SOLITARY WAVES ON A CONTINUOUS-WAVE BACKGROUND

被引:9
|
作者
CHOW, KW
机构
[1] Department of Mathematics, University of Arizona, Tucson
关键词
D O I
10.1143/JPSJ.64.1524
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
A class of exact solutions of some nonlinear envelope equations is derived by the Hirota bilinear method. These solutions reduce to a plane wave in the far field but generally are not dark solitons. In one asymptotic regime they simplify to solitary waves on a continuous wave background.
引用
收藏
页码:1524 / 1528
页数:5
相关论文
共 50 条
  • [1] Chirped solitary pulses for a nonic nonlinear Schrodinger equation on a continuous-wave background
    Triki, Houria
    Porsezian, K.
    Choudhuri, Amitava
    Dinda, P. Tchofo
    PHYSICAL REVIEW A, 2016, 93 (06)
  • [2] Excitation conditions of several fundamental nonlinear waves on continuous-wave background
    Duan, Liang
    Yang, Zhan-Ying
    Gao, Peng
    Yang, Wen-Li
    PHYSICAL REVIEW E, 2019, 99 (01)
  • [3] Solitary wave interactions with continuous waves
    Kominis, Y.
    Hizanidis, K.
    INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 2006, 16 (06): : 1753 - 1764
  • [4] Two-dimensional solitons and their interactions on a continuous-wave background
    Papacharalampous, IE
    Nistazakis, HE
    Kevrekidis, PG
    Yannacopoulos, AN
    Frantzeskakis, DJ
    Malomed, BA
    PHYSICA SCRIPTA, 2002, 66 (05) : 367 - 375
  • [5] Three-wave resonant interaction in optical fibres on a continuous-wave background
    Cui, WN
    Huang, GX
    CHINESE PHYSICS LETTERS, 2004, 21 (12) : 2437 - 2440
  • [6] PHASE DETECTING OF SOLITONS BY MIXING WITH A CONTINUOUS-WAVE BACKGROUND IN AN OPTICAL FIBER
    AKHMEDIEV, NN
    WABNITZ, S
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA B-OPTICAL PHYSICS, 1992, 9 (02) : 236 - 242
  • [7] Second-harmonic generation in optical fibers on a continuous-wave background
    Cui, WN
    Huang, GX
    Hu, BB
    PHYSICAL REVIEW E, 2004, 70 (05):
  • [8] Continuous-Wave EPR
    van der Est, Art
    EMAGRES, 2016, 5 (03): : 1411 - 1421
  • [9] Localized pulses for the quintic derivative nonlinear Schrodinger equation on a continuous-wave background
    Rogers, C.
    Chow, K. W.
    PHYSICAL REVIEW E, 2012, 86 (03):
  • [10] CONTINUOUS-WAVE OFF-RESONANCE RINGS AND CONTINUOUS-WAVE ON-RESONANCE ENHANCEMENT
    LEBERRE, M
    RESSAYRE, E
    TALLET, A
    TAI, K
    GIBBS, HM
    RUSHFORD, MC
    PEYGHAMBARIAN, N
    JOURNAL OF THE OPTICAL SOCIETY OF AMERICA B-OPTICAL PHYSICS, 1984, 1 (04) : 591 - 605