Invariant Measures

Invariant Measures is a mathematical construct in dynamical systems theory that refers to a measure-preserving function on a phase space, distinguished by its invariance under the evolution of the system, such that the measure of any measurable set remains constant over time under the action of the system's transformation.

1.2K

Publications

53.7K

Citations

1.3K

Authors

701

Institutions

Publications per year

2017–2026

134

Authors

1.3K

  1. MR
    Michael Röckner

    Bielefeld University, Germany

    10 publications · 709 citations

    10

    h-index

  2. OJ
    Oliver Jenkinson

    Queen Mary University of London, United Kingdom

    10 publications · 368 citations

    10

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  3. MU
    Mariusz Urbański

    University of North Texas, United States

    9 publications · 597 citations

    9

    h-index

  4. RL
    Richard L. Tweedie

    Colorado State University, United States

    9 publications · 303 citations

    9

    h-index

  5. BW
    Bixiang Wang

    New Mexico Institute of Mining and Technology, United States

    9 publications · 397 citations

    9

    h-index

1–5 of 1.3K

Venues

  1. Ergodic Theory and Dynamical Systems

    110 publications · 4.2K citations

    36

    h-index

  2. Transactions of the American Mathematical Society

    TRAN · 59 publications · 4K citations

    34

    h-index

  3. The Annals of Probability

    34 publications · 1.9K citations

    21

    h-index

  4. Nonlinearity

    39 publications · 1.6K citations

    21

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  5. Discrete and Continuous Dynamical Systems

    DCDS · 30 publications · 1.1K citations

    21

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1–5