Deformed soliton, breather, and rogue wave solutions of an inhomogeneous nonlinear Schrödinger equation

摘要: We use the 1-fold Darboux transformation (DT) of an inhomogeneous nonlinear Schrodinger equation (INLSE) to construct deformed-soliton, breather, and rogue wave solutions explicitly. Furthermore, obtained first-order deformed solution, which is derived from breather solution through Taylor expansion, different known (NLSE). The effect inhomogeneity fully reflected in variable height soliton curved background wave. By suitably adjusting physical parameter, we show that a desired shape can be generated. In particular, newly constructed reduced corresponding under suitable parametric condition.