Page 487 - Mathematical Techniques of Fractional Order Systems

Multiswitching Synchronization Chapter | 15 473

Vaidyanathan, S., Idowu, B.A., Azar, A.T., 2015b. Backstepping controller design for the global
chaos synchronization of sprott’s jerk systems. In: Azar, A.T., Vaidyanathan, S. (Eds.),
Chaos Modeling and Control Systems Design. Vol. 581 of Studies in Computational
Intelligence. Springer, Berlin, Germany, pp. 39 58.
Vaidyanathan, S., Sampath, S., Azar, A.T., 2015c. Global chaos synchronisation of identical cha-
otic systems via novel sliding mode control method and its application to zhu system. Int. J.
Model. Identif. Control 23 (1), 92 100.
Vincent, U.E., Saseyi, A.O., McClintock, P.V.E., 2015. Multi-switching combination synchroni-
zation of chaotic systems. Nonlin. Dynam. 80 (1), 845 854. Available from: http://dx.doi.
org/10.1007/s11071-015-1910-y.
Wang, W., Fan, Y., 2015. Synchronization of arneodo chaotic system via backstepping fuzzy
adaptive control. Optik-Int. J. Light Electr. Opt. 126 (20), 2679 2683.
Wang, Z., Volos, C., Kingni, S.T., Azar, A.T., Pham, V.-T., 2017. Four-wing attractors in a
novel chaotic system with hyperbolic sine nonlinearity. Optik-Int. J. Light Electr. Opt. 131,
1071 1078.
Wu, Y., Deng, D., Ma, S., 2013. Application of duffing oscillator from big cycle motion to cha-
otic motion in the detection of water treeing in xlpe power cable. In: 2013 IEEE
International Conference on Signal Processing, Communication and Computing (ICSPCC
2013), pp. 1 4.
Zheng, S., 2016. Multi-switching combination synchronization of three different chaotic systems
via nonlinear control. Optik-Int. J. Light Electr. Opt. 127 (21), 10247 10258. Available
from: http://www.sciencedirect.com/science/article/pii/S0030402616308774.
Zhu, Q., Azar, A.T., 2015. Complex System Modelling and Control Through Intelligent Soft
Computations, Vol. 319. Studies in Fuzziness and Soft Computing, Berlin, Germany.