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Alexander polynomial

Known as: Skein module, Alexander–Conway polynomial, Skein 
In mathematics, the Alexander polynomial is a knot invariant which assigns a polynomial with integer coefficients to each knot type. James Waddell… Expand
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Papers overview

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2014
2014
In this paper we give a new basis, $\Lambda$, for the Homflypt skein module of the solid torus, $\mathcal{S}({\rm ST})$, which… Expand
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Highly Cited
2012
Highly Cited
2012
Motivations for preservice teachers’ choice of teaching as a career were investigated using the Factors Influencing Teaching… Expand
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2001
2001
Let l be an oriented link of d components in a homology 3-sphere. For any nonnegative integer q, let l(q) be the link of d-1… Expand
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Highly Cited
1999
Highly Cited
1999
In this paper we extend several results about classical knot invariants derived from the infinite cyclic cover to the twisted… Expand
Highly Cited
1998
Highly Cited
1998
Skein modules are the main objects of an algebraic topology based on knots (or position). In the same spirit as Leibniz we would… Expand
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Highly Cited
1997
Highly Cited
1997
Let M be an oriented 3-manifold. For any commutative ring R with a speci"ed invertible element A one can assign an R-moduleS 2… Expand
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Highly Cited
1996
Highly Cited
1996
In 1992, Wada [4] defined the twisted Alexander polynomial for finitely presentable groups. Let Γ be a finitely presentable group… Expand
Highly Cited
1987
Highly Cited
1987
An important new invariant of knots and links is the Jones polynomia}, and the subsequent generalized Jones polynomial or two… Expand
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Highly Cited
1985
Highly Cited
1985
Thus, the trivial link with n components is represented by the pair (l ,n), and the unknot is represented by (si$2 * * • s n i… Expand
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Highly Cited
1976
Highly Cited
1976
Crickets appear to rely less upon olfactory communication than do their non-acoustical relatives, but males and females of house… Expand
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