Class Field Theory is a major branch of algebraic number theory that classifies all abelian extensions of a given number field by means of intrinsic arithmetic invariants of the field itself.
893
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969
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466
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Publications per year
2017–2026
80
Publications
893
Some properties of O(32) superstrings
Edward Witten · Physics Letters B · 1984 · 1K citations
Class fields of abelian extensions of Q
Barry Mazur, Andrew Wiles · Inventiones mathematicae · 1984 · 495 citations
Relations between K2 and Galois cohomology
John Tate · Inventiones mathematicae · 1976 · 452 citations
Elementary divisors and modules
Irving Kaplansky · Transactions of the American Mathematical Society · 1949 · 387 citations · Full text
1–5 of 893
Authors
969
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1–5 of 969
Institutions
466
Institute for Advanced Study
Princeton, United States
17 h-index
19 publications
1.1K citations
University of Michigan
Ann Arbor, United States
13 h-index
15 publications
555 citations
The University of Tokyo
Tokyo, Japan
13 h-index
25 publications
1.5K citations
Princeton University
Princeton, United States
13 h-index
19 publications
1.6K citations
Centre National de la Recherche Scientifique
Paris, France
11 h-index
13 publications
450 citations
Brown University
Providence, United States
11 h-index
12 publications
402 citations
University of Illinois Urbana-Champaign
Urbana, United States
11 h-index
17 publications
390 citations
Stanford University
Stanford, United States
11 h-index
12 publications
480 citations
1–8 of 466
Venues
- Inventiones mathematicae
34 publications · 2.7K citations
24
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- Journal of Algebra
46 publications · 1.3K citations
22
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- Annals of Mathematics
28 publications · 2K citations
22
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- Journal of Number Theory
46 publications · 1.4K citations
21
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- Duke Mathematical Journal
DMJ · 30 publications · 1.5K citations
20
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