Nonlinear Sprott94 Case A chaotic equation: Synchronization and masking communication applications

Computers and Electrical Engineering

Volumn 36, Issue 6, 2010, Pages 1093-1100

  Uyaroǧlu, Yilmaz ^a   Pehlivan, Hsan ^a  

^a SAKARYA UNIVERSITY   (Turkey)

Author keywords

Chaotic masking; Secure communication system; Sprott94 Case A Attractor; Synchronization

Indexed keywords

CHAOTIC ATTRACTORS; CHAOTIC MASKING; CHAOTIC SYNCHRONIZATION; COMMUNICATION APPLICATION; COMMUNICATION CIRCUITS; MATLAB-SIMULINK; SECURE COMMUNICATIONS; SIMULATION RESULT; SPROTT94 CASE A ATTRACTOR;

COMMUNICATION SYSTEMS; NONLINEAR EQUATIONS; SPICE; SYNCHRONIZATION;

CHAOTIC SYSTEMS;

EID: 77957998224     PISSN: 00457906     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compeleceng.2010.04.002     Document Type: Article

References (23)

1. A. Nayfeh, and B. Balanchandran Applied nonlinear dynamics 1994 John Wiley New York
2. E.N. Lorenz Deterministic nonperiodic flow J Atmos Sci 20 1963 130 141
3. O.E. Rossler An equation for continuous chaos Phys Lett A 57 1976 397 398
4. O.E. Rossler An equation for hyperchaos Phys Lett A 71 1979 155 157
5. C. Hayashi Nonlinear oscillations in physical systems 1964 McGraw-Hill New York
6. Madan RN (Guest editor). Special issue on Chua's circuit: a paradigm for chaos, J Circuits Syst Comput 1993 March 1993 (Part I), June 1993 (Part II); 3.
7. A.M. Rucklidge Chaos in models of double convection J Fluid Mech 237 1992 209 229
8. J.C. Sprott Some simple chaotic flows Phys Rev E 50 2 1994 647 650
9. J.C. Sprott Simple chaotic systems and circuits Am J Phys 68 2000 758 763
10. J. Lü, G. Chen, and D.Z. Cheng A new chaotic system and beyond: the generalized Lorenz-like system Int J Bifurcat Chaos 14 5 2004 1507 1537 (Pubitemid 40242125)
11. L. Pecora, and T. Carroll Synchronization in chaotic systems Phys Rev Lett 64 1990 821 823
12. L. Pecora, and T. Carroll Driving systems with chaotic signals Phys Rev Lett 44 1991 2374 2383
13. E. Bai, K. Lonngren, and J.C. Sprott On the synchronization of a class of electronic circuits that exhibit chaos Chaos Solitons Fract 13 2002 1515 1521
14. L. Kocarev, K.S. Halle, K. Eckert, L.O. Chua, and U. Parlitz Experimental demonstration of secure communications via chaotic synchronization Int J Bifurcat Chaos 2 1992 709
15. K.M. Cuomo, and A.V. Oppenheim Circuit implementation of synchronized chaos with applications to communication Phys Rev Lett 71 1993 65 68
16. S. Hayes, C. Grebogi, and E. Ott Communicating with chaos Phys Rev Lett 70 1993 3031 3034
17. K.M. Cuomo, A.V. Oppenheim, and S.H. Strogatz Synchronization of Lorenz-based chaotic circuits with applications to communications IEEE Trans Circuits Syst 40 10 1993 626 633
18. C.W. Wu, and L.O. Chua Simple way to synchronize chaotic systems with applications to secure communication systems Int J Bifurcat Chaos 3 1993 1619 1627
19. M. Itoh Spread spectrum communication via chaos Int J Bifurcat Chaos 9 1999 155 213
20. I. Pehlivan, and Y. Uyaroglu Rikitake attractor and its synchronization application for secure communication systems J Appl Sci 7 2 2007 232 236
21. Z. Li, K. Li, C. Wen, and Y.C. Soh A new chaotic secure communication system IEEE Trans Commun 51 8 2003 1306 1312
22. A.N. Miliou, I.P. Antoniades, S.G. Stavrinides, and A.N. Anagnostopoulos Secure communication by chaotic synchronization: robustness under noisy conditions Nonlinear Anal Real World Appl 8 3 2007 1003 1012
23. . Pehlivan, and Y. Uyarolu Simplified chaotic diffusionless Lorenz attractor and its application to secure communication systems IET Commun 1 5 2007 1015 1022