Casson Invariant
The Casson Invariant is an integer-valued topological invariant of oriented integral homology 3-spheres, distinguished as a count of irreducible SU(2) representation classes of the fundamental group, modulo certain equivalences, that extends classical invariants in low-dimensional topology by incorporating gauge-theoretic methods.
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Knot concordance, Whitney towers and L<sup>2</sup>-signatures
Kent E. Orr, Peter Teichner · Annals of Mathematics · 2003 · 294 citations · Full text
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Indiana University Bloomington
Bloomington, United States
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11 publications
1.2K citations

Rice University
Houston, United States
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9 publications
714 citations

Brandeis University
Waltham, United States
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6 publications
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Centre National de la Recherche Scientifique
Paris, France
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6 publications
128 citations
University of Miami
Coral Gables, United States
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5 publications
69 citations
Tokyo Institute of Technology
Tokyo, Japan
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259 citations
University of California, Santa Barbara
Santa Barbara, United States
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3 publications
135 citations
New York University
New York, United States
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96 citations
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