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Security of polarization-shift keying chaos optical
communication system
- FANG Nian1, WANG Lutang1, HUANG Zhaoming1, GUO Shuqin2
Author information
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1.School of Communication and Information Engineering, Shanghai University; 2.College of Information and Engineering, Zhejiang University of Technology;
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History
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Published |
05 Jun 2008 |
Issue Date |
05 Jun 2008 |
To evaluate the security of a chaos optical communication system employing the polarization-shift keying (PolSK) modulation technology, its chaos characteristic needs to be verified. In this paper, an analysis was done for the signal of this system. Three methods were used to judge whether the signal was maintaining chaos characteristics or not: watching the strange attractor in three-dimensional phase space, computing the largest Lyapunov exponent by the equation which meets and Wolf’s method, and evaluating the self-power spectrum density function. As a result, the strange attractor was clearly watched, the largest Lyapunov exponent was positive 0.0364 and 0.0106 respectively, and the self-power spectrum was wide and continuous with the noise background. The evaluation of chaos for the signal transmitted in the system is therefore presented. On the other hand, the minimal embodied dimension of the signal was given by the false nearest neighbors (FNN) method and it reached 6, which showed the higher dimension chaos characteristics of the system. Adding the analysis of the ability of anti-attack for the system, it is concluded that the system has higher security than the normal chaos masking schemes.
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References
1. Yan Senlin . High rate chaos secure communication system of multiple quantum welllasers. Acta Optica Sinca, 2005, 25(2): 179–185 (in Chinese)
2. Yan Senlin, He Longqing, Wu Haiyong, et al.. Studies on method of phase shift controllingchaos for dual ring erbium doped fiber lasers. Chinese Journal of Lasers, 2005, 32(5): 642–646 (in Chinese)
3. Yan Senlin . All-optical chaotic MQW laser repeater for long-haul chaotic communications. Chinese Optics Letters, 2005, 3(5): 283–286
4. van Winggeren G D, Roy R . High-speed fiber-optic polarizationanalyzer: measurements of the polarization dynamics of an erbium-dopedfiber ring laser. Optics Communications, 1999, 164(1–3): 107–120. doi:10.1016/S0030-4018(99)00163-7
5. Wang Lutang, Huang Zhaoming . Optical chaos communicationwith a dynamical SOA-based fiber ring laser. In: APOC 2003: Asia-Pacific Optical and Wireless Communications: OpticalTransmission, Switching and Subsystems. Bellingham: SPIE. 2003, 5281: 619–627
6. Wang Lutang, Wu Weijia, Fang Nian, et al.. Experimental study on chaotic optical communicationwith PolSK modulation technology. In: TuckerR S, Chiaroni D, Gu Wanyi, et al.. APOC 2005: Asia-PacificOptical and Wireless Communications: Optical Transmission, Switchingand Subsystems. Bellingham: SPIE. 2005, 6021: 60210S
7. Yang Xiuli . A study on polarization-shift keying technology and optic chaos communicationsystem. Dissertation of the Master's Degree. Shanghai: Shanghai University, 2005 (in Chinese)
8. Li Guohui, Zhou Shiping, Xu Deming . Computing the largest Lyapunov exponent from time series. Journal of Applied Sciences. 2003, 21(2): 127–131 (in Chinese)
9. Lin Jiayu, Wang Yueke, Huang Zhiping, et al.. A new voice activity detection method basedon chaos theory. Journal of China Instituteof Communications. 2001, 22(2): 123–128 (in Chinese)
10. Li Yaan, Xu Demin . State space reconstructionof nonlinear dynamic system. Ship Engineering, 2000, 22(5): 47–50 (in Chinese)
11. Wen Quan, Zhang Yongchuan, Cheng Shijie . Identify determinacy from chaotic time series. International Journal Hydroelectric Energy, 2001, 19(3): 72–75 (in Chinese)
12. Lü Jinhu, Lu Jun'an, Chen Shihua . The Analysis of Chaotic Time Series and Its Application. Wuhan: WuhanUniversity Press, 2002, 76–80 (in Chinese)
13. van Winggeren G D, Roy R . Chaotic communication usingtime-delayed optical systems. InternationalJournal of Bifurcation and Chaos, 1999, 9(11): 2129–2156. doi:10.1142/S0218127499001565