[HTML][HTML] Solitary waves pattern appear in tropical tropospheres and mid-latitudes of nonlinear Landau–Ginzburg–Higgs equation with chaotic analysis
The objective of this research is to investigate the nonlinear Landau–Ginzburg–Higgs
equation, which characterizes nonlinear solitary waves exhibiting distant and feeble …
equation, which characterizes nonlinear solitary waves exhibiting distant and feeble …
[HTML][HTML] Bifurcations, chaotic dynamics, sensitivity analysis and some novel optical solitons of the perturbed non-linear Schrödinger equation with Kerr law non …
This study introduces an analysis of bifurcations, chaotic dynamics, and sensitivity using the
Galilean transformation applied to the perturbed non-linear Schrödinger equation (NLSE) …
Galilean transformation applied to the perturbed non-linear Schrödinger equation (NLSE) …
Stability Analysis, Modulation Instability, and Beta-Time Fractional Exact Soliton Solutions to the Van der Waals Equation.
The study consists of the distinct types of the exact soliton solutions to an important model
called the beta-time fractional (1+ 1)-dimensional non-linear Van der Waals equation. This …
called the beta-time fractional (1+ 1)-dimensional non-linear Van der Waals equation. This …
[HTML][HTML] Solitary waves of the complex Ginzburg-Landau equation with anti-cubic nonlinearity
Abstract The complex Ginzburg-Landau equation with anti-cubic nonlinearity is considered.
Using a modification of the simplest equation method for finding exact solutions of nonlinear …
Using a modification of the simplest equation method for finding exact solutions of nonlinear …
[HTML][HTML] Dynamics of novel soliton and periodic solutions to the coupled fractional nonlinear model
This study secures the soliton solutions of the (2+ 1)-dimensional Davey–Stewartson
equation (DSE) incorporating the properties of the truncated M-fractional derivative. The …
equation (DSE) incorporating the properties of the truncated M-fractional derivative. The …
[HTML][HTML] Complex behavior and soliton solutions of the Resonance Nonlinear Schrödinger equation with modified extended tanh expansion method and Galilean …
W Li, J Hu, MU Rahman, NU Haq - Results in Physics, 2024 - Elsevier
This paper delves into a complex mathematical equation known as the resonance nonlinear
Schrödinger equation. We analyze its detailed patterns and solutions, explaining the …
Schrödinger equation. We analyze its detailed patterns and solutions, explaining the …
On Multiple-Type Wave Solutions for the Nonlinear Coupled Time-Fractional Schrödinger Model
Recently, nonlinear fractional models have become increasingly important for describing
phenomena occurring in science and engineering fields, especially those including …
phenomena occurring in science and engineering fields, especially those including …
Exploring novel solitary wave phenomena in Klein–Gordon equation using model expansion method
In this study, the ϕ 6-model expansion method is showed to be useful for finding solitary
wave solutions to the Klein–Gordon (KG) equation. We develop a variety of solutions …
wave solutions to the Klein–Gordon (KG) equation. We develop a variety of solutions …
Analysing the Landau-Ginzburg-Higgs equation in the light of superconductivity and drift cyclotron waves: Bifurcation, chaos and solitons
Abstract The Landau-Ginzburg-Higgs (LGH) equation is a fundamental framework for
examining physical systems in the fields of condensed matter physics and field theory. This …
examining physical systems in the fields of condensed matter physics and field theory. This …
[PDF][PDF] A Novel Hybrid Approach for Local Fractional Landau-Ginzburg-Higgs Equation Describing Fractal Heat Flow in Superconductors
In this paper, we investigate the fractal nature of the local fractional Landau–Ginzburg–
Higgs Equation (LFLGHE) describing nonlinear waves with weak scattering in a fractal …
Higgs Equation (LFLGHE) describing nonlinear waves with weak scattering in a fractal …