Subgroup Correspondence
Subgroup Correspondence is a fundamental theorem in algebraic topology that establishes a bijective correspondence between the set of equivalence classes of path-connected covering spaces of a topological space and the set of conjugacy classes of subgroups of its fundamental group, thereby characterizing the covering spaces in terms of subgroup structure.
492
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20.3K
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663
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350
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2017–2026
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492
J. F. Adams · Topology · 1966 · 600 citations
Train Tracks and Automorphisms of Free Groups
Mladen Bestvina, Michael Handel · Annals of Mathematics · 1992 · 485 citations
Lectures on algebraic topology
Robert F. Brown · Journal of the Franklin Institute · 1968 · 311 citations
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Hebrew University of Jerusalem
Jerusalem, Israel
11 h-index
14 publications
571 citations
University of Chicago
Chicago, United States
10 h-index
12 publications
379 citations

Centre National de la Recherche Scientifique
Paris, France
9 h-index
11 publications
369 citations
University of Illinois Chicago
Chicago, United States
7 h-index
8 publications
303 citations
University of California, Los Angeles
Los Angeles, United States
6 h-index
7 publications
781 citations
City College of New York
New York, United States
6 h-index
7 publications
1.1K citations

Institute for Advanced Study
Princeton, United States
6 h-index
8 publications
450 citations

Vanderbilt University
Nashville, United States
5 h-index
7 publications
258 citations
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71 publications · 3K citations
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