Publication date
December 2020
DOI Publisher
Springer Science and Business Media LLCAbstract
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexander polynomial of L divides the Alexander polynomial of J
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexander polynomial of L divides the Alexander polynomial of J
Knots and links play an important role in 3-manifolds and the equiva- lence relation of concordance ...
Abstract. We give a simple argument to show that every polynomial f(t) ∈ Z[t] such that f(1) = 1 is...
We give infinitely many 2-component links with unknotted components which are topologically concorda...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
We show that if a linkJin the 3-sphere is homotopy ribbon concordant to a linkL, then the Alexander ...
We establish homotopy ribbon concordance obstructions coming from the Blanchfield form and Levine–Tr...
We show that if a linkJin the 3-sphere is homotopy ribbon concordant to a linkL, then the Alexander ...
We establish homotopy ribbon concordance obstructions coming from the Blanchfield form and Levine-Tr...
Davis showed that the topological concordance class of a link in the 3-sphere is uniquely determined...
We establish homotopy ribbon concordance obstructions coming from the Blanchfield form and Levine-Tr...
Davis showed that the topological concordance class of a link in the 3-sphere is uniquely determined...
This paper employs the theory of tangles to show that every knot in the 3-sphere is concordant to a ...
Knots and links play an important role in 3-manifolds and the equiva- lence relation of concordance ...
Knots and links play an important role in 3-manifolds and the equiva- lence relation of concordance ...
Abstract. We give a simple argument to show that every polynomial f(t) ∈ Z[t] such that f(1) = 1 is...
We give infinitely many 2-component links with unknotted components which are topologically concorda...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
We show that if a linkJin the 3-sphere is homotopy ribbon concordant to a linkL, then the Alexander ...
We establish homotopy ribbon concordance obstructions coming from the Blanchfield form and Levine–Tr...
We show that if a linkJin the 3-sphere is homotopy ribbon concordant to a linkL, then the Alexander ...
We establish homotopy ribbon concordance obstructions coming from the Blanchfield form and Levine-Tr...
Davis showed that the topological concordance class of a link in the 3-sphere is uniquely determined...
We establish homotopy ribbon concordance obstructions coming from the Blanchfield form and Levine-Tr...
Davis showed that the topological concordance class of a link in the 3-sphere is uniquely determined...
This paper employs the theory of tangles to show that every knot in the 3-sphere is concordant to a ...
Knots and links play an important role in 3-manifolds and the equiva- lence relation of concordance ...
Knots and links play an important role in 3-manifolds and the equiva- lence relation of concordance ...
Abstract. We give a simple argument to show that every polynomial f(t) ∈ Z[t] such that f(1) = 1 is...
We give infinitely many 2-component links with unknotted components which are topologically concorda...
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