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Dynamics of breather, multi-wave, interaction and other wave solutions to the new (3+ 1)-dimensional integrable fourth-order equation for shallow water waves
KJ Wang - International Journal of Numerical Methods for Heat & …, 2023 - emerald.com
Purpose The purpose of this paper is to study the new (3+ 1)-dimensional integrable fourth-
order nonlinear equation which is used to model the shallow water waves …
order nonlinear equation which is used to model the shallow water waves …
RETRACTED ARTICLE: Second-order convergence analysis for Hall effect and electromagnetic force on ternary nanofluid flowing via rotating disk
The purpose of this research was to estimate the thermal characteristics of tri-HNFs by
investigating the impacts of ternary nanoparticles on heat transfer (HT) and fluid flow. The …
investigating the impacts of ternary nanoparticles on heat transfer (HT) and fluid flow. The …
Generalized variational structure of the fractal modified KdV–Zakharov–Kuznetsov equation
A fractal modification of the modified KdV–Zakharov–Kuznetsov equation is suggested and
its fractal generalized variational structure is established by means of the semi-inverse …
its fractal generalized variational structure is established by means of the semi-inverse …
On the semi-domain soliton solutions for the fractal (3+ 1)-dimensional generalized Kadomtsev–Petviashvili–Boussinesq equation
KJ Wang, JH Liu, F Shi - Fractals, 2024 - World Scientific
The aim of this study is to explore some semi-domain soliton solutions for the fractal (3+ 1)-
dimensional generalized Kadomtsev–Petviashvili–Boussinesq equation (GKPBe) within …
dimensional generalized Kadomtsev–Petviashvili–Boussinesq equation (GKPBe) within …
Numerical treatment and global error estimation for thermal electro-osmosis effect on non-Newtonian nanofluid flow with time periodic variations
OS Ahmed, NT Eldabe, MY Abou-Zeid… - Scientific Reports, 2023 - nature.com
The essential purpose of this study is to discuss the impact of time-periodic variations on
mixed convection heat transfer for MHD Eyring-Powell nanofluid. The fluid flows through a …
mixed convection heat transfer for MHD Eyring-Powell nanofluid. The fluid flows through a …
Heat variation on MHD Williamson hybrid nanofluid flow with convective boundary condition and Ohmic heating in a porous material
AM Rashad, MA Nafe, DA Eisa - Scientific Reports, 2023 - nature.com
The aim of the present study is to explore the variation of heat on MHD Williamson hybrid
nanofluid (Ag-TiO2/H2O) model for steady two-dimensional and incompressible flow with a …
nanofluid (Ag-TiO2/H2O) model for steady two-dimensional and incompressible flow with a …
THE FRACTAL MODIFICATION OF THE ROSENAU–BURGERS EQUATION AND ITS FRACTAL VARIATIONAL PRINCIPLE
A new fractal Rosenau–Burgers equation with He's fractal derivative is proposed in this
work. Exerting the semi-inverse method, two different kinds of the generalized fractal …
work. Exerting the semi-inverse method, two different kinds of the generalized fractal …
On the generalized variational principle of the fractal Gardner equation
KJ Wang - Fractals, 2023 - World Scientific
The fractal calculus has gained more widespread attention in the last years. The fractal
variational principle plays a major role in the fractal travelling wave theory of the fractal …
variational principle plays a major role in the fractal travelling wave theory of the fractal …
Soliton molecules, interaction and other wave solutions of the new (3+ 1)-dimensional integrable fourth-order equation for shallow water waves
KJ Wang - Physica Scripta, 2023 - iopscience.iop.org
In the present work, we aim to explore the new (3+ 1)-dimensional integrable fourth-order
nonlinear equation (IFNE) for describing the shallow water waves. First, we study its N …
nonlinear equation (IFNE) for describing the shallow water waves. First, we study its N …
Novel soliton molecules, periodic wave and other diverse wave solutions to the new (2+ 1)-dimensional shallow water wave equation
In this research, we focus on some novel exact solutions of the new (2+ 1)-dimensional
shallow water wave equation (SWWE). First, the soliton molecules on the (x, y)-,(x, t)-and (y …
shallow water wave equation (SWWE). First, the soliton molecules on the (x, y)-,(x, t)-and (y …