Exactly Solvable Models
Exactly Solvable Models is a theoretical framework in integrable systems characterized by the existence of exact, closed-form solutions to nonlinear differential equations through analytical methods, distinguishing it from models requiring numerical or approximate techniques.
1.7K
Publications
102.6K
Citations
2.7K
Authors
1.1K
Institutions
Publications per year
2017–2026
280
Parents
1.7K
Exactly Solved Models in Statistical Mechanics
M. A. Moore · Physics Bulletin · 1983 · 4.5K citations
An Exactly Soluble Model of a Many-Fermion System
J. M. Luttinger · Journal of Mathematical Physics · 1963 · 1.8K citations
Validity of many-body approximation methods for a solvable model
Harry J. Lipkin, N. Meshkov, Arnold J. Glick · Nuclear Physics · 1965 · 1.5K citations
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2.7K
18
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FZU ‒ Institute of Physics of the Academy of Sciences of the Czech Republic, Czechia
19 publications · 1.3K citations
17
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12
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11
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11
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1.1K
The University of Tokyo
Tokyo, Japan
31 h-index
113 publications
7.2K citations

Centre National de la Recherche Scientifique
Paris, France
31 h-index
120 publications
7.8K citations
FZU ‒ Institute of Physics of the Academy of Sciences of the Czech Republic
Prague, Czechia
21 h-index
66 publications
3.5K citations
Los Alamos National Laboratory
Los Alamos, United States
19 h-index
40 publications
3K citations
University of Maryland, College Park
College Park, United States
19 h-index
50 publications
6.3K citations
Tokyo University of the Arts
Tokyo, Japan
17 h-index
46 publications
2.4K citations

Sorbonne Université
Paris, France
17 h-index
40 publications
1.3K citations

Kyoto University
Kyoto, Japan
16 h-index
45 publications
3.6K citations
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PRL · 134 publications · 12.8K citations
58
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70 publications · 2.9K citations
30
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69 publications · 3.1K citations
28
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44 publications · 2.7K citations
28
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PRA · 48 publications · 2.3K citations
27
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