摘要
A special integrable nonlocal nonlinear Schroodinger equation, NNLS, or namely Alice-Bob NLS（ABNLS）equation is investigated. By means of the general N-th Darboux transformation, one can get various interesting solutions to display different types of structures especially for solitons. By using the Darboux transformation, its soliton solutions are obtained. Finally, by adjusting the values of free parameters, different kinds of solutions such as kinks, complexitons and rogue-wave solutions are explicitly exhibited. It is found that these solutions are quite different from the ones of the classical NLS equation.
作者
Cong-Cong Li
Qian Xia
Sen-Yue Lou
李聪聪;夏骞;楼森岳(Center for Nonlinear Science and Department of Physics, Ningbo University;Shanghai Key Laboratory of Trustworthy Computing, East China Normal University)
基金
Supported by National Natural Science Foundation of China under Grant No.11435005
Ningbo Natural Science Foundation under Grant No.2015A610159
Granted by the Opening Project of Zhejiang Provincial Top Key Discipline of Physics Sciences in Ningbo University under Grant No.xkzwl1502
Sponsored by K.C.Wong Magna Fund in Ningbo University
