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• W3029122521 endingPage "2918" @default.
• W3029122521 startingPage "2897" @default.
• W3029122521 abstract "The Q1 lattice equation, a member in the Adler-Bobenko-Suris list of 3D consistent lattices, is investigated. By using the multidimensional consistency, a novel Lax pair for Q1 equation is given, which can be nonlinearised to produce integrable symplectic maps. Consequently, a Riemann theta function expression for the discrete potential is derived with the help of the Baker-Akhiezer functions. This expression leads to the algebro-geometric integration of the Q1 lattice equation, based on the commutativity of discrete phase flows generated from the iteration of integrable symplectic maps." @default.
• W3029122521 created "2020-06-05" @default.
• W3029122521 creator A5035447074 @default.
• W3029122521 creator A5056507999 @default.
• W3029122521 creator A5084054641 @default.
• W3029122521 date "2021-05-01" @default.
• W3029122521 modified "2023-09-23" @default.
• W3029122521 title "Algebro-geometric integration of the Q1 lattice equation via nonlinear integrable symplectic maps" @default.
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• W3029122521 doi "https://doi.org/10.1088/1361-6544/abddca" @default.
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