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
Parents
2.1K
Existence of solutions for p(x)-Laplacian Dirichlet problem
Xianling Fan, Qihu Zhang · Nonlinear Analysis · 2002 · 820 citations · Full text
1–5 of 2.1K
3.2K
16
h-index
14
h-index
Otto-von-Guericke-Universität Magdeburg, Germany
12 publications · 536 citations
12
h-index
11
h-index
10
h-index
1–5 of 3.2K
1.3K

Centre National de la Recherche Scientifique
Paris, France
24 h-index
92 publications
3K citations

Sapienza University of Rome
Rome, Italy
17 h-index
37 publications
1.7K citations
Laboratoire de Mathématiques d'Orsay
Orsay, France
16 h-index
27 publications
799 citations
Laboratoire de Mathématiques Blaise Pascal
Aubière, France
15 h-index
21 publications
753 citations
École Polytechnique
Palaiseau, France
14 h-index
23 publications
886 citations

Sorbonne Université
Paris, France
13 h-index
16 publications
1K citations
Université Paris-Sud
Orsay, France
13 h-index
18 publications
1.3K citations
Courant Institute of Mathematical Sciences
New York, United States
13 h-index
24 publications
2.8K citations
1–8 of 1.3K
49 publications · 2.4K citations
27
h-index
TRAN · 43 publications · 2.5K citations
25
h-index
34 publications · 2.5K citations
24
h-index
46 publications · 1.2K citations
20
h-index
34 publications · 2K citations
20
h-index
1–5