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

In this paper, the fractional complex Ginzburg–Landau equation (CGLE) with Kerr law in
nonlinear optics, which simulates soliton propagation in various waveguides in the presence …

Abstract In this study,(4+ 1)-dimensional Davey Srewartson Kadomtsev Petviashvili equation
is investigated, which can be employed to depict internal wave interactions encompassing …

In this study, we investigate the fractional coupled nonlinear Schrödinger equation
(FCNLSE) of Manakov type, which has numerous applications in different fields of physics …

This article delves into the dynamic constructions of distinctive traveling wave solutions for
wave circulation in shallow water mechanics, specifically addressing the time-fractional …

This study explores the modified Oskolkov equation, which depicts the behavior of the
incompressible viscoelastic Kelvin–Voigt fluid. The primary focus of this research lies in …

The Zoomeron equation plays a significant role in many fields of physics, especially in
soliton theory, such as helping to reveal new distinctive properties in different physical …

This study demonstrates the use of fractional calculus in the field of epidemiology,
specifically in relation to dengue illness. Using noninteger order integrals and derivatives, a …

This study explores the intrinsic characteristics of the (2+ 1)-dimensional Schwarz-Korteweg-
de Vries equation used to describe shallow water waves. The multiple solitons are …

The area related to fractional order partial differential equations (FOPDEs) has also attracted
attention. Therefore, we focuss our attention to study nonlinear Benney equations of using …