Kam Theory
KAM Theory is a mathematical framework within dynamical systems theory that characterizes the persistence of quasi-periodic motions in perturbed integrable Hamiltonian systems, distinguishing itself by establishing conditions under which invariant tori and stable orbits survive small nonlinear perturbations.
351
Publications
17.5K
Citations
466
Authors
279
Institutions
Publications per year
2017–2026
40
Variants
Kolmogorov-arnold-moser Theory
351
Clément Mouhot, Cédric Villani · Acta Mathematica · 2011 · 455 citations · Full text
The accuracy of symplectic integrators
Robert I. McLachlan, Pau Atela · Nonlinearity · 1992 · 381 citations
1–5 of 351
466
13
h-index
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10
h-index
Institute of Energy Problems of Chemical Physics, Russia
9 publications · 311 citations
9
h-index
9
h-index
1–5 of 466
279
Nanjing University
Nanjing, China
14 h-index
27 publications
1.6K citations

Centre National de la Recherche Scientifique
Paris, France
14 h-index
31 publications
2.3K citations
The University of Texas at Austin
Austin, United States
12 h-index
15 publications
723 citations
Georgia Institute of Technology
Atlanta, United States
12 h-index
15 publications
450 citations
Fudan University
Shanghai, China
11 h-index
17 publications
1.1K citations

University of Rome Tor Vergata
Rome, Italy
9 h-index
14 publications
358 citations
University of California, Berkeley
Berkeley, United States
9 h-index
9 publications
483 citations

Scuola Internazionale Superiore di Studi Avanzati
Trieste, Italy
8 h-index
13 publications
1.1K citations
1–8 of 279
37 publications · 1.7K citations
23
h-index
17 publications · 749 citations
15
h-index
15 publications · 657 citations
14
h-index
16 publications · 1.6K citations
14
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12 publications · 572 citations
12
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1–5