A5087699189- Nonlinear Waves and Solitons
- Nonlinear Photonic Systems
- Fractional Differential Equations Solutions
- Advanced Differential Equations and Dynamical Systems
- Advanced Fiber Laser Technologies
- Differential Equations and Numerical Methods
- Chaos control and synchronization
- Optical Network Technologies
- Advanced Mathematical Physics Problems
- Complex Network Analysis Techniques
- Nonlinear Dynamics and Pattern Formation
- Nonlinear Differential Equations Analysis
- CO2 Reduction Techniques and Catalysts
- Electrocatalysts for Energy Conversion
- Molecular Junctions and Nanostructures
- Differential Equations and Boundary Problems
- Mathematical and Theoretical Epidemiology and Ecology Models
- Quantum Electrodynamics and Casimir Effect
- Opinion Dynamics and Social Influence
- Ionic liquids properties and applications
- Anomaly Detection Techniques and Applications
- Quantum Mechanics and Non-Hermitian Physics
- Mathematical Biology Tumor Growth
- Electromagnetic Simulation and Numerical Methods
- Numerical methods for differential equations
Chengdu University
2020-2025
Capital Medical University
2008-2025
Chengdu University of Technology
2025
Beijing Anzhen Hospital
2025
Neijiang Normal University
2024
Huzhou University
2024
Materials Research Center
2024
Baoji City Central Hospital
2024
University of Electronic Science and Technology of China
2024
Huzhou Vocational and Technical College
2020-2024
In this paper, the (1+1)-dimensional Biswas-Milovic equation with parabolic law and nonlocal nonlinearity is studied. Firstly, transformed into ordinary differential through traveling wave transformation. Secondly, two-dimensional planar dynamic system given by using trial method of polynomial for rank homogeneous equations together principle balance. Moreover, phase portrait dynamical given. Meanwhile, portrait, Poincaré section sensitivity analysis its perturbation are drawn mathematical...
<abstract><p>We explored the (3+1)-dimensional negative-order Korteweg-de Vries-alogero-Bogoyavlenskii-Schiff (KdV-CBS) equation, which develops classical Vries (KdV) equation and extends contents of nonlinear partial differential equations. A traveling wave transformation is employed to transform into a system ordinary equations linked with cubic polynomial. Utilizing complete discriminant for polynomial method, roots were classified. Through this approach, series exact...
<p>In this article, the dynamic behavior and solitary wave solutions of Akbota equation were studied based on analysis method planar system. This can not only analyze a given equation, but also construct its solution. Through traveling transformation, easily be transformed into an ordinary differential then two-dimensional dynamical By analyzing system periodic disturbance system, phase portraits, three-dimensional Poincaré sections, sensitivity diagrams drawn. Additionally, Lyapunov...
The long–short wave interaction system (L-SWIS) is an important model describing the of two waves propagating in a generalized elastic medium. In this study, bifurcation and influence random on exact solution stochastic fractional (SFL-SWIS) with multiplicative Brownian motion are studied, where derivative refers to modified Riemann–Liouville definition. After Hamiltonian established by traveling transformation first-order integration, we obtain abundant parametric solutions SFL-SWIS. Also,...
In this article, the fractional perturbed Gerdjikov-Ivanov equation is investigated. Firstly, transformed into an ordinary differential through traveling wave transformation. Secondly, using trial method of rank homogeneous polynomials and principle equilibrium, a two-dimensional planar dynamic system presented its bifurcation behavior studied. Then, phase portraits are drawn by Maple software. Finally, disturbance factors introduced dynamical to study chaotic behavior, some portraits,...
The main object of this paper is to study the traveling wave solutions fractional coupled Konopelchenko–Dubrovsky model by using complete discriminant system method polynomials. Firstly, simplified into nonlinear ordinary differential equations transformation. Secondly, trigonometric function solutions, rational solitary and elliptic are derived means polynomial method. Moreover, a two-dimensional phase portrait drawn. Finally, 3D-diagram 2D-diagram plotted in Maple 2022 software.
The stochastic coupled Maccari's system (MS) is a kind of important nonlinear partial differential equations to describe fluid flow, plasma physics, optics and so on. In this article, the dynamical behavior some new exact traveling wave solutions are investigated. By means complex transformation, transformed into ordinary equation. as well its perturbation case illustrated by bifurcation theory. And then, extracted based on theory polynomial complete discrimination system. To show effect...
Abstract Electrocatalytic CO 2 reduction (CO RR), an emerging sustainable energy technology to convert atmospheric into value‐added chemicals, has received extensive attention. However, the high thermodynamic stability of and competitive hydrogen evolution reaction lead poor catalytic performances, hardly meeting industrial application demands. Due abundant reserves favorable selectivity, zinc (Zn)‐based catalysts have been considered one most prospective for ‐to‐CO conversion. A series...
Abstract This study aims to explore the precise resolution of nonlinear Benjamin Bona Mahony Burgers (BBMB) equation, which finds application in a variety scientific disciplines including fluid dynamics, shock generation, wave transmission, and soliton theory. Within this paper, we employ two versatile methodologies, specifically extended $$\exp (-\Psi (\chi ))$$ <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"> <mml:mrow> <mml:mo>exp</mml:mo> <mml:mo>(</mml:mo> <mml:mo>-</mml:mo>...
This article investigates the qualitative analysis and traveling wave solutions of a (3 + 1)-dimensional generalized nonlinear Konopelchenko-Dubrovsky-Kaup-Kupershmidt system. equation is commonly used to simulate problems in fields fluid mechanics, plasma physics, optics, as well transform partial differential equations into ordinary through transformations. Based on planar dynamical systems, transformed two-dimensional system, behavior system its periodic disturbance studied. A phase...