2008
DOI: 10.1002/cta.520
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Truly random number generators based on non‐autonomous continuous‐time chaos

Abstract: SUMMARYA novel non-autonomous continuous-time chaotic oscillator suitable for high-frequency integrated circuit realization is presented. Simulation and experimental results, verifying the circuit feasibility, are given. Two methods for using this oscillator as the core of a random number generator are also proposed. Numerical binary data obtained according to the proposed methods pass the four basic tests of FIPS-140-2, while experimental data pass the full NIST-800-22 random number test suite.

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Cited by 55 publications
(32 citation statements)
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“…Over the last two decades, theoretical design and circuit implementation of various chaos generators have been a focal subject of increasing interest due to their promising applications in various real-world chaos-based technologies and information systems (Cook, 1994;Cruz-Hernández et al, 2005;Ergun & Ozoguz, 2010;Gámez-Guzmán et al, 2008;Lin & Wang, 2010;Ott, 1994;Strogatz, 2001;Trejo-Guerra et al, 2009). In electronics, among the currently available chaotic oscillators, Chua's circuit has been the most used one (Chakraborty & Dana, 2010;Elhadj & Sprott, 2010;Sánchez-López et al, 2008;Senani & Gupta, 1998;Suykens et al, 1997;Trejo-Guerra et al, 2009), because it can be easily built, simulated, and tractable mathematically.…”
Section: Chua's Circuit and Hyperchaosmentioning
confidence: 99%
See 1 more Smart Citation
“…Over the last two decades, theoretical design and circuit implementation of various chaos generators have been a focal subject of increasing interest due to their promising applications in various real-world chaos-based technologies and information systems (Cook, 1994;Cruz-Hernández et al, 2005;Ergun & Ozoguz, 2010;Gámez-Guzmán et al, 2008;Lin & Wang, 2010;Ott, 1994;Strogatz, 2001;Trejo-Guerra et al, 2009). In electronics, among the currently available chaotic oscillators, Chua's circuit has been the most used one (Chakraborty & Dana, 2010;Elhadj & Sprott, 2010;Sánchez-López et al, 2008;Senani & Gupta, 1998;Suykens et al, 1997;Trejo-Guerra et al, 2009), because it can be easily built, simulated, and tractable mathematically.…”
Section: Chua's Circuit and Hyperchaosmentioning
confidence: 99%
“…Chaos systems have bounded trajectories in the phase space, and they have at least one positive maximum Lyapunov exponent (Dieci, 2002;Lu et al, 2005;Ramasubramanian & Sriram, 2000). Nowadays, several chaos generators have been implemented with electronic devices and circuits in order to have a major impact on many novel applications, as the ones reported in (Cruz-Hernández et al, 2005;Ergun & Ozoguz, 2010;Gámez-Guzmán et al, 2008;Lin & Wang, 2010;Strogatz, 2001;Trejo-Guerra et al, 2009). Furthermore, this chapter is mainly devoted to highlight the design automation of continuous-time multi-scroll chaos generators, their implementations by using behavioral models of commercially available electronic devices, their experimental realizations and applications to secure communications.…”
Section: Introductionmentioning
confidence: 99%
“…for random number generation, for the definition of cryptographic protocols, for the design of stochastic sources with predefined statistical characteristics to be used in telecommunication systems [1][2][3][4].…”
Section: Introductionmentioning
confidence: 99%
“…Chaos generation has been widely considered for a broad range of applications in instrumentation [1], communication systems (chaos shift-keying) [2,3], baseband modulation [4], image encryption [5], and random number generation [6][7][8][9][10][11][12], designed as both fully MOS-based [13][14][15][16] and integrated circuits [17][18][19][20]. Random number generators (RNGs) remain a critical component in communications, cryptography [21] and microprocessors [22].…”
Section: Introductionmentioning
confidence: 99%