2012
DOI: 10.1016/j.ijleo.2011.07.010
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Comparative analysis of chaotic properties of optical chaos generators

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Cited by 14 publications
(6 citation statements)
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“…Moreover, security analysis in the proposed chaos-based communication system is done by using the Lyapunov exponents. Larger the values of Lyapunov exponents along the positive side indicates greater security in the communication system [33], [35]. As pulsating chaos shows greater values of Lyapunov exponent along positive side, thus offers better security than non-pulsating chaos [36].…”
Section: Mathematical Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…Moreover, security analysis in the proposed chaos-based communication system is done by using the Lyapunov exponents. Larger the values of Lyapunov exponents along the positive side indicates greater security in the communication system [33], [35]. As pulsating chaos shows greater values of Lyapunov exponent along positive side, thus offers better security than non-pulsating chaos [36].…”
Section: Mathematical Modelmentioning
confidence: 99%
“…The existing literature has reported two types of chaotic waveforms. Non-pulsating chaos can be produced either by Erbium doped fiber ring laser (EDFRL) arrangements based on nonlinearities or through continuous oscillations produced by semiconductor lasers [33]. Whereas, pulsating chaos can be generated by either modulating the semiconductor lasers or through pump or cavity loss of modulated EDFRLs [34].…”
Section: Mathematical Modelmentioning
confidence: 99%
“…Larger the value of Lyapunov exponents toward positive side means more instability in chaotic waveform . The bandwidth of semiconductor laser chaos is greater than erbium‐doped fiber ring laser, which is beneficial in studying minute details regarding dispersion and nonlinearities effects . In view of the aforementioned factors, pulsed optical chaos produced by direct modulation of semiconductor laser is preferred and is given by laser rate equation 0.5emitalicdN()tdt=I()tq()VN()tτngo()N()tNt11+εS()tS()t italicdS()tdt=normalΓgo()N()tNt11+εS()tS()tS()tτp=normalΓβN()tτn ddt=12α[]τ0.25emgo()N()tNt2τp, where go and I ( t ) in Equation are given by -2.8emgo=vgao 0.25emI()t=IDC+IIN…”
Section: Mathematical Modelmentioning
confidence: 99%
“…18 The bandwidth of semiconductor laser chaos is greater than erbium-doped fiber ring laser, which is beneficial in studying minute details regarding dispersion and nonlinearities effects. 19 In view of the aforementioned factors, pulsed optical chaos produced by direct modulation of semiconductor laser is preferred and is given by laser rate equation 20…”
Section: Mathematical Modelmentioning
confidence: 99%
“…To study chaotic behaviour in EDFRL, the laser is modelled as a three level class B laser owing to its fast decay time of polarization variables [11]. Chaos in EDFRL is obtained by either of the following three techniques or a combination of them: pump modulation [12], loss modulation [15] and loop nonlinearities [11]. Pump and loss modulation generated chaotic waveform bandwidths are limited to MHz range due to relaxation oscillation time of fiber laser.…”
Section: Introductionmentioning
confidence: 99%