The main object of this paper is to study the bifurcation, chaotic pattern and traveling wave
solution of the perturbed stochastic nonlinear Schrödinger equation with generalized anti …

Nonlinear partial differential equations serve as key components for the mathematical
representation of engineering phenomena across several domains within the known …

Lie symmetry analysis is utilized in this paper to explore the properties of highly dispersive
optical solitons that exhibit quadratic–cubic self-phase modulation. The use of Lie symmetry …

In this study, we investigated Schrödinger–Hirota equation Kerr law in the presence of spatio-
temporal dispersion which describes pulse propagation in optical fibers provoked by …

In this paper, we studied stochastic perturbed nonlinear Schrödinger equation in fibers with
Kerr law nonlinearity. The investigated model is important for the optical pulse propagation …

This article investigates the traveling wave solution of the parabolic law nonlinear stochastic
dispersive Schrödinger-Hirota equation with multiplicative white noise, and its conclusions …

Numerous variations of cognitive challenges, such as those in fluid mechanics, plasma
physics and nonlinear optics as well as in engineering and mathematics, involve nonlinear …

In this paper, we have studied the (2+ 1)-dimensional cubic Schrödinger equation with
multiplicative white noise and spatio-temporal dispersion which is considered a model of …

In this paper, the stochastic Schrödinger–Hirota equation in birefringent fibers with
spatiotemporal dispersion and parabolic law nonlinearity is studied, which is usually used to …

In this article, we present the complex Ginzburg–Landau equation involving eighth-order
dispersion and multiplicative white noise effect in the context of Itô sense for the first time. In …