Page 328 - Mathematical Techniques of Fractional Order Systems

Sliding Mode Stabilization and Synchronization Chapter | 10 317

(Eds.), Advances in Chaos Theory and Intelligent Control. Springer International Publishing,
Cham, pp. 179 202.
Vaidyanathan, S., Azar, A.T., 2016g. Takagi-Sugeno fuzzy logic controller for Liu-Chen four-
scroll chaotic system. Int. J. Intellig. Eng. Inf. 4 (2), 135 150.
Vaidyanathan, S., Azar, A.T., Rajagopal, K., Alexander, P., 2015a. Design and spice implemen-
tation of a 12-term novel hyperchaotic system and its synchronisation via active control. Int.
J. Model. Identif. Control 23 (3), 267 277.
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.
Vaidyanathan, S., Azar, A.T., Ouannas, A., 2017a. An eight-term 3-d novel chaotic system with
three quadratic nonlinearities, its adaptive feedback control and synchronization. In: Azar,
A.T., Vaidyanathan, S., Ouannas, A. (Eds.), Fractional Order Control and Synchronization
of Chaotic Systems. Springer International Publishing, Cham, pp. 719 746.
Vaidyanathan, S., Azar, A.T., Ouannas, A., 2017b. Hyperchaos and adaptive control of a novel
hyperchaotic system with two quadratic nonlinearities. In: Azar, A.T., Vaidyanathan, S.,
Ouannas, A. (Eds.), Fractional Order Control and Synchronization of Chaotic Systems.
Springer International Publishing, Cham, pp. 773 803.
Vaidyanathan, S., Zhu, Q., Azar, A.T., 2017c. Adaptive control of a novel nonlinear double con-
vection chaotic system. In: Azar, A.T., Vaidyanathan, S., Ouannas, A. (Eds.), Fractional
Order Control and Synchronization of Chaotic Systems. Springer International Publishing,
Cham, pp. 357 385.
Wang, X.-Y., Zhang, H., Lin, X.-H., 2014. Module-phase synchronization in hyperchaotic com-
plex lorenz system after modified complex projection. Appl. Math. Comput. 232, 91 96.
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 131 (2017), 1071 1078.
Wong, W., Li, H., Leung, S., 2012. Robust synchronization of fractional-order complex dynam-
ical networks with parametric uncertainties. Commun. Nonlinear Sci. Numer. Simul. 17
(12), 4877 4890.
Xi, H., Yu, S., Zhang, R., Xu, L., 2014. Adaptive impulsive synchronization for a class of
fractional-order chaotic and hyperchaotic systems. Optik 125 (9), 2036 2040.
Xi, H., Li, Y., Huang, X., 2015. Adaptive function projective combination synchronization of
three different fractional-order chaotic systems. Optik 126 (24), 5346 5349.
Zhang, J.-G., Yu, J.-N., Chu, Y.-D., Li, X.-F., Chang, Y.-X., 2008. Bifurcation and chaos of a
non-autonomous rotational machine systems. Simul. Model. Practice Theory 16 (10),
1588 1605.
Zhang, R., Tian, G., Yang, S., Cao, H., 2015. Stability analysis of a class of fractional order non-
linear systems with order lying in (0, 2). ISA Trans. 56, 102 110.
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.