This paper presents an analytical solver which is known as a generalization of types
methodologies. With the proposed method, one of the old but at the same time popular …

Abstract The (2+ 1) dimensional Konopelchenko–Dubrovsky equation (2D-KDE) is an
integro differential equation which describes two-layer fluid in shallow water near ocean …

Abstract The (2+ 1)-dimensional Konopelchenko-Dubrovsky (KD) equation and the Landau-
Ginzburg-Higgs (LGH) equation describe the nonlinear waves with weak scattering and long …

Abstract The (2+ 1)-dimensional Konopelchenko-Dubrovsky (KD) model and the modified
version of the new Kudryashov (MVNK) technique are chosen in the current research to …

We are interested in studying some qualitative analysis and wave propagation and their
applications to the Konopelchenko-Dubrovsky equation. Using the qualitative theory of …

This paper investigates the coupled nonlinear Hirota–Maccari system with the help of using
an analytical approach, which is the extended sinh-Gordon equation expansion method …

Abstract The Landau-Ginzburg-Higgs equation and the modified equal width wave equation
(MEWE) underscore to describe superconductivity and unidirectional wave propagation in …

In this study, we use the improved Bernoulli sub-equation function method for exact
solutions to the generalized (3+ 1) shallow water-like (SWL) equation. Some new solutions …

In this study, the doubly dispersive equation is presented by the application of the improved
Bernoulli sub-equation function method (IBSEFM). The doubly dispersive equation which is …

The coupled Higgs field equation is significant for describing a system of conserved scalar
nucleons interacting with the neutral scalar meson. The improved Bernoulli sub-equation …