Dirichlet Conditions

Dirichlet Conditions is a set of sufficient conditions for a periodic function to ensure that its Fourier series converges to the function at every point of continuity, distinguishing it as the foundational criterion in harmonic analysis for the pointwise convergence of Fourier expansions.

2.1K

Publications

87.5K

Citations

3.2K

Authors

1.3K

Institutions

Publications per year

2017–2026

351

Variants

Dirichlet's Conditions

Authors

3.2K

  1. RK
    R. K. Mohanty

    University of Delhi, India

    19 publications · 721 citations

    16

    h-index

  2. SA
    Sergio Albeverio

    University of Bonn, Germany

    16 publications · 963 citations

    14

    h-index

  3. HG
    Hans-Christoph Grunau

    Otto-von-Guericke-Universität Magdeburg, Germany

    12 publications · 536 citations

    12

    h-index

  4. MR
    Michael Röckner

    Bielefeld University, Germany

    11 publications · 775 citations

    11

    h-index

  5. MJ
    Manoj Jain

    Indian Institute of Technology Roorkee, India

    10 publications · 453 citations

    10

    h-index

1–5 of 3.2K

Venues

  1. Journal of Functional Analysis

    49 publications · 2.4K citations

    27

    h-index

  2. Transactions of the American Mathematical Society

    TRAN · 43 publications · 2.5K citations

    25

    h-index

  3. 24

    h-index

  4. Journal of Mathematical Analysis and Applications

    46 publications · 1.2K citations

    20

    h-index

  5. Nonlinear Analysis

    34 publications · 2K citations

    20

    h-index

1–5