying delays. Neurocomputing, 2015, 158: 167-173
[44] Liu X, Xi H. Synchronization of neutral complex dynamical network with Markovian switching based on sampled-data controller. Neurocomputing, 2014, 139:163-179
[45] Yi J, Wang Y, Xiao J, et al. Exponential synchronization of complex dynamical networks with Markovian jump parameters and stochastic delays and its application to multi-agent systems. Commun Nonlinear Sci Numer Simul, 2013, 18:1175-1192
[46] Li H, Yue D. Synchronization of Markovian jumping stochastic complex networks with distributed time delays and probabilistic interval discrete time-varying delays. J Phys A Math Theor, 2010, 43:105-101
[47] Wu L, Ho D W C. Sliding mode cont systems. Automatica, 2010, 46:779-783
[48] Lee S H, Kapila V, Porfiri M, et al. Master-slave synchronization of continuously and intermittently coupled sampled-data chaotic oscillators. Commun Nonlinear Sci Numer Simul, 2010, 12:4100-4113
[49] Shen Q, Zhang T. A novel adaptive synchronization control of a class of master-slave large-scale systems with unknown channel time-delay. Commun Nonlinear Sci Numer Simul, 2015, 22:83-91
[50] Karimi H R. A sliding mode approach to H∞ synchronization of master-slave time-delay systems with Markovian jumping parameters and nonlinear uncertainties. J Franklin Inst, 2012, 349:1480-1496
[51] Wang B, Shi P, Karimi H R, et al. H∞ robust controller design for the synchronization of master-slave chaotic systems with disturbance input. Model Identif Contr, 2012, 33:27-34
[52] Kushner H J. Stochastic stability and control. New York:Academic press, 1967
[53] Liu X, Ma G, Jiang X, et al. H∞ stochastic synchronization for master-lave semi-Markovian switching system via sliding mode control. Complexity. DOI:10.1002/cplx.21702
[54] Wu C W, Chua L O. Synchronization in an array of linearly coupled dynamical systems. IEEE Trans CAS-I, 1995, 42:430-447
[55] Gu K, Kharitonov V L, Chen J. Stability of time delay systems. Boston:Birkhuser, 2003
[56] Utkin V I. Variable Structure Systems with Sliding Modes. IEEE Trans Automat Contr, 1977, 22:212-222
[57] Dynkin E B. Markov Processes. 1st ed. Springer, Berlin:Academic Press, 1965 |