Adaptive methods for chaotic communication systems

Proceedings of SPIE - The International Society for Optical Engineering

Volumn 2038, Issue , 1993, Pages 182-193

  Kadtke, James B ^a   Brush, Jeffrey S ^b  

^a UNIVERSITY OF CALIFORNIA   (United States)

^b RTA Corporation ^*  (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CHAOTIC SYSTEMS; CRYPTOGRAPHY; DYNAMICS; FREQUENCY SELECTIVE FADING; PROCESSING;

CHAOTIC COMMUNICATION SYSTEMS; COMMUNICATION SCHEMES; ENGINEERING COMMUNITY; INFORMATION CHANNELS; RADIO FREQUENCY COMMUNICATION; SHORT TERM PREDICTION; SIGNAL OF INTERESTS; SIGNAL PROCESSING FOR COMMUNICATIONS;

SIGNAL PROCESSING;

EID: 84908862026     PISSN: 0277786X     EISSN: 1996756X     Source Type: Conference Proceeding    
DOI: 10.1117/12.162677     Document Type: Conference Paper

References (26)

1. Kolmogorov, A.N. (1956). Foundations of the Theory of Probability, (2nd English edition). New York: Chelsea.
2. Sinai, Ya. G. (1989). "Kolmogorov's Work on Ergodic Theory." The Annals of Probability, 17(3):833-839.
3. Wiener, N. (1949). The Extrapolation, Interpolation and Smoothing of Stationary Time Series with Engineering Applications. Wiley, New York.
4. Kalman, R.E. (1960). "A New Approach to Linear Filtering and Prediction Problems." Trans. ASME J. Basic Eng. Ser. D, 82:35-45.
5. Shannon, C. (1948). "A Mathematical Theory of Communication." Bell Tech. Jour., 27:379-423, 623-656.
6. Sinai, Ya. G. (1959). "On the concept of entropy of a dynamical system." Dokl. Akad. Nauk SSSR, 124:768.
7. Kolmogorov, A.N. (1983). "On Logical Foundations of Probability Theory." In: Probability Theory and Mathematical Statistics (K. Ito and J.V. Prokhorov, eds.). Springer-Verlag, Lecture Notes in Mathematics 1021, Berlin, New York.
8. Kostelich, E.; and Yorke, J.A. (1990). "Noise Reduction: Finding the Simplest Dynamical System Consistent with the Data." Physica D, 41(2):183-196.
9. Hammel, S. (1990). "A Noise Reduction Method For Chaotic Systems." Phys. Lett. A, 148:421.
10. Sauer, T. (1991). "A Noise Reduction Method for Signals from Nonlinear Systems." George Mason University Preprint.
11. Cawley, R.; and Hsu, G. (1991). "Local-Geometric-Projection Method for Noise Reduction in Chaotic Maps and Flows.", Phys. Rev. A, 46(6):3057.
12. Schreiber, T.; Grassberger, P. (1991). "A Simple Noise Reduction Method for Real Data." Physics Letters A, 160:411-418.
13. Kadtke, J.B. and Brush, J.S. (1992). "Noise Reduction Methods for Chaotic Signals using Empirical Equations of Motion." Proceedings of the SPIE Conference on Signal Processing, Sensor Fusion, and Target Recognition, 1699:338-349.
14. Ott, E., Grebogi, C. and Yorke, J.A. (1990). Phys. Rev. Lett, 64:1196.
15. Hübler, A. and Lüscher. (1989). "Resonant Stimulation and Control of Nonlinear Oscillators." Naturwissenschaften, 76:67.
16. Barnsley, M.F. (1989). "Lecture Notes on Iterated Function Systems." in Proceedings of Symposia in Applied Mathematics, Vol 39. American Mathematical Society.
17. Matthews, R. (1989). "On the Derivation of a Chaotic Encryption Algorithm". Cryptologia, 13(1):29-42.
18. Wheeler, D.D. (1989). "Problems with Chaotic Cryptosystems". Cryptologia, 13(3):243-250.
19. Brush, J.S.; Taylor, W.W.; and White, R.K. (1990). "Nonlinear Dynamics for Acoustic Signal Processing." RTA Final Technical Report for USG contract 89-F764700.
20. White, R.K; Taylor, W.W.; and Brush, J.S. (1991). "Nonlinear Dynamic Processing Methods for Acoustic Signatures and Environmental Noise." RTA Final Technical Report for Army purchase orders DAAL02-89-P-3735, DAAL02-90-P-3236, and DAAL02-90-P-4368.
21. Rössler, O.E. (1976). "An Equation for Continuous Chaos." Phys. Lett., 57A:397.
22. nd ONR Tech. Conf. on NLD and Full Spectrum Processing, Am. Inst. Physics.
23. Brush, J.S. and Kadtke, J.B. (1992). "Nonlinear Signal Processing Using Global Empirical Equations of Motion." Proceedings of the ICASSP-92, V:321-325.
24. th IEEE DSP Conference, Slippery Rock, Illinois.
25. Hénon, M. (1976). "A Two-Dimensional Mapping with a Strange Attractor." Comm. Math. Phys., 50:69.
26. nd ONR Tech. Conf. on NLD and Full Spectrum Processing, Am. Inst. Physics.