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 authors review and survey some results published since 2020 about
(complete) monotonicity, inequalities, and their necessary and sufficient conditions for …

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 …

Purpose: This study aims to explore the intricate and concealed chaotic structures of
meminductor systems and their applications in applied sciences by utilizing fractal fractional …

For intellectual curiosity, in this manuscript, we study the sixth-order highly nonlinear
generalized Korteweg–de Vries–Kadomtsev–Petviashvili dynamical model. The Kadomtsev …

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

In this work, we investigate the exact solutions of (2+ 1)-dimensional coupled resonant
Davey-Stewartson equation (DSE) with the properties of truncated M-fractional derivative. It …

Researchers have studied the tiny effects on fundamental particles with quantum vacuum
about electroweak baryogenesis mechanism, and so we can further confirm the existence of …

This paper explores a specific class of equations that model the propagation of optical
pulses in dual-core optical fibers. The decoupled nonlinear Schrödinger equation with …

When a differential equation exhibits chaos, stiffness, damping and/or oscillation in its
solution component, such a differential equation is termed rigid. Over the years, solving such …