Hamiltonian Normal Forms

Hamiltonian Normal Forms is a mathematical framework in the theory of dynamical systems that, through a series of canonical transformations, simplifies the local structure of a Hamiltonian system near an equilibrium or periodic orbit by eliminating non-essential terms in its power series expansion, thereby revealing intrinsic dynamical features such as stability and bifurcations.

622

Publications

28.4K

Citations

854

Authors

551

Institutions

Publications per year

2017–2026

59

Authors

854

  1. RŠ
    Roman Šimon Hilscher

    Masaryk University, Czechia

    10 publications · 234 citations

    10

    h-index

  2. KR
    Kenneth R. Meyer

    University of Cincinnati, United States

    6 publications · 296 citations

    6

    h-index

  3. JL
    Jaume Llibre

    Universitat Autònoma de Barcelona, Spain

    6 publications · 130 citations

    6

    h-index

  4. PŠ
    Peter Šepitka

    Masaryk University, Czechia

    5 publications · 118 citations

    5

    h-index

  5. FV
    Ferdinand Verhulst

    Utrecht University, Netherlands

    5 publications · 113 citations

    5

    h-index

1–5 of 854

Venues

  1. Journal of Differential Equations

    51 publications · 2.3K citations

    29

    h-index

  2. Physics Letters A

    40 publications · 1.2K citations

    21

    h-index

  3. Physica D Nonlinear Phenomena

    22 publications · 1.2K citations

    18

    h-index

  4. Communications in Mathematical Physics

    22 publications · 1.2K citations

    17

    h-index

  5. Nonlinearity

    14 publications · 591 citations

    13

    h-index

1–5