[Aghababa, M.P., Khanmohammadi, S. and Alizadeh, G. (2011). Finite-time synchronization of two different chaotic systems with unknown parameters via sliding mode technique, Applied Mathematical Modelling 35(6): 3080-3091.10.1016/j.apm.2010.12.020]Search in Google Scholar
[Ben Brahim, A., Dhahri, S., Ben Hmida, F. and Sellami, A. (2015). An H∞ sliding mode observer for Takagi-Sugeno nonlinear systems with simultaneous actuator and sensor faults, International Journal of Applied Mathematics and Computer Science 25(3): 547-559, DOI: 10.1515/amcs-2015-0041.10.1515/amcs-2015-0041]Open DOISearch in Google Scholar
[Bhat, S.P. and Bernstein, D.S. (2000). Finite-time stability of continuous autonomous systems, SIAM Journal on Control and Optimization 38(3): 751-766.10.1137/S0363012997321358]Search in Google Scholar
[Boccaletti, S. and Valladares, D. (2000). Characterization of intermittent lag synchronization, Physical Review E 62(5 B): 7497.10.1103/PhysRevE.62.749711102117]Search in Google Scholar
[Cai, N., Jing, Y. and Zhang, S. (2010). Modified projective synchronization of chaotic systems with disturbances via active sliding mode control, Communications in Nonlinear Science and Numerical Simulation 15(6): 1613-1620.10.1016/j.cnsns.2009.06.012]Search in Google Scholar
[Chen, Y., Fei, S. and Li, Y. (2015). Stabilization of neutral time-delay systems with actuator saturation via auxiliary time-delay feedback, Automatica 52(C): 242-247.10.1016/j.automatica.2014.11.015]Search in Google Scholar
[Chen, Y., Wu, X. and Gui, Z. (2010). Global synchronization criteria for a class of third-order non-autonomous chaotic systems via linear state error feedback control, Applied Mathematical Modelling 34(12): 4161-4170.10.1016/j.apm.2010.04.013]Search in Google Scholar
[Cheng, L., Yang, Y., Li, L. and Sui, X. (2018). Finite-time hybrid projective synchronization of the drive-response complex networks with distributed-delay via adaptive intermittent control, Physica A: Statistical Mechanics and Its Applications 500(15): 273-286.10.1016/j.physa.2018.02.124]Search in Google Scholar
[Du, H., Zeng, Q. and L¨u, N. (2010). A general method for modified function projective lag synchronization in chaotic systems, Physics Letters A 374(13): 1493-1496.10.1016/j.physleta.2010.01.058]Search in Google Scholar
[Du, H., Zeng, Q. and Wang, C. (2008). Function projective synchronization of different chaotic systems with uncertain parameters, Physics Letters A 372(33): 5402-5410.10.1016/j.physleta.2008.06.036]Search in Google Scholar
[Du, H., Zeng, Q. and Wang, C. (2009). Modified function projective synchronization of chaotic system, Chaos Solitons and Fractals 42(4): 2399-2404.10.1016/j.chaos.2009.03.120]Search in Google Scholar
[Fedele, G., D’Alfonso, L., Pin, G. and Parisini, T. (2018). Volterras kernels-based finite-time parameters estimation of the Chua system, Applied Mathematics and Computation 318(1): 121-130.10.1016/j.amc.2017.08.039]Search in Google Scholar
[Gao, Y., Sun, B. and Lu, G. (2013). Modified function projective lag synchronization of chaotic systems with disturbance estimations, Applied Mathematical Modelling 37(7): 4993-5000.10.1016/j.apm.2012.09.058]Search in Google Scholar
[Grzybowski, J., Rafikov, M. and Balthazar, J. (2009). Synchronization of the unified chaotic system and application in secure communication, Communications in Nonlinear Science and Numerical Simulation 14(6): 2793-2806.10.1016/j.cnsns.2008.09.028]Search in Google Scholar
[Haimo, V. (1986). Finite time controllers, SIAMJournal on Control and Optimization 24(4): 760-770.10.1137/0324047]Search in Google Scholar
[Hramov, A. and Koronovskii, A. (2004). An approach to chaotic synchronization, Chaos: An Interdisciplinary Journal of Nonlinear Science 14(3): 603-610.10.1063/1.177599115446970]Search in Google Scholar
[Kaczorek, T. (2016). Reduced-order fractional descriptor observers for a class of fractional descriptor continuous-time nonlinear systems, International Journal of Applied Mathematics and Computer Science 26(2): 277-283, DOI:10.1515/amcs-2016-0019.10.1515/amcs-2016-0019]Open DOISearch in Google Scholar
[Kim, C.M., Rim, S., Kye,W.H., Ryu, J.W. and Park, Y.J. (2003). Anti-synchronization of chaotic oscillators, Physics Letters A 320(1): 39-46.10.1016/j.physleta.2003.10.051]Search in Google Scholar
[Lee, S., Ji, D., Park, J. and Won, S. (2008). H∞ synchronization of chaotic systems via dynamic feedback approach, Physics Letters A 374(17-18): 1900-1900.10.1016/j.physleta.2010.02.051]Search in Google Scholar
[Li, Q. and Liu, S. (2017). Dual-stage adaptive finite-time modified function projective multi-lag combined synchronization for multiple uncertain chaotic systems, Open Mathematics 15(1): 1035-1047.10.1515/math-2017-0087]Search in Google Scholar
[Liu, L., Cao, X., Fu, Z., Song, S. and Xing, H. (2018). Finite-time control of uncertain fractional-order positive impulsive switched systems with mode-dependent average D-well time, Circuits, Systems, and Signal Processing 37(9): 3739-3755, DOI: 10.1007/s00034-018-0752-5.10.1007/s00034-018-0752-5]Open DOISearch in Google Scholar
[Liu, L., Fu, Z., Cai, X. and Song, X. (2013a). Non-fragile sliding mode control of discrete singular systems, Communications in Nonlinear Science and Numerical Simulation 18(3): 735-743.10.1016/j.cnsns.2012.08.014]Search in Google Scholar
[Liu, L., Fu, Z. and Song, X. (2013b). Passivity-based sliding mode control for a polytopic stochastic differential inclusion system, ISA Transactions 52(6): 775-780.10.1016/j.isatra.2013.07.01423958489]Search in Google Scholar
[Liu, L., Pu, J., Song, X., Fu, Z. and Wang, X. (2014). Adaptive sliding mode control of uncertain chaotic systems with input nonlinearity, Nonlinear Dynamics 76(4): 1857-1865.10.1007/s11071-013-1163-6]Search in Google Scholar
[Liu, L., Song, X. and Li, X. (2012). Adaptive exponential synchronization of chaotic recurrent neural networks with stochastic perturbation, IEEE International Conference on Automation and Logistics, Zhengzhou, China, pp. 332-336.10.1109/ICAL.2012.6308232]Search in Google Scholar
[Lu, J., Ho, D.W. and Cao, J. (2010). A unified synchronization criterion for impulsive dynamical networks, Automatica 46(7): 1215-1221.10.1016/j.automatica.2010.04.005]Search in Google Scholar
[Luo, R. and Wang, Y. (2012). Finite-time stochastic combination synchronization of three different chaotic systems and its application in secure communication, Chaos 22(2): 023109.10.1063/1.370286422757516]Search in Google Scholar
[Luo, R., Wang, Y. and Deng, S. (2011). Combination synchronization of three classic chaotic systems using active backstepping design, Chaos 21(4): 043114.10.1063/1.365536622225351]Search in Google Scholar
[Mainieri, R. and Rehacek, J. (1999). Projective synchronization in three-dimensional chaotic systems, Physical Review Letters 82(15): 3042-3045.10.1103/PhysRevLett.82.3042]Search in Google Scholar
[Mu, X. and Chen, Y. (2016). Synchronization of delayed discrete-time neural networks subject to saturated time-delay feedback, Neurocomputing 175(A): 293-299.10.1016/j.neucom.2015.10.062]Search in Google Scholar
[Park, E., Zaks, M. and Kurths, J. (1999). Phase synchronization in the forced Lorenz system, Physics Review E 60(6A): 6627-6638.10.1103/PhysRevE.60.6627]Search in Google Scholar
[Pecora, L. and Carroll, T. (1990). Synchronization in chaotic systems, Physical Review Letters 06(08): 821-824.10.1103/PhysRevLett.64.82110042089]Search in Google Scholar
[Rosenblum, M.G., Pikovsky, A.S. and Kurths, J. (1997). From phase to lag synchronization in coupled chaotic oscillators, Physical Review Letters 44(78): 4193-4196.10.1103/PhysRevLett.78.4193]Search in Google Scholar
[Song, Q., Cao, J. and Liu, F. (2010). Synchronization of complex dynamical networks with nonidentical nodes, Physics Letters A 374(4): 544-551.10.1016/j.physleta.2009.11.032]Search in Google Scholar
[Srinivasarengan, K., Ragot, J., Aubrun, C. and Maquin, D. (2018). An adaptive observer design approach for discrete-time nonlinear systems, International Journal of Applied Mathematics and Computer Science 28(1): 55-67, DOI: 10.2478/amcs-2018-0004.10.2478/amcs-2018-0004]Open DOISearch in Google Scholar
[Sudheer, K.S. and Sabir, M. (2011). Adaptive modified function projective synchronization of multiple time-delayed chaotic Rossler system, Physics Letters A 375(8): 1176-1178.10.1016/j.physleta.2011.01.028]Search in Google Scholar
[Sun, J., Shen, Y. and Cui, G. (2015). Compound synchronization of four chaotic complex systems, Advances in Mathematical Physics 2015(A): 1-11, DOI: 10.1155/2015/921515.10.1155/2015/921515]Open DOISearch in Google Scholar
[Sun, J., Shen, Y., Wang, X. and Chen, J. (2014). Finite-time combination-combination synchronization of four different chaotic systems with unknown parameters via sliding mode control, Nonlinear Dynamics 76(1): 383-397.10.1007/s11071-013-1133-z]Search in Google Scholar
[Wang, B. and Wen, G. (2007). On the synchronization of a class of chaotic systems based on back-stepping method, Physics Letters A 370(1): 35-39.10.1016/j.physleta.2007.05.030]Search in Google Scholar
[Wang, F. and Liu, C. (2007). Synchronization of unified chaotic system based on passive control, Physica D: Nonlinear Phenomena 225(1): 55-60.10.1016/j.physd.2006.09.038]Search in Google Scholar
[Wang, H., Han, Z.Z., Xie, Q.Y. and Zhang, W. (2009). Finite-time chaos control via nonsingular terminal sliding mode control, Communications in Nonlinear Science and Numerical Simulation 14(6): 2728-2733.10.1016/j.cnsns.2008.08.013]Search in Google Scholar
[Wang, S., Zheng, S., Zhang, B. and Cao, H. (2016). Modified function projective lag synchronization of uncertain complex networks with time-varying coupling strength, Optik-International Journal for Light and Electron Optics 127(11): 4716-4725.10.1016/j.ijleo.2016.01.085]Search in Google Scholar
[Wang, X. and Wei, N. (2015). Modified function projective lag synchronization of hyper chaotic complex systems with parameter perturbations and external perturbations, Journal of Vibration and Control 21(16): 3266-3280.10.1177/1077546314521263]Search in Google Scholar
[Wen, G. and Xu, D. (2005). Nonlinear observer control for full-state projective synchronization in chaotic continuous-time systems, Chaos Solitons and Fractals 26(1): 71-77.10.1016/j.chaos.2004.09.117]Search in Google Scholar
[Xia, J., Gao, H., Liu, M., Zhuang, G. and Zhang, B. (2018). Non-fragile finite-time extended dissipative control for a class of uncertain discrete time switched linear systems, Journal of the Franklin Institute 355(6): 3031-3049.10.1016/j.jfranklin.2018.02.017]Search in Google Scholar
[Xu, Y., Zhou, W., Fang, J., Xie, C. and Tong, D. (2016). Finite-time synchronization of the complex dynamical network with nonderivative and derivative coupling, Neurocomputing 173(1): 1356-1361.10.1016/j.neucom.2015.09.008]Search in Google Scholar
[Yang, S. and Duan, C. (1998). Generalized synchronization in chaotic systems, Chaos Solitons and Fractals 9(10): 1703-1707.10.1016/S0960-0779(97)00149-5]Search in Google Scholar
[Yu, H. and Liu, Y. (2003). Chaotic synchronization based on stability criterion of linear systems, Physics Letters A 314(4): 292-298.10.1016/S0375-9601(03)00908-3]Search in Google Scholar
[Yu, X. and Man, Z. (2002). Fast terminal sliding-mode control design for nonlinear dynamical systems, IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications 49(2): 261-264.10.1109/81.983876]Search in Google Scholar