Discrete Integrable Systems
Discrete Integrable Systems is a class of dynamical systems characterized by the existence of a discrete time evolution and possessing a sufficient number of conserved quantities in involution, enabling exact solvability through methods such as Lax pair representation or Yang-Baxter equations, distinguishing them within the broader category of integrable systems by their discrete rather than continuous nature.
823
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892
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530
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2017–2026
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823
Integrability of the Rabi Model
Daniel Braak · Physical Review Letters · 2011 · 849 citations · Full text
Discrete Analogue of a Generalized Toda Equation
Ryogo Hirota · Journal of the Physical Society of Japan · 1981 · 508 citations
Do integrable mappings have the Painlevé property?
B. Grammaticos, A. Ramani, V. Papageorgiou · Physical Review Letters · 1991 · 483 citations
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Centre National de la Recherche Scientifique
Paris, France
21 h-index
59 publications
1.9K citations
Shandong University of Science and Technology
Qingdao, China
20 h-index
47 publications
1.8K citations
Université Paris Cité
Paris, France
18 h-index
47 publications
3.5K citations
École Polytechnique
Palaiseau, France
18 h-index
34 publications
2.5K citations

University of Leeds
Leeds, United Kingdom
17 h-index
34 publications
1.3K citations

Shanghai Jiao Tong University
Shanghai, China
16 h-index
34 publications
1K citations
The University of Tokyo
Tokyo, Japan
16 h-index
46 publications
1.7K citations

UNSW Sydney
Sydney, Australia
15 h-index
22 publications
991 citations
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70 publications · 3.2K citations
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54 publications · 2.3K citations
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56 publications · 2.4K citations
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26 publications · 2.1K citations
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67 publications · 1.8K citations
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