Exact solutions and dynamic properties of Ito-type coupled nonlinear wave equations

DOI10.1016/J.PHYSLETA.2021.127780OpenAlexW3209327203MaRDI QIDQ2246930

Jia-Liang Ji, Yue Kai, Zhi-Xiang Yin

Publication date: 16 November 2021

Published in: Physics Letters. A (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.physleta.2021.127780

zbMATH Keywords

periodic solutionsoliton solutionquantitative analysisqualitative analysiscomplete discrimination system for polynomial method

Mathematics Subject Classification ID

Quantum theory (81-XX) Statistical mechanics, structure of matter (82-XX)

Related Items (2)

Exact solutions and dynamic properties of the perturbed nonlinear Schrödinger equation with conformable fractional derivatives arising in nanooptical fibers ⋮ A study of the pulse propagation with a generalized Kudryashov equation

Cites Work

• The classification and representation of single traveling wave solutions to the generalized Fornberg-Whitham equation
• Applications of complete discrimination system for polynomial for classifications of traveling wave solutions to nonlinear differential equations
• Bäcklund transformations and their applications
• A novel Lie group classification method for generalized cylindrical KdV type of equation: exact solutions and conservation laws
• Breather, multi-shock waves and localized excitation structure solutions to the extended BKP-Boussinesq equation
• Qualitative and quantitative analysis of nonlinear dynamics by the complete discrimination system for polynomial method
• A smooth soliton solution and a periodic cuspon solution of the Novikov equation
• The classification of the single traveling wave solutions to the generalized equal width equation
• \(N\)-soliton solution and the Hirota condition of a (2+1)-dimensional combined equation
• Classification of All Single Travelling Wave Solutions to Calogero–Degasperis–Focas Equation
• Hierarchies of Coupled Soliton Equations. I
• Representations and Classification of Traveling Wave Solutions to sinh-Gördon Equation
• Solution of ODEu″ + p(u)(u′)²+q(u) = 0 and Applications to Classifications of All Single Travelling Wave Solutions to Some Nonlinear Mathematical Physics Equations

This page was built for publication: Exact solutions and dynamic properties of Ito-type coupled nonlinear wave equations