2017
DOI: 10.1016/j.ijleo.2016.12.045
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Adaptive neural synchronization control of chaotic systems with unknown control directions under input saturation

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Cited by 8 publications
(8 citation statements)
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“…However, control methods in aforementioned literature can only guarantee that the tracking error converges to a small residual set, rather than a small residual set with the prescribed performance bounds. For an uncertain nonlinear system [4,[13][14][15], in order to solve the above problem, the prescribed performance control (PPC) strategy has been proposed. e idea of this method is converting the original system to an equivalent system and ensuring the boundedness of the states of the equivalent system.…”
Section: Introductionmentioning
confidence: 99%
“…However, control methods in aforementioned literature can only guarantee that the tracking error converges to a small residual set, rather than a small residual set with the prescribed performance bounds. For an uncertain nonlinear system [4,[13][14][15], in order to solve the above problem, the prescribed performance control (PPC) strategy has been proposed. e idea of this method is converting the original system to an equivalent system and ensuring the boundedness of the states of the equivalent system.…”
Section: Introductionmentioning
confidence: 99%
“…Tracking control for the chaotic systems with input nonlinearities via variable structure design is studied [25], and synchronization of the chaotic systems with input nonlinearities is realized by an adaptive sliding mode controller [26]; however, the limitations of input are not considered. An adaptive neural synchronization control with Nussbaumtype function is developed for chaotic system, which has unknown control directions and input saturation [27]. An adaptive controller based on fuzzy neural is given for uncertain chaotic systems, in which the auxiliary system is used to deal with saturation [28].…”
Section: Introductionmentioning
confidence: 99%
“…Multiple motors driving systems are susceptible to parameter variations, external disturbances and unmodeled dynamics due to their nonlinearity and strong coupling. Therefore, except for the aforementioned coupled control structures, effective synchronization control algorithms are also essential to guarantee synchronization control precision and system stability, such as neural control (Wei et al, 2017), adaptive feedforward feedback (Zhao et al, 2008), fuzzy logic coupling strategy (Moore and Chen, 1995; Shao et al, 2014), H ∞ control (Chen and Chen, 2012), QFT robust control (Cheng et al, 2014), SMC, optimal control (Yan and Yang, 2016), and so on. SMC is a nonlinear robust strategy that possesses several prominent features, such as insensitivity to system parameter variations and model uncertainties, strong robustness against external disturbance, fast convergence rate, good transient performance, high control precision, and simplicity of design and implementation (Saghafinia et al, 2015; Utkin, 1993; Wu et al, 2015).…”
Section: Introductionmentioning
confidence: 99%