A new secured transmission scheme based on chaotic synchronization via smooth adaptive unknown-input observers

Communications in Nonlinear Science and Numerical Simulation

Volumn 17, Issue 9, 2012, Pages 3727-3739

  Dimassi, Habib ^a,c   Lorí a, Antonio ^a   Belghith, Safya ^b  

^a UNIV PARIS SUD   (France)

^b UNIVERSITY OF TUNIS EL MANAR   (Tunisia)

^c UNIVERSITÉ PARIS SACLAY   (France)

Author keywords

Chaotic systems; Encryption; Synchronization

Indexed keywords

CHAOTIC SYSTEMS; CRYPTOGRAPHY; TRANSMISSIONS;

CHANNEL NOISE; CHAOTIC SYNCHRONIZATION; ENCRYPTION OPERATIONS; ENCRYPTION SYSTEM; LARGE AMPLITUDE; MASTER-SLAVE SYNCHRONIZATION; STATE-OF-THE-ART SCHEME; SYNCHRONIZATION OPERATION; TRANSMISSION SCHEMES; UNKNOWN INPUT OBSERVER;

SYNCHRONIZATION;

EID: 84859160644     PISSN: 10075704     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cnsns.2012.01.024     Document Type: Article

References (28)

1. Alvarez G., Montoya F., Romera M., Pastor G. Breaking two secure communication systems based on chaotic masking. IEEE Trans Circ Syst I Regular Papers 2004, 51:505-506.
2. Barbot J, Boukhobza T, Djemai V. Sliding mode observer for triangular input form. In: IEEE Conference on Decision and Control, Kobe, Japan, 1996, pp. 936-943.
3. Boutayeb M., Darouach M., Rafaralahy H. Generalized state-space observers for chaotic synchronization and secure communication. IEEE Trans Circ Syst I Regular Papers 2002, 49:271-280.
4. Chen W, Saif M. Novel sliding mode observers for a class of uncertain systems. In: Proceedings of the 2006 American Control Conference, Minnesota, USA; 2006: p. 779-88.
5. Corless M., Tu J. State and input estimation for a class of uncertain systems. Automatica 1998, 34:757-764.
6. Dedieu H., Kennedy M.P., Hasler M. Chaos shift keying: modulation and demodulation of a chaotic carrier using seft-synchronizing chua's circuits. IEEE Trans Circ Syst I 1993, 40:634-642.
7. Demetriou M. Using unknown input observers for robust adaptive fault detection in vector second-order systems. Mech Syst Signal Process 2005, 19:291-309.
8. Dimassi H., Loria A. Adaptive unknown input observers-based synchronization of chaotic systems for telecommunicaion. IEEE Trans Circ Syst I: Regular Papers 2010, 58:800-812.
9. Dimassi H, Loria A, Belghith S. An adaptive sliding-mode observer for nonlinear systems with unknown inputs and noisy measurement. In: IFAC World Congress, Milan, Italy, 2011.
10. Edwards C., Spurgeon S.K., Patton R.J. Sliding mode observers for fault detection and isolation. Automatica 2000, 36:541-553.
11. Feng Y., Zheng J., Sun L. Chaos synchronization based on sliding mode observer. Syst Control Aerosp Astron 2006, 1366-1373.
12. Fotsin H., Bowong S., Daafouz J. Adaptive synchronization of two chaotic systems consisting of modified van der pol-duffing and chua oscillators. Chaos Solitons Fract 2005, 26:215-229.
13. Jiang G., Zheng W., Tang W., Chen G. Integral observer approach for chaos synchronization with transmission disturbances. IEEE Trans Circuits Syst I Fundam Appl 2006, 53:110-114.
14. Huang Z., Ruan J. Synchronization of chaotic systems by linear feedback controller. Commun Nonlinear Sci Numer Simulat 1998, 3:27-30.
15. Ahrens J., Khalil H. High-gain observers in the presence of measurement noise: a switched-gain approach. Automatica 2009, 45:936-943.
16. Khoshbin H. An application of chen system for secure chaotic communication based on extended kalman filter and multi-shift cipher algorithm. Commun Nonlinear Sci Numer Simulat 2008, 13:763-781.
17. Li C., Liao X., Wong K. Chaotic lag synchronization of coupled time-delayed systems and its applications in secure communication. Physica D 2004, 194:187-202.
18. Li S., Alvarez G., Chen G. Breaking a chaos-based secure communication scheme designed by an improved modulation method. Chaos Solitons Fract 2005, 25:109-120.
19. Loria A., Panteley E., Zavala A. Adaptive observers with persistency of excitation for synchronization of chaotic systems. IEEE Trans Circ Syst I: Regular Papers 2009, 56:2703-2716.
20. Yassen M. Controlling, synchronization and tracking chaotic liu system using active backstepping design. Phys Lett A 2007, 360:582-587.
21. Nijmeijer H., Mareels I. An observer looks at synchronization. IEEE Trans Circ Syst I: Fundam Appl 1997, 44(10):882-890.
22. Rulkov N., Sushchik M., simring L., Abarbanel H. Generalized synchronization of chaos in directionally coupled chaotic systems. Phys Rev E 1995, 51:980-994.
23. Walcott B.L., Zak S. State observation of nonlinear uncertain dynamical systems. IEEE Trans Autom Control 1987, 32:166-170.
24. Xiong Y., Saif M. Sliding mode observer for nonlinear uncertain systems. IEEE Trans Automat Control 2001, 46.
25. Yang T., Chua L. Impulsive stabilization for control and synchronization of chaotic systems: theory and application to secure communication. IEEE Trans Circ Syst I: Regular Papers 1997, 44:976-988.
26. Yang T., Yang L., Yang C. Breaking chaotic switching using generalized synchronization: examples. IEEE Trans Circ Syst I: Regular Papers 1998, 45:1062-1067.
27. Yu S., Lü J., Chen G. A modulated-based and unified approach to chaotic circuit design and its applications. Int J Bifurcat Chaos 2007, 17(5):1785-1800.
28. Zheng G., Boutat D., Floquet T., Barbot J. Secure communication based on multi-input multi-output chaotic system with large message amplitude. Chaos Solitons Fract 2009, 41:1510-1517.