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Sliding observer for synchronization of fractional order chaotic systems with mismatched parameter

100%
Delavari H., Senejohnny D., Baleanu D.
Open Physics
|
2012
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vol. 10
|
issue 5
1095-1101
EN
In this paper, we propose an observer-based fractional order chaotic synchronization scheme. Our method concerns fractional order chaotic systems in Brunovsky canonical form. Using sliding mode theory, we achieve synchronization of fractional order response with fractional order drive system using a classical Lyapunov function, and also by fractional order differentiation and integration, i.e. differintegration formulas, state synchronization proved to be established in a finite time. To demonstrate the efficiency of the proposed scheme, fractional order version of a well-known chaotic system; Arnodo-Coullet system is considered as illustrative examples.
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Chaos synchronization of uncertain coronary artery systems through sliding mode

88%
Qian D. W., Xi Y. F., Tong S. W.
|
2019
|
issue 3
3
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Synchronization of fractional order Rabinovich-Fabrikant systems using sliding mode control techniques

88%
Kumar S., Singh C., Prasad S. N., Shekhar C., Aggrawal R.
Archives of Control Sciences
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2019
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vol. 29
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issue 2
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