Lévy Processes

Lévy Processes is a class of \(\mathbb{R}^d\)-valued stochastic processes \((X_t)_{t \ge 0}\) with \(X_0 = 0\) almost surely, characterized by independent and stationary increments and paths that are almost surely right-continuous with left limits (càdlàg), or equivalently, by continuity in probability.

3.8K

Publications

173.9K

Citations

4K

Authors

1.6K

Institutions

Publications per year

2017–2026

524

Authors

4K

  1. JK
    J. Klafter

    Tel Aviv University, Israel

    43 publications · 4.8K citations

    31

    h-index

  2. AV
    Aleksei V. Chechkin

    Kharkiv Institute of Physics and Technology, Ukraine

    28 publications · 2.2K citations

    26

    h-index

  3. RM
    Ralf Metzler

    University of Potsdam, Germany

    27 publications · 2.9K citations

    24

    h-index

  4. AE
    Andreas E. Kyprianou

    University of Bath, United Kingdom

    36 publications · 1.7K citations

    22

    h-index

  5. OE
    Ole E. Barndorff–Nielsen

    Aarhus University, Denmark

    27 publications · 1.8K citations

    21

    h-index

1–5 of 4K

Venues

  1. Stochastic Processes and their Applications

    218 publications · 8.5K citations

    47

    h-index

  2. The Annals of Probability

    165 publications · 7.8K citations

    47

    h-index

  3. Journal of Applied Probability

    JAP · 117 publications · 5K citations

    39

    h-index

  4. Probability Theory and Related Fields

    116 publications · 5.2K citations

    37

    h-index

  5. 35

    h-index

1–5