Breather-to-soliton transitions and nonlinear wave interactions for the nonlinear Schrödinger equation with the sextic operators in optical fibers
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  • 作者:Wen-Rong Sun
  • 刊名:Annalen der Physik
  • 出版年:2017
  • 出版时间:January 2017
  • 年:2017
  • 卷:529
  • 期:1-2
  • 全文大小:529K
  • ISSN:1521-3889
文摘
We find that the sextic nonlinear Schrödinger (NLS) equation admits breather-to-soliton transitions. With the Darboux transformation, analytic breather solutions with imaginary eigenvalues up to the second order are explicitly presented. The condition for breather-to-soliton transitions is explicitly presented and several examples of transitions are shown. Interestingly, we show that the sextic NLS equation admits not only the breather-to-bright-soliton transitions but also the breather-to-dark-soliton transitions. We also show the interactions between two solitons on the constant backgrounds, as well as between breather and soliton.

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