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Alexander polynomial
Known as:
Skein module
, Alexander–Conway polynomial
, Skein
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In mathematics, the Alexander polynomial is a knot invariant which assigns a polynomial with integer coefficients to each knot type. James Waddell…
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Related topics
Related topics
9 relations
Computational topology
Constant term
Covering space
Euler characteristic
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2012
2012
Invariants in Low-Dimensional Topology and Knot Theory
S. Akbulut
,
S. Bauer
,
L. Kauffman
,
V. Manturov
2012
Corpus ID: 122101750
We explain our general program to prove the existence of a cycle of curves on minimal class VII surfaces with b_2>0 and the…
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2010
2010
The Multivariable Alexander Polynomial on Tangles
J. Archibald
2010
Corpus ID: 118485511
The Multivariable Alexander Polynomial on Tangles Jana Archibald Doctor of Philosophy Graduate Department of Mathematics…
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2009
2009
Alexander Polynomials of Periodic Knots A Homological Proof and Twisted Extension
Ross Elliot
2009
Corpus ID: 115180409
In 1971, Kunio Murasugi proved a necessary condition on a knot's Alexander polynomial for that knot to be periodic of prime power…
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2008
2008
Hasse-Weil zeta function of absolutely irreducible SL2-representations of the figure 8 knot group
S. Harada
2008
Corpus ID: 54068817
The figure 8 knot K is known as a unique arithmetic knot , i.e., the knot complement S3rK is isometric to a hyperbolic 3-manifold…
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2006
2006
The Kauffman bracket skein module of torus knots
K. Sellke
2006
Corpus ID: 118826429
Review
2004
Review
2004
RIBBON-MOVES OF 2-KNOTS: THE TORSION LINKING PAIRING AND THE η̃-INVARIANTS OF 2-KNOTS
Eiji Ogasa
2004
Corpus ID: 15962720
We discuss the ribbon-move for 2-knots, which is a local move. Let K and K ′ be 2-knots. Then we have: Suppose that K and K ′ are…
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2000
2000
The fourth skein module of 3-dimensional manifolds
Tatsuya Tsukamoto
2000
Corpus ID: 118612459
1998
1998
ALEXANDER POLYNOMIAL FOR LINK CROSSINGS
Youn W. Lee
1998
Corpus ID: 118306873
We define a crossing of a link without referring to a specific projection of the link and describe a construction of a non…
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1980
1980
A Surgical View of Alexander Invariants of Links
Yasutaka Nakanishi
1980
Corpus ID: 118717389
1977
1977
Alexander invariants of links
J. Bailey
1977
Corpus ID: 124292558