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作 者:秦文帅 槐利 王艳[1] QIN Wen-shuai;HUAI Li;WANG Yan(School of Physics and Electronic Engineering,Shanxi University,Taiyuan,Shanxi,030006,China;China Coal Technology Engineering Group Chongqing Research Institute,Chongqing,400037,China)
机构地区:[1]山西大学物理电子工程学院,山西太原030006 [2]中煤科工集团重庆研究院有限公司,重庆400037
出 处:《量子光学学报》2020年第4期356-364,共9页Journal of Quantum Optics
基 金:国家自然科学基金(11705108)。
摘 要:本文基于空间周期调制的Hirota方程的精确解,研究了呼吸解的演化特性及Peregrine怪波梳的产生。结果表明,增大二阶色散系数的调制强度,会影响怪波解的空间分布,在传输方向产生多个压缩点,形成梳状结构,并且压缩点的个数随着二阶色散调制强度的增加成对增加。此外,讨论了三阶色散对多压缩点所产生的影响。结果表明,引入特定形式的三阶色散,不会影响Peregrine怪波梳的产生,并且通过调整三阶色散的系数,能够抑制Peregrine怪波梳产生过程中次高峰的出现。Based on the analytical solutions of Hirota equation with spatially periodic modulation coefficients,we present the evolution characteristics of breather solution and the generation of Peregrine rogue wave comb.The results demonstrate that increasing the modulation intensity of the second-order dispersion coefficient will impact the spatial distribution of the Peregrine soliton solution,and generate multiple compressed points along the transmission direction,forming a comb-like structure.The number of compressed points increases in pairs with the increase of modulation intensity of the second-order dispersion.Moreover,the effect of the third-order dispersion on breath solution with multiple compression points is considered.It is demonstrated that the third-order dispersion will shift the multiple compressed points and the shape of the multiple compressed points varies with the form of the third-order dispersion.Specially,introducing the specific form of the third-order dispersion,it does not affect the generation peregrine rouge wave comb and the appearance of the sub-peak in forming of the peregrine rough wave comb can be suppressed by adjusting the coefficient of the third-dispersion.
关 键 词:周期调制 变系数 三阶色散 多压缩点 Peregrine怪波梳
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