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  1. Ultimate bound sets of a hyperchaotic system and its application in chaos synchronization.Hassan Saberi Nik, Sohrab Effati & Jafar Saberi-Nadjafi - 2015 - Complexity 20 (4):30-44.
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  • Controlling a chaotic resonator by means of dynamic track control.Chunni Wang, Runtong Chu & Jun Ma - 2016 - Complexity 21 (1):370-378.
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  • Dynamics of two classes of Lorenz-type chaotic systems.Fuchen Zhang, Chunlai Mu, Guangyun Zhang & Da Lin - 2016 - Complexity 21 (1):363-369.
    In this article, the dynamical behaviors of two classes of chaotic systems are considered based on generalized Lyapunov function theorem with integral inequalities. Explicit estimations of the ultimate bounds are derived. The results presented in this article contain the existing results as special cases. Computer simulation results show that the proposed method is effective. © 2014 Wiley Periodicals, Inc. Complexity 21: 363–369, 2015.
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  • RBF-based discrete sliding mode control for robust tracking of uncertain time-delay systems with input nonlinearity.Ming-Chang Pai - 2016 - Complexity 21 (6):194-201.
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  • Adaptive fuzzy control-based projective synchronization of uncertain nonaffine chaotic systems.Abdesselem Boulkroune, Amel Bouzeriba, Sara Hamel & Toufik Bouden - 2016 - Complexity 21 (2):180-192.
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