Synchronization of chaotic fractional-order systems via active sliding mode controller

By Mohammad Saleh Tavazoei, Mohammad Haeri. 2008

282 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/e4b940931fa9ee0e3926e245f073bba6770b40e8

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

1. Tiedong Ma
2. Zhiliang Wang
3. G. Huang
4. Shouming Zhong
5. Chun Yin
6. Yuhua Cheng
7. Brandon Stark
8. Ning Sun

In Statistical and Nonlinear Physics

1. Tiedong Ma
2. Zhiliang Wang
3. Shouming Zhong
4. Chun Yin
5. Yuhua Cheng
6. G. Huang
7. Brandon Stark
8. Ning Sun

Citations in the corpus

• Robust Global Exponential Synchronization of Uncertain Chaotic Delayed Neural Networks via Dual-Stage Impulsive Control (2010, methodology): “After the pioneering work of Ott et al. [3] and Pecora and Carroll [4], many different methods have been applied theoretically and experimentally to synchronize the chaotic systems, such as linear and nonlinear feedback control [5]–[8], backstepping control [9], [10], variable structure control [ 11”
• Stability analysis for nonlinear fractional-order systems based on comparison principle (2014, background): “Most of the existing results in the stabilization of nonlinear fractional-order systems are always obtained by designing a controller to completely cancel the nonlinear terms of the original system so that the controlled system may become linear [32–40].”
• Integral sliding mode control for fractional-order systems with mismatched uncertainties (2013, unknown): “The fractional-order sliding mode control has been applied to control a variety of fractional-order chaotic systems [13, 14].”
• Control of a novel class of fractional-order chaotic systems via adaptive sliding mode control approach ☆ (2013, background): “The main feature of SMC [23–25,30–32] is to switch the control law to force the states of the system from the initial states onto some predefined sliding surface.”
• Adaptive fractional-order switching-type control method design for 3D fractional-order nonlinear systems (2015, methodology): “The SMC methodology has been designed for FO chaotic systems in many published results [17–26].”