Laser & Optoelectronics Progress, Volume. 56, Issue 2, 020602(2019)

Properties and Dynamical Behaviors of Single-Channel and Multi-Channel Multi-Polar Lattice Solitons

Huafeng Zhang1,2,3、*, Jijun Li3, Fang Chen1,3, Chunchao Yu1,3, and Lihui Sun1,3
Author Affiliations
  • 1 Institute of Quantum Optics and Information Photonics, Yangtze University, Jingzhou, Hubei 434023, China
  • 2 State Key Laboratory of Quantum Optics and Quantum Optics Devices, Shanxi University, Taiyuan, Shanxi 0 30006, China
  • 3 School of Physics and Optoelectronic Engineering, Yangtze University, Jingzhou, Hubei 434023, China
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    Figures & Tables(12)
    Typical dipolar lattice solitons in two channels. Out-of-phase dipolar solitons with propagation constants (a) β=0.6 and (b) β=2 in two channels (type I), in-phase dipolar solitons with propagation constants (c) β=0.6 and (d) β=2 in two channels (type II). Here, the dashed and solid lines correspond to the optical lattice pR(x) and the amplitude w(x) of the light field. Other parameters are p=1 and Ω=2
    Typical out-of-phase dipolar lattice solitons with propagation constants (a) β=0.5 and (b) β=2 in single channel. Here, the dashed and solid lines correspond to the optical lattice pR(x) and the amplitude w(x) of the light field. Other parameters are p=1 and Ω=1
    Dependence of (a) energy flow U and (b) growth rate Im λ of dipolar lattice soliton on propagation constant β. Other parameters are p=1, Ω=2 for type I and II dipolar solitons or Ω=1 for type III dipolar solitons
    Typical tripolar lattice solitons in three channels. Out-of-phase tripolar solitons with propagation constants (a) β=0.6 and (b) β=2 in three channels (type I), in-phase tripolar solitons with propagation constants (c) β=0.6 and (d) β=2 in three channels (type II). Here, the dashed and solid lines correspond to the optical lattice pR(x) and the amplitude w(x) of the light field. Other parameters are p=1 and Ω=2
    Typical out-of-phase tripolar lattice solitons with propagation constants (a) β=0.8 and (b) β=2 in single channel. Here, the dashed and solid lines correspond to the optical lattice pR(x) and the amplitude w(x) of the light field. Other parameters are p=1 and Ω=1
    Dependence of (a) energy flow U and (b) growth rate Im λ of tripolar lattice soliton on propagation constant β. Other parameters are p=1 and Ω=2 for type I and II tripolar solitons and Ω=1 for type III tripolar solitons
    Typical evolvement diagrams of the two-channel out-of-phase dipolar solitons in the system described by Eqs. (1) and (3) for (a) β=0.5, (b) β=1, (c) β=2 and (d) β=3. Other parameters are p0=1, z0=20 and Ω=2
    Typical evolvement diagrams of the three-channel out-of-phase tripolar solitons in the system described by Eqs.(1) and (3) for (a) β=0.5, (b) β=1, (c) β=2 and (d) β=3. Other parameters are p0=1, z0=20 and Ω=2
    Typical evolvement diagrams of the two-channel in-phase dipolar solitons in the system described by Eqs.(1) and (3) for (a) β=0.5, (b) β=1, (c) β=2 and (d) β=3. Other parameters are p0=1, z0=20 and Ω=2
    Typical evolvement diagrams of the three-channel in-phase tripolar solitons in the system described by Eqs. (1) and (3) for (a) β=0.5, (b) β=1, (c) β=2 and (d) β=3. Other parameters are p0=1, z0=20 and Ω=2
    Typical evolvement diagrams of the single-channel out-of-phase dipolar solitons in the system described by Eqs. (1) and (3) for (a) β=0.1, (b) β=0.5, (c) β=1 and (d) β=2. Other parameters are p0=1, z0=20 and Ω=1
    Typical evolvement diagrams of the single-channel out-of-phase tripolar solitons in the system described by Eqs.(1) and (3) for (a) β=0.05, (b) β=0.5, (c) β=1 and (d) β=2. Other parameters are p0=1, z0=20 and Ω=1
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    Huafeng Zhang, Jijun Li, Fang Chen, Chunchao Yu, Lihui Sun. Properties and Dynamical Behaviors of Single-Channel and Multi-Channel Multi-Polar Lattice Solitons[J]. Laser & Optoelectronics Progress, 2019, 56(2): 020602

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    Paper Information

    Category: Fiber Optics and Optical Communications

    Received: Jul. 17, 2018

    Accepted: Aug. 8, 2018

    Published Online: Aug. 1, 2019

    The Author Email: Huafeng Zhang (zhhf72@126.com)

    DOI:10.3788/LOP56.020602

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