Volume 47 Issue 8
Aug.  2018
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Wang Hanxiao, Li Lei, Zhao Luming. Dynamics evolution characteristics of bound state solitons in dispersion-managed fiber laser[J]. Infrared and Laser Engineering, 2018, 47(8): 803008-0803008(5). doi: 10.3788/IRLA201847.0803008
Citation: Wang Hanxiao, Li Lei, Zhao Luming. Dynamics evolution characteristics of bound state solitons in dispersion-managed fiber laser[J]. Infrared and Laser Engineering, 2018, 47(8): 803008-0803008(5). doi: 10.3788/IRLA201847.0803008

Dynamics evolution characteristics of bound state solitons in dispersion-managed fiber laser

doi: 10.3788/IRLA201847.0803008
  • Received Date: 2018-03-05
  • Rev Recd Date: 2018-04-03
  • Publish Date: 2018-08-25
  • As optical solitons propagate along the fiber, stable bound state solitons can be formed due to complex nonlinear interactions, and phase variation of bound state solitons reveals abundant dynamics in the nonlinear system. Based on the Ginzburg-Landau equation governing the evolution of solitons along the fiber, the dynamics of soliton phase variation induced by the system parameters was numerically studied. It was found that there exist different bound state solitons, and initial conditions finally converge to bound state solitons with different phase difference. The results also indicate that the change of pump strength influences the pulse separation of solution as well as phase difference of bound state, which is of importance for in-depth understanding of the underlying nonlinear interaction mechanism.
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    [3] Malomed B A. Bound solitons in the nonlinear Schrdinger-Ginzburg-Landau equation[J]. Physical Review A, 1991, 44(10):6954-6957.
    [4] Akhmediev N N, Ankiewicz A, Sotocrespo J M. Stable soliton pairs in optical transmission lines and fiber lasers[J]. Journal of the Optical Society of America B, 1998, 15(15):515-523.
    [5] Tang D Y, Zhao L M, Zhao B. Multipulse bound solitons with fixed pulse separations formed by direct soliton interaction[J]. Applied Physics B, 2005, 80(2):239-242.
    [6] Gui L, Xiao X, Yang C. Observation of various bound solitons in a carbon-nanotube-based erbium fiber laser[J]. Journal of the Optical Society of America B, 2013, 30(30):158.
    [7] Liu X M, Han X X, Yao X K. Discrete bisoliton fiber laser[J]. Scientific Reports, 2016, 6:34414.
    [8] Li L, Ruan Q, Yang R, et al. Bidirectional operation of 100 fs bound solitons in an ultra-compact mode-locked fiber laser[J]. Optics Express, 2016, 24(18):21020.
    [9] Zavyalov A, Iliew R, Egorov O, et al. Discrete family of dissipative soliton pairs in mode-locked fiber lasers[J]. Physical Review A, 2009, 79(5):1744-1747.
    [10] Liu X. Dynamic evolution of temporal dissipative-soliton molecules in large normal path-averaged dispersion fiber lasers[J]. Physical Review A, 2010, 82(6):13442-13444.
    [11] Li X, Wang Y, Zhao W, et al. Numerical investigation of soliton molecules with variable separation in passively mode-locked fiber lasers[J]. Optics Communications, 2012, 285(6):1356-1361.
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Dynamics evolution characteristics of bound state solitons in dispersion-managed fiber laser

doi: 10.3788/IRLA201847.0803008
  • 1. Jiangsu Key Laboratory of Advanced Laser Materials and Devices,School of Physics and Electronic Engineering,Jiangsu Normal University,Xuzhou 221116,China

Abstract: As optical solitons propagate along the fiber, stable bound state solitons can be formed due to complex nonlinear interactions, and phase variation of bound state solitons reveals abundant dynamics in the nonlinear system. Based on the Ginzburg-Landau equation governing the evolution of solitons along the fiber, the dynamics of soliton phase variation induced by the system parameters was numerically studied. It was found that there exist different bound state solitons, and initial conditions finally converge to bound state solitons with different phase difference. The results also indicate that the change of pump strength influences the pulse separation of solution as well as phase difference of bound state, which is of importance for in-depth understanding of the underlying nonlinear interaction mechanism.

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