Jones Polynomial
The Jones Polynomial is a Laurent polynomial invariant of oriented knots and links in the variable \( t^{1/2} \) that assigns to each knot or link a quantity preserved under ambient isotopy, distinguished from other knot polynomials by its skein relation and its derivation from representations of the braid group into the Temperley–Lieb algebra.
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346
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251
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2017–2026
28
372
Quantum field theory and the Jones polynomial
Edward Witten · Communications in Mathematical Physics · 1989 · 4.9K citations
A categorification of the Jones polynomial
Mikhail Khovanov · Duke Mathematical Journal · 2000 · 997 citations · Full text
A spanning tree expansion of the jones polynomial
Morwen Thistlethwaite · Topology · 1987 · 472 citations
Jones polynomials and classical conjectures in knot theory
Kunio Murasugi · Topology · 1987 · 411 citations
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University of Tennessee at Knoxville, United States
7 publications · 818 citations
7
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251
The University of Tokyo
Tokyo, Japan
13 h-index
16 publications
654 citations
Georgia Institute of Technology
Atlanta, United States
11 h-index
14 publications
569 citations
University of Illinois Chicago
Chicago, United States
10 h-index
10 publications
344 citations
Michigan State University
East Lansing, United States
8 h-index
11 publications
749 citations
Columbia University
New York, United States
8 h-index
10 publications
661 citations
California Institute of Technology
Pasadena, United States
8 h-index
15 publications
528 citations

Lomonosov Moscow State University
Moscow, Russia
8 h-index
15 publications
344 citations
University of Iowa
Iowa City, United States
8 h-index
8 publications
482 citations
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50 publications · 1.4K citations
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AGT · 17 publications · 994 citations
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Repository · 27 publications · 813 citations
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Repository · 18 publications · 383 citations
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PROC · 14 publications · 440 citations
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