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

Authors

466

  1. RD
    Rafael de la Llave

    The University of Texas at Austin, United States

    14 publications · 620 citations

    13

    h-index

  2. JY
    Jiangong You

    Nanjing University, China

    12 publications · 825 citations

    12

    h-index

  3. JG
    Jiansheng Geng

    Nanjing University, China

    10 publications · 602 citations

    10

    h-index

  4. MB
    Mikhail B. Sevryuk

    Institute of Energy Problems of Chemical Physics, Russia

    9 publications · 311 citations

    9

    h-index

  5. AC
    Alessandra Celletti

    University of Rome Tor Vergata, Italy

    9 publications · 426 citations

    9

    h-index

1–5 of 466

Venues

  1. Nonlinearity

    37 publications · 1.7K citations

    23

    h-index

  2. Ergodic Theory and Dynamical Systems

    17 publications · 749 citations

    15

    h-index

  3. Journal of Differential Equations

    15 publications · 657 citations

    14

    h-index

  4. Communications in Mathematical Physics

    16 publications · 1.6K citations

    14

    h-index

  5. Journal of Physics A Mathematical and General

    12 publications · 572 citations

    12

    h-index

1–5