Observer-based approach for synchronization of modified Chua's circuit

IFAC Proceedings Volumes (IFAC-PapersOnline)

Volumn 37, Issue 13, 2004, Pages 453-458

  Cherrier, E ^a,b   Boutayeb, M ^a  

^a Faculté de Médecine   (France)

^b CENTRE DE RECHERCHE EN AUTOMATIQUE DE NANCY   (France)

Author keywords

Chaotic behavior; Circuit models; Observer; Stability analysis; Synchronization

Indexed keywords

DELAY CONTROL SYSTEMS; DYNAMICAL SYSTEMS; NONLINEAR DYNAMICAL SYSTEMS; SYNCHRONIZATION; TIMING CIRCUITS;

CHAOTIC BEHAVIORS; CIRCUIT MODELS; GLOBAL CONVER-GENCE; MODIFIED CHUA'S CIRCUITS; OBSERVER; OBSERVER-BASED SYNCHRONIZATIONS; STABILITY ANALYSIS; TIME DELAY FEEDBACKS;

DELAY CIRCUITS;

EID: 33847224593     PISSN: 14746670     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1016/S1474-6670(17)31265-X     Document Type: Conference Paper

References (19)

1. Boutayeb, M., M. Darouach and H. Rafaralahy (2002). Generalized State-Space Observers for Chaotic Synchronization, and Secure Communication. IEEE Trans. Circuit Syst. I 49(3), 345-349.
2. Carroll, T. C. and L. M. Pecora (1991). Synchronizing Chaotic Circuits. IEEE Trans. Circuit Syst. 38(4), 453-456
3. Chua, L. O., C. W. Wu, A. Huang and G.-Q. Zhong (1993a). A Universal Circuit for Studying and Generating Chaos-Part I: Routes to Chaos. IEEE Trans. Circuit Syst. 1 40(10), 732-744.
4. Chua, L. O., C. W. Wu, A. Huang and G.-Q. Zhong (1993b). A Universal Circuit for Studying and Generating Chaos-Part 11: Strange Attractors. IEEE Trans. Circuit Syst. I 40(10), 744-761.
5. Feki, M. (2003a). An adaptive chaos synchronization scheme applied to secure communication. Chaos, Solitons and Fractals 18, 141-148
6. Feki, M. (2003b). Observer-based exact synchronization of ideal and mismatched chaotic systems. Phys. Lett. A 309, 53-60.
7. Grassi, G. and S. Mascolo (1993). Nonlinear Observer Design to Synchronize Systems via a Scalar Signal. IEEE Trans. Circuit Syst. I 40(10), 640-656.
8. Kolumban, G., M. P. Kennedy and L. O. Chua (1997). The Role of Synchronization in Digital Conimunicatioas Using Chaos - Part I: Fundamentals of Digital Communications. IEEE Trans. Circuit Syst. 7 31, 927-936.
9. Kolumáan, G., M. P. Kennedy and L. O. Chua (1998). The Role of Synchronization in Digital Communications Using Chaos - Part II: Chaotic Modulation and Chaotic Synchronization. IEEE Trans. Circuit Syst. I 31, 1129-1140
10. Liao, T.-L. and N.-S. Huang (1999). An Observer-Based Approach for Chaotic Synchronization with Applications to Secure Communications. IEEE Trans. Circuit Syst. I 46(9), 1144-1150.
11. Morgul, Ö. and E. Solak (1997). On the Synchronization of Chaos Systems by Using State Observers. Int. J. Bifurc. Chaos 7(6), 1307-1322.
12. Nijmeijer, H. and I. M. Y. Mareels (1997). An Observer Looks at Synchronization. IEEE Trans. Circuit Syst. I 44(10), 882-890.
13. Ogorzalek, M. J. (1993). Timing Chaos - Part I: Synchronization. IEEE Trans. Circuit Syst. I 40(10), 693-699.
14. Parker, A. T. and K. M. Short (2001). Reconstructing the Keystream from a Chaotic Encryption Scheme. IEEE Trans. Circuit Syst. I 48(5), 624-630.
15. Pecora, L. M. and T. L. Carroll (1990). Synchronization in chaotic systems. Phys. Rev. Lett. 64(8), 821-824.
16. Special Issue on Chaos Synchronization and control: Theory and Applications (1997). IEEE Trans. Circuit Syst. I 44(10), 853-1039.
17. Special Issue on Control of Chaos and Synchronization (1997). Sys. & Control Letters 31, 259-322.
18. Wang, X. F., G.-Q. Zhong, K.-S. Tang, K. F. Man and Z.-F. Liu (2001). Generating Chaos in Chua's Circuit via Time-Delay Feedback. IEEE Trans. Circuit Syst.. I 48(9), 1151-1156.
19. Yang, T., C. W. Wu and L. O. Chua (1997). Cryptography Based on Chaotic Systems. IEEE Trans. Circuit Syst. I 44(5), 469-472.