Higher-order nonlinear Schrödinger equation is necessarily needed to suit with the light
propagation in optical fibers, wherein the effect of higher-order nonlinear and dispersive …

In this paper, we present the higher-order nonlinear Schrödinger equation (NLSE) with third
order dispersion (3OD), fourth-order dispersion (4OD), and cubic-quintic nonlinearity …

In this scholarly exploration, we employ new map** method to unveil new soliton solutions
to the nonlinear fractional Kudryashov's equation, using β-derivative and M-Truncated …

In this paper, we applied the extended direct algebraic method (EDAM) to examine the dark,
singular, combined dark-bright, combined bright-singular and periodic singular solitons as …

The (2+ 1)-dimensional coupled nonlinear Schrödinger equation has versatile applications
for modeling nonlinear waves in different areas such as optics, atmospheric science, fluid …

In this work, under consideration is a (2+ 1)-dimensional generic model, known as the Hirota-
Maccari system, which was studied in plasma physics, fluid dynamics and fiber optics …

The fractional coupled nonlinear Schrödinger model (FCNLSM) is widely utilized in various
fields such as nonlinear optics, optical communication systems, plasmas and mathematical …

A generalized nonlinear Gross–Pitaevskii equation with the third-, fourth-order dispersions,
and the cubic, quintic nonlinear terms is considered, which shows that the wave velocity …

In wave theory, the higher dimensional non-linear models are very important to define the
physical phenomena of waves. Herein study we have built the various solitons solutions of …

In many nonlinear partial differential equations, noise or random fluctuation is an inherent
part of the system being modeled and have vast applications in different areas of …