Proceedings of the 2013 International Symposium on Nonlinear Theory and its Applications
2013
Session Number:B1L-C
Session:
Number:217
Exactly Solvable Chaos as Communication Waveforms
Ned J. Corron, Jonathan N. Blakely,
pp.217-220
Publication Date:
Online ISSN:2188-5079
[1] G. L. Turin, “An introduction to matched filters,” IRE T. Inform. Theor. 6, 311 (1960).
[2] T. Y. Li, J. A. Yorke, “Period three implies chaos,”American Mathematical Monthly 82, 985 (1975).
[3] S. T. Hayes, “Chaos from linear systems: Implications for communicating with chaos, and the nature of determinism and randomness,” J. Phys. Conf. Ser. 23, 215 (2005).
[4] N. J. Corron, S. T. Hayes, S. D. Pethel, and J. N. Blakely, “Chaos without nonlinear dynamics,” Phys. Rev. Lett. 97, 024101 (2006).
[5] N. J. Corron, J. N. Blakely, M. T. Stahl, “A matched filter for chaos,” Chaos 20, 023123 (2010).
[6] T. Saito, H. Fujita, “Chaos in a manifold piecewise linear system,” Electron. Commun. Jpn. 1, 64(10), 9-17 (1981).
[7] N. J. Corron, M. T. Stahl, R. C. Harrison, and J. N. Blakely, “Acoustic detection and ranging using solvable chaos,” Chaos 23, 023119 (2013).