[1] ZHANG J F, JIN M Z, HE J D,et al.Dynamics of optical rogue waves in inhomogeneous nonlinear waveguides［J］.Chinese Physics B,2013,22(5): 054208.

[2] ZHAO L C. Dynamics of nonautonomous rogue waves in Bose-Einstein condensate［J］. Annals of Physics, 2013, 329(5): 73-79.

[3] 李淑青，李录，李仲豪，等.含自频移啁啾超短脉冲间相互作用的数值研究［J］. 光子学报,2004,33(7):862-866.

    LI Shu-qing, LI Lu,LI Zhong-hao, et al. Numerical research on the interaction of chirped ultra-short laser pulses with self-frequency shift［J］. Acta Photonica Sinica, 2004, 33(7):862-866.

[4] 杜仙童，钟先琼，程科，等. 光纤中短间距脉冲串的非线性传输特性与混沌孤子波包产生［J］. 光子学报, 2016, 45(5): 0506002.

    DU Xian-tong, ZHONG Xian-qiong, CHENG Ke, et al. Nonlinear propagation characteristic of the short-interval pulse trains and chaotic soliton wavepacket generation in optical fibers［J］. Acta Photonica Sinica, 2016, 45(5): 0506002.

[5] 姜其畅, 苏艳丽. 基于双光子光折变效应的新型空间孤子对［J］.光子学报, 2015,44(9): 0919001.

    JING Qi-chang, SU Yan-li. New typespatial soliton pairs based on two-photon photorefractive effect ［J］. Acta Photonica Sinica,2015,44(9): 0919001.

[6] LI S Q, LI L, LI Z H. Properties ofsoliton solutions on a cw background in optical fibers with higher-order effects［J］. Journal of the Optical Society of America B, 2004,21(12) :2089 -2094.

[7] ANKIEWICZ A, SOTO-CRESPO J M, AKHMEDIEV N. Rogue wave and rational solutions of the Hirota equation［J］.Physical Review E, 2010,81: 046602.

[8] TAO Y S, HE J S.Multisolitons, breathers, and rogue waves for the Hirota equation generated by the Darboux transformation［J］.Physical Review E, 2012,85: 026601.

[9] YANG G Y,LI L,JIA S T. Peregrine rogue waves induced by the interaction between a continuous wave and a soliton［J］. Physical Review E, 2012,85: 046608.

[10] 李淑青,杨光晔，李禄. Hirota方程的怪波解及其传输特性研究［J］.物理学报, 2014, 63(10):104215.

    LI Shu-qing, YANG Guang-ye, LI Lu. Rogue solution of Hirota equation and its transmission［J］.Acta Physica Sinica, 2014,63(10): 104215.

[11] YU X, GAO Y T,SUN Z Y, et al.N-solutions for the (2+1)-dimensional Hirota-Maccari equation in fluids and optical fibers［J］. Journal of Mathematical Analysis and Applications, 2011,378(2): 519-527.

[12] LI L J, WU Z W, WANG L H HE J S.High-order rogue waves for the Hirota equation［J］.Annals of Physics,2013,334(7):198-211.

[13] HE J S, ZHANG H R, WANG L H, et al. Generating mechanism for higher-order rogue waves［J］.Physical Review E, 2013,87: 052914.

[14] WANG L H, PORSEZIAN K, HE J S. Breather and rogue wave solutions of generalized nonlinear Schrodinger equation［J］.Physical Review E, 2013,87: 053202.

[15] LIU W, QIU D Q, HE J S. Localized properties of rogue wave for a higher-order nonlinear Schrodinger equation［J］.Communications in Theoretical Physics, 2015, 63(5)：525-534.

[16] ANKIEWICZ A, AKHMEDIEV N. Higher-order integrable evolution equation and its soliton solutions［J］. Physics Letters A,2014,378(4): 358-361.

[17] KARPMAN V I. The extended third-order nonlinear Schrodinger equation and Galilean transformation［J］. European Physical Journal B,2004,39(3): 341-350.

[18] NIJHOF JH B,ROELOFS G H M. Prolongation structures of a higher-order non-linear Schrodinger equation［J］. Journal of Physics A,1992,25(8): 2403-2416.

[19] GENG X G, LI R M. Darboux transformation of the Drinfeld-sokolov-satsuma-hirota system and exact solutions［J］. Annals of Physics,2015,361:215-225.

[20] DAI C Q, ZHOU G Q, ZHANG J F, Controllable optical rogue waves in the femtosecond regime［J］.Physical Review E,2012,85: 016603.