In this paper, the stochastic nonlinear Schrödinger equation (NLSE) forced by multiplicative
noise that represents the temporal change of fluctuations is examined in a more extended …

In the current study, we are mainly concerned with the (2+ 1)-dimensional Boussinesq
equation (BE) that plays a major role in describing the shallow water. Firstly, the resonance …

In this paper, the main motive is to mathematical explore the thin-film ferroelectric material
partial differential equation which addresses the Ferroelectrics, that are being examined as …

This paper studies the optical soliton solutions of a nonlinear Schrödinger equation (NLSE)
involving parabolic law of nonlinearity with the presence of nonlinear dispersion by using …

This article negotiates the investigation of optical stochastic solitons and other exact
stochastic solutions with the fractional stochastic Biswas–Arshed equation (FSBAE) …

Purpose The purpose of this paper is to study the new (3+ 1)-dimensional integrable fourth-
order nonlinear equation which is used to model the shallow water waves …

In this work, we study the exact traveling wave solutions of (2+ 1)-dimensional Chiral
nonlinear Schrödinger equation with the aid of generalized auxiliary equation method. The …

The perturbed nonlinear Schrödinger–Hirota equation with spatio-temporal dispersion
(PNSHE-STD) which governs the propagation of dispersive pulses in optical fibers, is …

This paper focuses on some novel exact solutions of the (3+ 1)-dimensional Kudryashov-
Sinelshchikov equation (KSE). Based on the linear superposition principle (LSP) and weight …

In this work, we study the optical soliton solutions of the generalized non-autonomous
nonlinear Schrödinger equation (NLSE) by means of the new Kudryashov's method (NKM) …