The 2D regularized long-wave equation is a mathematical model used to describe the
behavior of water waves in two dimensions, taking into account nonlinear and dispersive …

This study investigates novel solutions to the fractional Caudrey–Dodd–Gibbon (FCDG)
equation, which is a nonlinear partial differential equation that models shallow water waves …

This study presents recent advancements in computational techniques for discovering new
and precise solitary wave solutions in the (1+ 1)-dimensional Mikhailov-Novikov-Wang …

This study employs contemporary and precise computational techniques to obtain
innovative solitary wave solutions for the (3+ 1)-dimensional Kadomtsev-Petviashvili (KP) …

This study introduces recent computational advancements targeting the discovery of precise
and novel solitary wave solutions in the (1+ 1)-dimensional Mikhailov-Novikov-Wang (MNW) …

In this paper, the stochastic Schrödinger–Hirota equation with spatiotemporal dispersion
and parabolic law nonlinearity is studied from the field of nonlinear optics, which is usually …

Abstract The generalized modified Equal–Width (GMEW) equation is often used to show
how a one-dimensional wave moves through a medium that is not linear and has dispersion …

This study explores the novel solitary wave solutions of the perturbed Chen–Lee–Liu (CLL)
equation, aiming to elucidate the physical and dynamic behaviors of pulses in optical fiber …

The behavior of optical soliton solutions in optical fiber theory is described by the
Schrödinger–Hirota equation, a nonlinear partial differential equation with multiple …

This study presents a comprehensive investigation into the soliton solutions for the Khokhlov–
Zabolotskaya–Kuznetsov (𝒦 𝒵 𝒦) problem using the Bernoulli sub-equation function …