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Spatial Solitons in 2D Graded-Index Waveguides with Different Distributed Transverse Diffractions

Spatial Solitons in 2D Graded-Index Waveguides with Different Distributed Transverse Diffractions
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摘要 We discuss the nonlinear Schr6dinger equation with variable coefficients in 21) graded-index waveguides with different distributed transverse diffractions and obtain exact bright and dark soliton solutions. Based on these solutions, we mainly investigate the dynamical behaviors of solitons in three different diffraction decreasing waveguides with the hyperbolic, Gaussian and Logarithmic profiles. Results indicate that for the same parameters, the amplitude of bright solitons in the Logarithmic profile and the amplitude of dark solitons in the Gaussian profile are biggest respectively, and the amplitude in the hyperbolic profile is smallest, while the width of solitons has the opposite case.
作者 陈翼翔
出处 《Communications in Theoretical Physics》 SCIE CAS CSCD 2014年第2期214-220,共7页 理论物理通讯(英文版)
基金 Supported by the Higher School Visiting Scholar Development Project under Grant No.FX2013103 the Research Fund under Grant No.ZCI2XJY003 Research Fund for the Doctoral Program under Grant No.Z301B13519 of the Zhejiang University of Media and Communications Zhejiang Province Science Foundation for Youths under Grant No.LQ12F05005 National Natural Science Foundation of China under Grant No.11374254
关键词 nonlinear Schr6dinger equation bright solitons dark solitons diffraction decreasing waveguides 渐变折射率波导 孤子解 同分布 衍射 二维 非线性方程 动力学行为 对数分布
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