A hierarchy of nonlinear differential-difference equations and a new Bargmann type integrable system
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Publication:942547
DOI10.1016/j.physleta.2006.05.084zbMath1236.37039OpenAlexW1994484665MaRDI QIDQ942547
Xi-Xiang Xu, Ye-Peng Sun, Deng-Yuan Chen
Publication date: 5 September 2008
Published in: Physics Letters. A (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.physleta.2006.05.084
Related Items (10)
New hierarchies of integrable lattice equations and associated properties: Darboux transformation, conservation laws and integrable coupling ⋮ Positive and negative integrable lattice hierarchies: conservation laws and \(N\)-fold Darboux transformations ⋮ TWO HIERARCHIES OF NONLINEAR SOLITON EQUATIONS, NEW INTEGRABLE SYMPLECTIC MAP AND DISCRETE INTEGRABLE COUPLINGS ⋮ A hierarchy of non-isospectral multi-component AKNS equations and its integrable couplings ⋮ A hierarchy of Liouville integrable lattice equations and its integrable coupling systems ⋮ SOME EXPANDING SEMI-DIRECT SUMS OF LIE ALGEBRA $\bar{G}$ AND ITS APPLICATION ⋮ New non-isospectral integrable couplings of the AKNS system ⋮ A family of integrable differential-difference equations: tri-Hamiltonian structure and Lie algebra of vector fields ⋮ Characters of explicit solutions for a semidiscrete integrable coupled equation ⋮ New Integrable Multicomponent Nonlinear Partial Differential-Difference Equations
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