A survey of some recent theoretical and experimental studies on localized structures that
form and propagate in a broad class of optical and matter-wave media is presented. The …

The first good prediction of the multipole soliton solution for the non-integrable equation, ie,
the saturable nonlinear Schrödinger equation under the PT-symmetric potential, is achieved …

This article possess lump, lump with one kink, lump with two kink, rogue wave and lump
interactions with periodic and kink solitons for the generalized unstable space time fractional …

In this study, the propagation characteristics of complex-valued hyperbolic-cosine-Gaussian
(CVHCG) beams were studied based on the nonlocal nonlinear Schrödinger equation in …

In this communication, three different forms of fractional nonlinear Schrödinger equations
have been constructed based on the notion of nonlocal generalized fractional momentum …

In this paper, the dynamic characteristics of periodic collisions of multiple cosine-Hermite-
Gaussian (CHG) solitons in Schrödinger equation with nonlocal nonlinearity is investigated …

We construct families of fundamental, dipole, and tripole solitons in the fractional
Schrödinger equation (FSE) incorporating self-focusing cubic and defocusing quintic terms …

We report symmetry-breaking and restoring bifurcations of solitons in a fractional
Schrödinger equation with cubic or cubic–quintic (CQ) nonlinearity and a parity–time …

The structure and stability of multipole and vortex solitons in the nonlocal nonlinear
fractional Schrödinger equation with a gradually decreasing Lévy index, α, are numerically …

In this paper, we discuss the evolution dynamics of Hermite-cos-Gauss (HcG) beams with
initial isophase wavefront bending in optical media with nonlocal nonlinearity. Nonlocal …