Bifurcation, chaos, and stability analysis to the second fractional WBBM model
This manuscript investigates bifurcation, chaos, and stability analysis for a significant model
in the research of shallow water waves, known as the second 3D fractional Wazwaz …
in the research of shallow water waves, known as the second 3D fractional Wazwaz …
New wave behaviors and stability analysis for the (2+ 1)-dimensional Zoomeron model
Abstract This manuscript employs the (2+ 1)-dimensional Zoomeron model extensively used
in laser physics, fluids, optical fibre communication, and other mathematical physics and …
in laser physics, fluids, optical fibre communication, and other mathematical physics and …
Unraveling the dynamic complexity: exploring the (3+ 1)-dimensional conformable mKdV-ZK equation
The primary objective of this article is to construct novel solitary wave solutions for the
nonlinear (3+ 1)-dimensional modified Korteweg-de Vries-Zakharov-Kuznetsov equation …
nonlinear (3+ 1)-dimensional modified Korteweg-de Vries-Zakharov-Kuznetsov equation …
Soliton dynamics and chaotic analysis of the Biswas–Arshed model
In this study, we investigate the Biswas–Arshed (BA) model, applicable in various fields such
as fluid mechanics, laser science, and nonlinear optics. We employ the direct algebraic …
as fluid mechanics, laser science, and nonlinear optics. We employ the direct algebraic …
Painlevé analysis, Bäcklund transformation and soliton solutions of the (2+ 1)-dimensional variable-coefficient Boussinesq equation
LL Zhang, X Lü, SZ Zhu - International Journal of Theoretical Physics, 2024 - Springer
Variable-coefficient equations can be used to describe certain phenomena when the
inhomogeneous media and nonuniform boundaries are taken into consideration. It is …
inhomogeneous media and nonuniform boundaries are taken into consideration. It is …
Multiple rogue wave, double-periodic soliton and breather wave solutions for a generalized breaking soliton system in (3+ 1)-dimensions
We focused on solitonic phenomena in wave propagation which was extracted from a
generalized breaking soliton system in (3+ 1)-dimensions. The model describes the …
generalized breaking soliton system in (3+ 1)-dimensions. The model describes the …
Exploration of soliton structures in the Hirota–Maccari system with stability analysis
In this research, the modified extended tanh-function (METF) and the extended Jacobi
elliptic function expansion (EJEFE) techniques are used to investigate the generation and …
elliptic function expansion (EJEFE) techniques are used to investigate the generation and …
Bifurcation, phase plane analysis and exact soliton solutions in the nonlinear Schrodinger equation with Atangana's conformable derivative
The nonlinear Schrodinger equation (NLSE) with Atangana's conformable fractional
derivative (ACFD) is an equation that describes how the quantum state of a physical system …
derivative (ACFD) is an equation that describes how the quantum state of a physical system …
Analysis of fractional solitary wave propagation with parametric effects and qualitative analysis of the modified Korteweg-de Vries-Kadomtsev-Petviashvili equation
This study explores the fractional form of modified Korteweg-de Vries-Kadomtsev-
Petviashvili equation. This equation offers the physical description of how waves propagate …
Petviashvili equation. This equation offers the physical description of how waves propagate …
M-lump solutions, lump-breather solutions, and N-soliton wave solutions for the KP-BBM equation via the improved bilinear neural network method using innovative …
C Huang, Y Zhu, K Li, J Li, R Zhang - Nonlinear Dynamics, 2024 - Springer
Abstract The Kadomtsev-Petviashvili-Benjamin-Bona-Mahony equation has significant
applications in the accurate simulation of wave behavior in physical systems. In recent …
applications in the accurate simulation of wave behavior in physical systems. In recent …