Binary Darboux transformation of vector nonlocal reverse-space nonlinear Schrödinger equations

For vector nonlocal reverse-space nonlinear Schrödinger equations, a binary Darboux transformation is formulated by using two sets of eigenfunctions and adjoint eigenfunctions. The resulting binary Darboux transformation has been decomposed into an [Formula: see text]-fold product of single binary Darboux transformations. An application starting from zero seed potentials generates a class of soliton solutions.