Bochner's Theorem
Bochner's Theorem is a foundational result in harmonic analysis that characterizes the Fourier transform of a probability measure on Euclidean space as a continuous positive-definite function, thereby establishing a one-to-one correspondence between such measures and normalized positive-definite functions.
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A Course in Functional Analysis.
T. W. Gamelin, John B. Conway · American Mathematical Monthly · 1986 · 2.4K citations
<i>Harmonic Analysis and the Theory of Probability</i>
Salomon Bochner, T. Teichmann · Physics Today · 1956 · 570 citations
Finiteness Theorems for Riemannian Manifolds
Jeff Cheeger · American Journal of Mathematics · 1970 · 406 citations
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Centre National de la Recherche Scientifique
Paris, France
12 h-index
21 publications
545 citations

Beijing Normal University
Beijing, China
10 h-index
18 publications
657 citations

Kyoto University
Kyoto, Japan
8 h-index
11 publications
471 citations
University of Wisconsin–Madison
Madison, United States
7 h-index
7 publications
408 citations

Universidad Autónoma de Madrid
Madrid, Spain
7 h-index
8 publications
286 citations
University of Bonn
Bonn, Germany
6 h-index
9 publications
986 citations
Seoul National University
Seoul, South Korea
6 h-index
8 publications
207 citations

Universidad Carlos III de Madrid
Madrid, Spain
6 h-index
7 publications
323 citations
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TRAN · 40 publications · 1.5K citations
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PROC · 19 publications · 496 citations
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