Given a link in S3S3 we will use invariants derived from the Alexander module and the Blanchfield pairing to obtain lower bounds on the Gordian distance between links, the unlinking number and various splitting numbers. These lower bounds generalise results recently obtained by Kawauchi. We give an application restricting the knot types which can arise from a sequence of splitting operations on a link. This allows us to answer a question asked by Colin Adams in 1996
The splitting number of a link is the minimal number of crossing changes between different component...
Using the recently proposed differential hierarchy (Z-expansion) technique, we obtain a general expr...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
Given a link in S-3 we will use invariants derived from the Alexander module and the Blanchfield pai...
The splitting number of a link is the minimal number of crossing changes between different component...
The splitting number of a link is the minimal number of crossing changes between different component...
We show that if a link L with non-zero Alexander polynomial admits a locally flat cobordism to a `we...
We introduce a framework to analyze knots and links in an unmarked solid torus. We discuss invariant...
International audienceIn this article, we conjecture that the Links–Gould invariant of links, which ...
The splitting number of a link is the minimal number of crossing changes between different component...
Abstract. We construct examples of knots that have isomorphic nth-order Alexander modules, but non-i...
Tied links in S^3 were introduced by Aicardi and Juyumaya as standard links in S^3 equipped with som...
The splitting number of a link is the minimal number of crossing changes between different component...
Davis showed that the topological concordance class of a link in the 3-sphere is uniquely determined...
AbstractWe construct infinitely many hyperbolic links with x-distance far from the set of (possibly,...
The splitting number of a link is the minimal number of crossing changes between different component...
Using the recently proposed differential hierarchy (Z-expansion) technique, we obtain a general expr...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...
Given a link in S-3 we will use invariants derived from the Alexander module and the Blanchfield pai...
The splitting number of a link is the minimal number of crossing changes between different component...
The splitting number of a link is the minimal number of crossing changes between different component...
We show that if a link L with non-zero Alexander polynomial admits a locally flat cobordism to a `we...
We introduce a framework to analyze knots and links in an unmarked solid torus. We discuss invariant...
International audienceIn this article, we conjecture that the Links–Gould invariant of links, which ...
The splitting number of a link is the minimal number of crossing changes between different component...
Abstract. We construct examples of knots that have isomorphic nth-order Alexander modules, but non-i...
Tied links in S^3 were introduced by Aicardi and Juyumaya as standard links in S^3 equipped with som...
The splitting number of a link is the minimal number of crossing changes between different component...
Davis showed that the topological concordance class of a link in the 3-sphere is uniquely determined...
AbstractWe construct infinitely many hyperbolic links with x-distance far from the set of (possibly,...
The splitting number of a link is the minimal number of crossing changes between different component...
Using the recently proposed differential hierarchy (Z-expansion) technique, we obtain a general expr...
We show that if a link J in the 3-sphere is homotopy ribbon concordant to a link L, then the Alexand...