No data available.
Please log in to see this content.
You have no subscription access to this content.
No metrics data to plot.
The attempt to load metrics for this article has failed.
The attempt to plot a graph for these metrics has failed.
The full text of this article is not currently available.
Dynamics of coupled simplest chaotic two-component electronic circuits and its potential application to random bit generation
1. N. Ferguson, B. Schneier, and T. Kohno, Cryptography Engineering: Design Principles and Practical Applications (Wiley, 2010).
4. C. R. S. Williams, J. C. Salevan, X.-W. Li, R. Roy, and T. E. Murphy, “ Fast physical random number generator using amplified spontaneous emission,” Opt. Express 18, 23584 (2010).
5. X. Li, A. B. Cohen, T. E. Murphy, and R. Roy, “ Scalable parallel physical random number generator based on a superluminescent LED,” Opt. Lett. 36, 1020 (2011).
7. T. Yamazaki and A. Uchida, “ Performance of random number generators using noise-based superluminescent diode and chaos-based semiconductor lasers,” IEEE J. Sel. Top. Quantum Electron. 19, 0600309 (2013).
8. A. Uchida, K. Amano, M. Inoue, K. Hirano, S. Naito, H. Someya, I. Oowada, T. Kurashige, M. Shiki, S. Yoshimori, K. Yoshimura, and P. Davis, “ Fast physical random bit generation with chaotic semiconductor lasers,” Nat. Photonics 2, 728 (2008).
9. N. Oliver, M. C. Soriano, D. W. Sukow, and I. Fischer, “ Dynamics of a semiconductor laser with polarization-rotated feedback and its utilization for random bit generation,” Opt. Lett. 36, 4632 (2011).
10. R. M. Nguimdo, G. Verschaffelt, J. Danckaert, X. Leijtens, J. Bolk, and G. Van der Sande, “ Fast random bit generation based on a single chaotic semiconductor ring laser,” Opt. Express 20, 28603 (2012).
11. T. Symul, S. M. Assad, and P. K. Lam, “ Real time demonstration of high bitrate quantum random number generation with coherent laser light,” Appl. Phys. Lett. 98, 231103 (2011).
12. A. Argyris, S. Deligiannidis, E. Pikasis, A. Bogris, and D. Syvridis, “ Implementation of 140 Gb/s true random bit generator based on a chaotic photonic integrated circuit,” Opt. Express 18, 18763 (2010).
13. A. Pikovsky, M. Rosenblum, and J. Kurths, Synchronization: A Universal Concept in Nonlinear Sciences (Cambridge University Press, 2003).
14. T. Harayama, S. Sunada, K. Yoshimura, J. Muramatsu, K. Arai, A. Uchida, and P. Davis, “ Theory of fast nondeterministic physical random-bit generation with chaotic lasers,” Phys. Rev. E 85, 046215 (2012).
15. X. Fang, B. Wetzel, J.-M. Merolla, J. M. Dudley, L. Larger, C. Guyeux, and J. M. Bahi, “ Noise and chaos contributions in fast random bit sequence generated from broadband optoelectronic entropy sources,” IEEE Trans. Circuits Syst., I: Regul. Pap. (to be published).
16. M. Yalcin, J. Suykens, and J. Vandewalle, “ True random bit generation from a double-scroll attractor,” IEEE Trans. Circuits Syst., I: Regul. Pap. 51, 1395 (2004).
20. M. A. Zidan, A. G. Radwan, and K. N. Salama, in Proceedings of the 54th International Midwest Symposium on Circuits and Systems (MWS-CAS 11), 2011.
21. L. Appeltant, M. C. Soriano, G. Van der Sande, J. Danckaert, S. Massar, J. Dambre, B. Schrauwen, C. R. Mirasso, and I. Fischer, “ Information processing using a single dynamical node as complex system,” Nature Commun. 2, 468 (2011).
22. R. Tchitnga, H. B. Fotsin, B. Nana, P. H. Louodop Fotso, and P. Woafo, “ Hartley's oscillator: The simplest chaotic two-component circuit,” Chaos, Solitons Fractals 45, 306 (2012).
23. R. Tchitnga, P. Louodop, H. Fotsin, P. Woafo, and A. Fomethe, “ Synchronization of simplest two-component Hartley's chaotic circuits: influence of channel,” Nonlinear Dyn. 74(4), 1065–1075 (2013).
25. L. Zunino, O. A. Rosso, and M. C. Soriano, “ Characterizing the hyperchaotic dynamics of a semiconductor laser subject to optical feedback via permutation entropy,” IEEE J. Sel. Top. Quantum Electron. 17, 1250 (2011).
26. A. Elshabini-Riad, F. W. Stephenson, and I. A. Bhutta, “ Electrical equivalent circuit models and device simulators for semiconductor devices,” in The Electrical Engineering Handbook, edited by R. C. Dorf (CRC Press LLC, Boca Raton, 2000).
27. X.-Z. Li and S.-C. Chan, “ Heterodyne random bit generation using an optically injected semiconductor laser in chaos,” IEEE J. Quantum Electron. 49, 829–838 (2013).
28. I. Kanter, Y. Aviad, I. Reidler, E. Cohen, and M. Rosenbluh, “ Towards the generation of random bits at terahertz rates based on a chaotic semiconductor laser,” J. Phys.: Conf. Ser. 233, 012002 (2010).
29. A. Argyris, E. Pikasis, S. Deligiannidis, and D. Syvridis, “ Sub-Tb/s physical random bit generators based on direct detection of amplified spontaneous emission signals,” J. Lightwave Technol. 30, 1329 (2012).
30. K. Hirano, K. Amano, A. Uchida, S. Naito, M. Inoue, S. Yoshimori, K. Yoshimura, and P. Davis, “ Characteristics of fast physical random bit generation using chaotic semiconductor lasers,” IEEE J. Quantum Electron. 45, 1367 (2009).
31. A. Rukhin, J. Soto, J. Nechvatal, M. Smid, E. Barker, S. Leigh, and M. Levenson, “ A statistical test suite for random and pseudo-random number generators for cryptographic applications,” Natl. Inst. Standards and Technology, Special Publication 800-22, 2001, revision 1, 2010.
32. S. Sunada, T. Harayama, P. Davis, K. Tsuzuki, K. Arai, K. Yoshimura, and A. Uchida, “ Noise amplification by chaotic dynamics in a delayed feedback laser system and its application to nondeterministic random bit generation,” Chaos 22, 047513 (2012).
33. N. Oliver, M. C. Soriano, D. W. Sukow, and I. Fischer, “ Fast random bit generation using a chaotic laser: approaching the information theoretic limit,” IEEE J. Quantum Electron. 49, 910 (2013).
34. Y. Akizawa, T. Yamazaki, A. Uchida, T. Harayama, S. Sunada, K. Arai, K. Yoshimura, and P. Davis, “ Fast random number generation with bandwidth-enhanced chaotic semiconductor lasers at 8 × 50 Gb/s,” IEEE Photon. Technol. Lett. 24, 1042 (2012).
Article metrics loading...
We numerically investigate the possibility of using a coupling to increase the complexity in simplest chaotic two-component electronic circuits operating at high frequency. We subsequently show that complex behaviors generated in such coupled systems, together with the post-processing are suitable for generating bit-streams which pass all the NIST tests for randomness. The electronic circuit is built up by unidirectionally coupling three two-component (one active and one passive) oscillators in a ring configuration through resistances. It turns out that, with such a coupling, high chaotic signals can be obtained. By extracting points at fixed interval of 10 ns (corresponding to a bit rate of 100 Mb/s) on such chaotic signals, each point being simultaneously converted in 16-bits (or 8-bits), we find that the binary sequence constructed by including the 10(or 2) least significant bits pass statistical tests of randomness, meaning that bit-streams with random properties can be achieved with an overall bit rate up to Mb/s (or Mb/s Megabit/s). Moreover, by varying the bias voltages, we also investigate the parameter range for which more complex signals can be obtained. Besides being simple to implement, the two-component electronic circuit setup is very cheap as compared to optical and electro-optical systems.
Full text loading...
Most read this month