Adaptive modified function projective synchronization of a new chaotic complex system with uncertain parameters

ICCRD2011 - 2011 3rd International Conference on Computer Research and Development

Volumn 4, Issue , 2011, Pages 451-455

  Zhu, Honglan ^a  

^a HUAIYIN INSTITUTE OF TECHNOLOGY   (China)

Author keywords

Bifurcation diagram; Modified function projective; New chaotic complex system

Indexed keywords

ADAPTIVE CONTROL LAW; ADAPTIVE CONTROLLERS; BIFURCATION DIAGRAM; COMPLEX NONLINEAR SYSTEM; COMPLEX SYSTEMS; DISSIPATIVITY; DYNAMICAL PROPERTIES; LYAPUNOV EXPONENT; LYAPUNOV STABILITY THEORY; MODIFIED FUNCTION; NUMERICAL SIMULATION; PROJECTIVE SYNCHRONIZATION; UNCERTAIN PARAMETERS; UNKNOWN PARAMETERS;

BIFURCATION (MATHEMATICS); CHAOTIC SYSTEMS; CONTROL SYSTEM STABILITY; LARGE SCALE SYSTEMS; LYAPUNOV METHODS; SYNCHRONIZATION; UNCERTAINTY ANALYSIS;

ADAPTIVE CONTROL SYSTEMS;

EID: 79957575962     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICCRD.2011.5763944     Document Type: Conference Paper

References (17)

1. G. Chen, Controlling Chaos and Bifurcations in Engineering System,CRC, Boca Raton, FL, 1999.
2. G. Chen, X. Dong, From Chaos to Order: Methodologies,Perspectives and Applications, World Scientific, Singapore, 1998.
3. L. O. CHUA, G.-N. LIN, Canonial realization of chua's circuits family,IEEE Trans. Circuit Syst. 37 (1990) 885-902.
4. W. Yu, J. Cao, K.-W. Wong, J. L, New communication schemes based on adaptive synchronization, Chaos 17 (2007) 033-114.
5. C. zheng Ning, H. Haken, Detuned lasers and the complex lorenz equations:Subcritical and supercritical hopf bifurcations, Phys. Rev. A 41 (1990) 3826-3837.
6. A. Rauh, L. Hannibal, N. B. Abraham, Global stability properties of the complex lorenz model, Physica D 99 (1996) 45-58. (Pubitemid 126687486)
7. J. D. Gibbon, M. J. McGuinness, The real and complex lorenz equations in rotating fiuids and laser, Physica D 5 (1982) 108-121.
8. R. Mainieri, J. Rehacek, Projective synchronization in three-dimensional chaotic systems, Phys. Rev. Lett. 82 (1999) 3042-3045. (Pubitemid 129689207)
9. G.-L. Wen, D. Xu, Observer-based control for full-state projective synchronization of a general class of chaotic maps in any dimension, PhysLett A 333 (2004) 420-425.
10. D. Xu, W. L. Ong, Z. Li, Criteria for the occurrence of projective synchronization in chaotic systems of arbitrary dimension, Phys Lett A 305(2002) 167-172.
11. G.-H. Li, Modified projective synchronization of chaotic system, Chaos Solitons & Fractals 32 (2007) 1786-1790. (Pubitemid 46136968)
12. L. Runzi, Adaptive function project synchronization of rössler hyperchaotic system with uncertain parameters, Phys Lett A 372 (2008) 3667-3671.
13. H. Du, Q. Zeng, C. Wang, Function projective synchronization of different chaotic systems with uncertain parameters, Phys Lett A 372 (2008)5402-5410.
14. L. RZ, W. ZM, Adaptive function projective synchronization of unified chaotic systems with uncertain parameters, Chaos Solitons & Fractals 42 (2009) 1266-1272.
15. K. S. Sudheer, M. Sabir, Adaptive function projective synchronization of two-cell quantum-cnn chaotic oscillators with uncertain parameters,Phys Lett A 373 (2009) 1847-1851.
16. H. Du, Q. Zeng, C. Wang, Modified function projective synchronization of chaotic system, Chaos Solition & Fractals 42 (2009) 2399-2404.
17. G. Qi, G. Chen, S. Du, Z. Chen, Z. Yuan, Analysis of a new chaotic system, Phys A: Stat Mech Appl 352 (2005) 295-308. (Pubitemid 40612606)