Knot Invariants
Knot Invariants is a mathematical property or function assigned to knots that remains unchanged under ambient isotopy, enabling the distinction between different knot types.
1.3K
Publications
66.7K
Citations
1.1K
Authors
546
Institutions
Publications per year
2017–2026
118
Parents
1.3K
A new polynomial invariant of knots and links
Peter Freyd, David N. Yetter, Jim Hoste et al. · Bulletin of the American Mathematical Society · 1985 · 1.2K citations · Full text
On the Vassiliev knot invariants
Dror Bar-Natan · Topology · 1995 · 1K citations
A classifying invariant of knots, the knot quandle
David Joyce · Journal of Pure and Applied Algebra · 1982 · 950 citations
1–5 of 1.3K
1.1K
19
h-index
14
h-index
13
h-index
13
h-index
13
h-index
1–5 of 1.1K
546
Princeton University
Princeton, United States
25 h-index
41 publications
5K citations
Columbia University
New York, United States
21 h-index
38 publications
4.6K citations
University of Illinois Chicago
Chicago, United States
18 h-index
29 publications
1.2K citations
California Institute of Technology
Pasadena, United States
18 h-index
27 publications
1.9K citations
Indiana University Bloomington
Bloomington, United States
18 h-index
33 publications
1.5K citations

Kyoto University
Kyoto, Japan
17 h-index
27 publications
771 citations
Osaka City University
Osaka, Japan
17 h-index
24 publications
1.5K citations
University of California, Berkeley
Berkeley, United States
17 h-index
28 publications
1.5K citations
1–8 of 546
154 publications · 5.5K citations
40
h-index
44 publications · 4K citations
27
h-index
TRAN · 51 publications · 3.3K citations
24
h-index
47 publications · 1.4K citations
23
h-index
34 publications · 2.8K citations
23
h-index
1–5