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激光局域网络的混沌控制及并行队列同步

颜森林

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激光局域网络的混沌控制及并行队列同步

颜森林

Chaos-control and parallel queue synchronization of laser local area network

Yan Sen-Lin
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  • 本文提出并研究了“单队列-双参数”光电延时反馈控制条件下的激光局域网络的混沌控制及串联的动力学行为的并行队列“交叉驱动-反馈”网络同步实现, 建立了该光学局域网络的数学物理控制模型. 通过含时延超越方程理论的分析, 预言了该光学局域网络是可以实现混沌控制的, 且网络两路结点队列是可以实现实时引导控制到多个类周期状态上的, 并通过并行队列同步方程理论证明并行串联队列同步是可以获得的. 结果发现在可控的激光局域网络两个并行串联队列光路上, 分别实现了网络队列结点的混沌控制并能够实现多个类周期的网络结点的并行串联队列同步, 实现了络网结点激光器的2周期、3周期、4周期等状态的并行队列同步, 以及其他多个类周期的队列并行同步和动态同步. 还发现了两个类周期并行队列网络同步控制区域. 本文还给出了激光局域网络“并行多点混沌载波同步发射及其在光学超宽带通信中应用”的一个案例并成功实现. 这是一种新型的激光混沌局域网络控制系统, 具有光局域网络光传送与光联接核心控制技术要素, 具有复杂动力学系统与网络的多变量、多空间维度及并行两路不同队列混沌控制技术特点, 还具有光网络超宽带通信功能等. 其研究结果对局域网络、光网络的控制与同步、激光技术以及混沌的研究具有重要的参考价值.
    In this work, we study the chaos-control and parallel queue synchronization of a laser local area network (LAN). We present and study specifically a “single-queue-double-parameter” method of the parallel series queue dynamic behavior synchronization of the controlled laser LAN under two optoelectronic delay feedback controllers, and establish the mathematical and physical model of the controlled laser LAN. The LAN node is composed of two space coupled lasers with different parameters and other two single lasers, where two lasers series produce two different parallel queues, which results in two different chains of LAN nodes. Optical LAN links are composed of two optical parallel-crossing paths and two photoelectric delay feedback controllers setting in two lasers of LAN, which creates a method of double-parameter control of LAN. Through the analysis of the stability theory of differential equation and the dynamic characteristic equation of coupled lasers of LAN, our mathematical theory demonstrates that the chaos-control of laser LAN can be achieved by two photoelectric delay feedback controllers adjusting photoelectric feedback levels and feedback delay time of one of the two coupled laser and another single laser, respectively. Making analysis of the stability theory of differential equation and the dynamic characteristic equation of LAN nodes in two queue chains, we demonstrate theoretically how to obtain synchronization in network nodes of the controlled LAN on two queue chains by controlling optical feedback levels, and by the photoelectric delay feedback controllers adjusting photoelectric feedback levels and feedback delay time, respectively. Using our numerical calculation of parallel queue synchronization, the node laser’s waveform and its phase space trajectory, we find that very lasers of network nodes of the controlled LAN can lead to the parallel queue synchronization of a double-period, a three-period, a four-period and other quasi-periods while these quasi-periodic synchronizations and dynamic synchronizations are controlled in two queue chains of LAN nodes when we let the photoelectric feedback level and the delay time shift on some parameters. We find also two controlled quasi-periodic parallel queue synchronization regions. This paper also presents an application case of laser LAN multi-point chaotic carrier synchronous emission and ultra-wideband communication. This is a new type of controlled laser LAN system, which has the core elements of optical LAN and the characteristics of multi-variable, multi-dimension and parallel queue chaos-control techniques of complex dynamic networks. It also has the function of optical network ultra-wideband communication. The results have important reference value for studying the LAN, optical network and its synchronization and control, laser technology and chaos.
      通信作者: 颜森林, senlinyan@163.com
      Corresponding author: Yan Sen-Lin, senlinyan@163.com
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    Wang A B, Yang Y B, Wang B J, Zhang B B, Li L, Wang Y C 2013 Opt. Express 21 8701Google Scholar

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    Xiang S, Pan W, Zhang L, Wen A, Shang L, Zhang, Lin L 2014 Opt. Commun. 324 38Google Scholar

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  • 图 1  激光局域控制网络图, ⊕表示光电转换控制器

    Fig. 1.  A controlled laser local area network. Signal ⊕ is the photoelectric controller.

    图 2  激光器t1与r1链路混沌同步

    Fig. 2.  Chaotic laser t1 synchronizes with the laser r1.

    图 3  激光器t2与r2链路混沌同步

    Fig. 3.  Chaotic laser t2 synchronizes with the laser r2.

    图 4  激光器t1与r1取得9周期同步

    Fig. 4.  The laser t1 synchronizes with the laser r1 at a 9-periodic state.

    图 5  激光器t2与r2取得6周期同步

    Fig. 5.  The laser t2 synchronizes with the laser r2 at a 6-periodic state.

    图 6  激光器t1与r1取得2周期同步

    Fig. 6.  The laser t1 synchronizes with the laser r1 at a 2-periodic state.

    图 7  激光器t2与r2取得2周期同步

    Fig. 7.  The laser t2 synchronizes with the laser r2 at another 2-periodic state.

    图 8  激光器t1与r1取得4周期同步

    Fig. 8.  The laser t1 synchronizes with the laser r1 at a 4-periodic state.

    图 9  激光器t2与r2取得4周期同步

    Fig. 9.  The laser t2 synchronizes with the laser r2 at another 4-periodic state.

    图 10  激光器t1与r1取得6周期同步

    Fig. 10.  The laser t1 synchronizes with the laser r1 at a 6-periodic state.

    图 11  激光器t2与r2取得5周期同步

    Fig. 11.  The laser t2 synchronizes with the laser r2 at a 5-periodic state.

    图 12  激光器t1与r1取得类周期动态同步

    Fig. 12.  The laser t1 synchronizes dynamically with the laser r1 in quasi-periodicity.

    图 13  激光器t2与r2取得类周期动态同步

    Fig. 13.  The laser t2 synchronizes dynamically with the laser r2 in quasi-periodicity.

    图 14  激光器t1超宽带通信

    Fig. 14.  The laser t1 performs an ultra-wideband communication.

    图 15  激光器r1又一个超宽带通信

    Fig. 15.  The laser r1 performs another ultra-wideband communication.

    图 16  激光器t1与r1取得混沌同步发射

    Fig. 16.  The lasers t1 and r1 emit synchronously two same chaotic carriers.

    表 1  激光器参量

    Table 1.  Laser parameters.

    参量参量
    腔长 L/μm350俄歇复合因子C/(cm6·s–1)3.5 × 10–29
    腔宽 w/μm2饱和光子场振幅|Es|/m–3/21.6619 × 1011
    腔厚 d/μm0.15增益常数 α/cm22.3 × 10–16
    压缩和限制因子Γ0.29光线宽增强因子 βc6
    群速度折射率ng3.8耦合驱动系数 k0.055
    光子损耗系数 αm/ cm–149频率差 Δω/(Rad·s–1)2π × 10–9
    非辐射复合速率 Anr/s–11.0 × 108激光透明时载流子密度 nth/cm–31.2 × 1018
    辐射复合因子 B/(cm3·s–1)1.2 × 10–10光在腔内来回一周的时间 τL/s8.8667 × 10–12
    驱动电流 It1, t2/ mA34, 30光反馈系数 kr0.15
    下载: 导出CSV
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  • [1]

    王顺天, 吴正茂, 吴加贵, 周立, 夏光琼 2015 64 154205Google Scholar

    Wang S T, Wu Z M, Wu J G, Zhou L, Xia G Q 2015 Acta Phys. Sin. 64 154205Google Scholar

    [2]

    钟东洲, 邓涛, 郑国梁 2014 63 070504Google Scholar

    Zhong D Z, Deng T, Zheng G L 2014 Acta Phys. Sin. 63 070504Google Scholar

    [3]

    李增, 冯玉玲, 王晓茜, 姚治海 2018 67 140501Google Scholar

    Li Z, Feng Y L, Wang X Q, Yao Z H 2018 Acta Phys. Sin. 67 140501Google Scholar

    [4]

    张浩, 郭星星, 项水英 2018 67 204202Google Scholar

    Zhang H, Guo X X, Xiang S Y 2018 Acta Phys. Sin. 67 204202Google Scholar

    [5]

    穆鹏华, 潘炜, 李念强, 闫连山, 罗斌, 邹喜华, 徐明峰 2015 64 124206Google Scholar

    Mu P H, Pan W, Li N Q, Yan L S, Luo B, Zou X H, Xu M F 2015 Acta Phys. Sin. 64 124206Google Scholar

    [6]

    Sciamanna, Shore K A 2015 Nat. Photon. 9 151Google Scholar

    [7]

    Jiang N, Xue C, Liu D, Lv Y, Qiu K 2017 Opt. Lett. 42 1055Google Scholar

    [8]

    Yi L, Ke J, Xia G, Hu W 2018 J. Opt. 20 024004Google Scholar

    [9]

    Ning J, Anke Z, Shiqin L, Chenpeng X, Kun Q 2018 Opt. Express 26 32404Google Scholar

    [10]

    Qiliang L, Dewang C, Qi B, Ran Z, Miao H 2019 Appl. Opt. 58 1715Google Scholar

    [11]

    Fu Y, Cheng M, Jiang X, Deng L, Ke C, Fu S, ang M, Zhang M, Shum P, Liu D 2018 Nonlin. Dyn. 94 1949Google Scholar

    [12]

    Ott E, Grebogi C, Yorke J A 1990 Phys. Rev. Lett. 64 1196Google Scholar

    [13]

    张旭东, 朱萍, 谢小平, 何国光 2013 62 210506Google Scholar

    Zhang X D, Zhu P, Xie X P, He G G 2013 Acta Phys. Sin. 62 210506Google Scholar

    [14]

    谭文, 王耀南, 刘祖润, 周少武 2002 51 2463Google Scholar

    Tan W, Wang Y N, Liu Z R, Zhou S W 2002 Acta Phys. Sin. 51 2463Google Scholar

    [15]

    关新平, 范正平, 彭海朋, 王益群 2001 50 2108Google Scholar

    Guan X P, Fan Z P, Peng H P, Wang Y Q 2001 Acta Phys. Sin. 50 2108Google Scholar

    [16]

    Levy G, Hardy A 1998 IEEE J. Quant. Eletron. 34 1Google Scholar

    [17]

    Labate A, Ciofini M, Meucci R 1998 Phys. Rev. E 57 5230Google Scholar

    [18]

    Yan S L 2009 Chin. Sci. Bull. 54 1158Google Scholar

    [19]

    Yan S L 2009 J. Mod. Opt. 56 539Google Scholar

    [20]

    Yan S L 2016 Chin. Phys. B 25 090504Google Scholar

    [21]

    颜森林 2015 64 240505Google Scholar

    Yan S L 2015 Acta Phys. Sin. 64 240505Google Scholar

    [22]

    Wang A B, Yang Y B, Wang B J, Zhang B B, Li L, Wang Y C 2013 Opt. Express 21 8701Google Scholar

    [23]

    Xiang S, Pan W, Zhang L, Wen A, Shang L, Zhang, Lin L 2014 Opt. Commun. 324 38Google Scholar

    [24]

    姬玉林, 郭晓敏, 李璞, 刘香莲, 张建国, 郭龑强 2018 中国激光 45 1008001Google Scholar

    Ji Y L, Guo X M, Li P, Liu X L, Zhang J G, Guo Y Q 2018 Chinese Journal of Lasers 45 1008001Google Scholar

    [25]

    张胜海, 杨华, 钱兴中 2004 53 3706Google Scholar

    Zhang S H, Yang H, Qian X Z 2004 Acta Phys. Sin. 53 3706Google Scholar

    [26]

    吕翎, 商锦玉, 朱佳博, 沈娜, 柳爽, 张新 2012 61 140504Google Scholar

    Lü L, Shang J Y, Zhu J B, Shen N, Liu S, Zhang X 2012 Acta Phys. Sin. 61 140504Google Scholar

    [27]

    李春来, 杨本珊, 黄乐, 冯婷, 何瑶, 邹卯荣 2015 64 030504Google Scholar

    Li C L, Yang B S, Huang L Feng T, He Y, Zou M R 2015 Acta Phys. Sin. 64 030504Google Scholar

    [28]

    祝金川, 李成仁, 齐笳羽, 任旭东, 岳喜爽 2011 60 104213Google Scholar

    Zhu J C, Li C R, Qi J Y, Ren X D, Yue S X 2011 Acta Phys. Sin. 60 104213Google Scholar

    [29]

    范文华, 田小建, 于永力, 陈菊芳, 罗红娥 2005 55 5105Google Scholar

    Fan W H, Tian X J, Yu Y L, Chen J F, Luo H E 2005 Acta Phys. Sin. 55 5105Google Scholar

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    秦洁, 于洪洁 2007 56 6828Google Scholar

    Qin J, YU H J 2007 Acta Phys. Sin. 56 6828Google Scholar

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    孙娟, 李晓霞, 张金浩, 申玉卓, 李艳雨 2017 66 188901Google Scholar

    Sun J, Li X X, Zhang J H, Shen Y Z, Li Y Y 2017 Acta Phys. Sin. 66 188901Google Scholar

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    李春来, 禹思敏, 罗晓曙 2012 61 110502Google Scholar

    Li C L, Yu S M, Luo X S 2012 Acta Phys. Sin. 61 110502Google Scholar

    [33]

    孔江涛, 黄健, 龚建兴, 李尔玉 2018 67 098901Google Scholar

    Kong J T, Huang J, Gong J X, Li E Y 2018 Acta Phys. Sin. 67 098901Google Scholar

    [34]

    梁义, 王兴元 2013 62 018901Google Scholar

    Liang Y, Wang X Y 2013 Acta Phys. Sin. 62 018901Google Scholar

    [35]

    Yin C Y, Wang B H, Wang W X, Chen G R 2008 Phys. Rev. E 77 027102Google Scholar

    [36]

    Liu W, Shi P 2019 Automatica 101 345Google Scholar

    [37]

    Mulet J, Mirasso C, Heil T, Fischer I 2004 J. Opt. B: Quantum Semiclass. Opt. 6 97Google Scholar

    [38]

    Hill M T, De Waardt H, Dorren H J S 2001 IEEE J. Quantum Electron. 37 405Google Scholar

    [39]

    Zhang W L, Pan W, Luo B, Li X F, Zou X H, Wang M Y 2007 J. Opt. Soc. Am. B 24 1276Google Scholar

    [40]

    Hong Y H 2015 IEEE J. Select. Topics Quantum Electron. 21 1801007Google Scholar

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    颜森林 2019 68 170502Google Scholar

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计量
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  • 被引次数: 0
出版历程
  • 收稿日期:  2020-08-03
  • 修回日期:  2020-10-10
  • 上网日期:  2021-04-02
  • 刊出日期:  2021-04-20

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