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横向非周期性调制Kerr介质中的空间光孤子 被引量:2

Spatial optical solitons in Kerr medium with transverse nonperiodic modulation
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摘要 数值方法研究了横向非周期调制Kerr介质中所支持的空间光孤子。数值模拟结果显示研究模型存在三种类型空间光孤子:低功率下的双峰孤子,高功率下的基本孤子和稳定传输的双极孤子。应用线性稳定性分析方法研究了三种类型空间光孤子稳定传输的稳定谱,总结出三种类型光孤子稳定传输的条件。 Spatial optical solitons were studied in Kerr medium with transverse nonperiodic modulation by numerical method. The results of numerical simulation show that there are three kinds of spatial optical solitons. They are petronas soliton, basic soliton under the conditions of lower and higher power of lightrespectively, and bipolar soliton characterized by stable transmission. The stability analysis of the three kinds of spatial optical solitons based on the linear stability is carried out to obtain the stable spectrum in stable transmission, from which the transmission conditions are generalized for stable transmission of the three kinds of spatial optical solitons
出处 《量子电子学报》 CAS CSCD 北大核心 2012年第2期204-208,共5页 Chinese Journal of Quantum Electronics
关键词 非线性光学 空间光孤子 数值模拟 稳定性 光传输 nonlinear optics spatial optical soliton numerical simulation stability optical propagation
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参考文献13

  • 1Stegeman G I,Christodoulides D N,Segev M.Optical spatial solitons:historical perspectives[J].IEEE J.Sel. Top.Quantum Electronics,2000,6(6):1419-1427.
  • 2Mihalache D,Mazilu D,Crasovan L C.Stable three-dimensional spinning optical solitons supported by competing quadratic and cubic nonlearities[J].Phys.Rev.E,2002,66:016613.
  • 3Towers I,Malomed B A.Stable(2 + 1)-dimensional solitons in a layered medium with sign alternating Kerr nonlearity[J].,/.Opt.Soc.Am.B,2002,19(3):537-543.
  • 4Snyder A W,Mitchell D J.Accessible solitons[J].Science,1997,276(5318):1538-1541.
  • 5Neshev D,Alexander T,et al.Observation of discrete vortex solitons in optically induced photonic lattices[J]. Phys.Rev.Lett,2004,92:123903.
  • 6Kartashov Y V,Zelenina A S,Torner L.Spatial soliton switching in quasi-continuous optical arrays[J].Opt. Lett.,2004,29(7):766-768.
  • 7Kartashov Y V,Torner L.Parametric amplification of soliton steering in optical lattices[J].Opt.Lett.,2004, 29(10):1102-1104.
  • 8Mihalache D,Mazilu D,Lederer F,et al.Stable spatiotemporal solitons in Bessel optical lattices[J].Phys.Rev. Lett.,2005,95:023902.
  • 9Kartashov Y V,Egorov A A,Torner L.Stable soliton complexes in two-dimensional photonic lattices[J].Opt. Lett.,2004,29(16):1918-1920.
  • 10Kartashov Y V,Egorov A A,Vysloukh V A,et al.Shaping soliton properties in Mathieu lattices[J].Opt.Lett., 2006,31(2):238-240.

二级参考文献22

  • 1郭明秀,王春雨,孔勇,陆雨田,陈卫标.输出高重复频率脉冲列的D型双包层掺Yb^(3+)光纤放大器[J].量子电子学报,2006,23(4):480-483. 被引量:3
  • 2卢洵,赵朝锋,徐振启,罗少鹏.高阶色散和高阶非线性效应对准光孤子传输的影响[J].量子电子学报,2007,24(2):236-240. 被引量:5
  • 3Ammann H,Hodel W,Weber H P.Experimental and numerical investigation of short pulse propagation and amplification around 1.3 am on a Nd3+-doped fluoride fiber[J].Optics Communications,1994,113:39-45.
  • 4Agrawal G P.Nonlinear Fiber Optics[M].3rd ed,Boston,MA:Academic,2001.
  • 5Agrawal G P,Dutta N K.Semiconductor Laser[M].New York:Van Noserand Reinhold,1993.
  • 6Georges T.Amplifier noise jitter of two interacting solitons[J].Optics Communications,1991,85:195-198.
  • 7Knox F M, Forysiak W, Doran N J. 10 Gbit/s soliton communication systems over standard fiber at 1.5 pm and the use of dispersion compensation [J]. Journal of Lightwave Technology, 1995, 13(10): 1955-1962.
  • 8Gordon J P, Haus H. Random walk of coherently amplified solitons in optical fiber transmission [J]. Opt. Lett., 1986, 11(10): 665-667.
  • 9Agrawal G P. Nonlinear Fiber Optics [M]. Elsevier Pte Ltd, 2002.
  • 10Nijhof ,J H B, Doran N J, Forysiak W, et al. Stable soliton-like propagation in dispersion managed systems with net anomalous, zero and normal dispersion [J]. Electron. Left., 1997, 33(20): 1726-1727.

共引文献4

同被引文献11

  • 1Xu Z Y, Kartashov Y V, Torner L. Soliton mobility in nonlocal optical lattices[J].Phys. Rev. Lett., 2005, 95(11): 113901-113904.
  • 2Zhou H, Fu X Q, Hu Y H, et al. Compensation of the influence of loss for a spatial soliton in a dissipative modulated Bessel optical lattice[J].J. Opt. Soc. Am. B, 2007, 24(9): 2208-2212.
  • 3Yang R, Wu X. Spatial soliton tunneling, compression and splitting[J].Opt. Expr., 2008, (22): 17759-17767.
  • 4Kartashov Y V, Torner L. Parametric amplification of soliton steering in optical lattices[J].Opt. Lett., 2004, 29(10): 1102-1104.
  • 5Kartashov Y V, Vysloukh V A, Torner L. Soliton control in fading optical lattices[J].Opt. Lett., 2006, 31(14): 2181-2183.
  • 6Kartashov Y V, Zelenina A S, Torner L. Spatial soliton switching in quasi-continuous optical arrays[J].Opt. Lett., 2004, 29(7): 766-768.
  • 7Wang C, Kevrekidis P G, Whitaker N, et al. Two-component nonlinear Schr?dinger models with a double-well potential[J].Physica D, 2008, 237: 2922-2932.
  • 8周骏,孟小波,任春阳,高永锋,陈明阳.两种复周期调制晶格中孤子的开关特性分析[J].光学学报,2009,29(8):2270-2275. 被引量:1
  • 9靳海芹,易林,蔡泽彬.二维谐振子调制势中光束传输特性研究[J].量子电子学报,2013,30(3):323-329. 被引量:2
  • 10陈顺芳,徐四六.非局域非线性介质中奇异空间光孤子传输特性研究[J].量子电子学报,2014,31(2):208-212. 被引量:3

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