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• W2980198623 startingPage "1884" @default.
• W2980198623 abstract "Firstly, a hierarchy of integrable lattice equations and its bi-Hamilt-onian structures are established by applying the discrete trace identity. Secondly, under an implicit Bargmann symmetry constraint, every lattice equation in the nonlinear differential-difference system is decomposed by an completely integrable symplectic map and a finite-dimensional Hamiltonian system. Finally, the spatial part and the temporal part of the Lax pairs and adjoint Lax pairs are all constrained as finite dimensional Liouville integrable Hamiltonian systems." @default.
• W2980198623 created "2019-10-18" @default.
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• W2980198623 date "2019-01-01" @default.
• W2980198623 modified "2023-10-16" @default.
• W2980198623 title "DECOMPOSING A NEW NONLINEAR DIFFERENTIAL-DIFFERENCE SYSTEM UNDER A BARGMANN IMPLICIT SYMMETRY CONSTRAINT" @default.
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• W2980198623 doi "https://doi.org/10.11948/jaac20190003" @default.
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