Binary Darboux transformation of vector nonlocal reverse-time integrable NLS equations.

The aim of this paper is to study vector nonlocal reverse-time NLS (nonlinear Schrödinger) equations and present a binary Darboux transformation by utilizing two sets of eigenfunctions and adjoint eigenfunctions. A product of N single binary Darboux transformations is explored for the resultant binary Darboux transformation. A class of soliton solutions is generated by an application starting from the zero seed potential. • Novel Darboux matrices. • Binary Darboux transformation. • Soliton solutions to vector reverse-time integrable NLS equations. [ABSTRACT FROM AUTHOR]