Lyapunov Exponents

Lyapunov Exponents is a family of real-valued dynamical invariants of a smooth dynamical system that quantify the asymptotic exponential growth or decay rates of infinitesimal perturbations by measuring, along typical trajectories, the average logarithmic expansion factors of tangent vectors under the linearized flow or map.

4.5K

Publications

286.8K

Citations

6.5K

Authors

2.1K

Institutions

Publications per year

2017–2026

941

Authors

6.5K

  1. GC
    Guanrong Chen

    City University of Hong Kong, Hong Kong SAR China

    42 publications · 3.9K citations

    32

    h-index

  2. AO
    Adel Ouannas

    Larbi Ben M'hidi University of Oum El Bouaghi, Algeria

    37 publications · 1.6K citations

    29

    h-index

  3. JC
    J. C. Sprott

    University of Wisconsin–Madison, United States

    32 publications · 4.1K citations

    27

    h-index

  4. EO
    Edward Ott

    University of Maryland, College Park, United States

    29 publications · 6.7K citations

    26

    h-index

  5. SJ
    Sajad Jafari

    Amirkabir University of Technology, Iran

    33 publications · 2.5K citations

    24

    h-index

1–5 of 6.5K

Venues

  1. Physical Review Letters

    PRL · 169 publications · 31.4K citations

    70

    h-index

  2. Physica D Nonlinear Phenomena

    123 publications · 35K citations

    56

    h-index

  3. 53

    h-index

  4. Physics Letters A

    161 publications · 9.9K citations

    51

    h-index

  5. Chaos Solitons & Fractals

    210 publications · 12.1K citations

    51

    h-index

1–5