Holomorphic disks and link invariants
Peter Ozsvath, Zoltan Szabo
TL;DR
This paper introduces a Floer-homology invariant for links in the 3-sphere and explores its mathematical properties and implications.
Contribution
It presents a novel Floer-homology invariant specifically designed for links in $S^3$, expanding the toolkit for link invariants.
Findings
Defines a new Floer-homology invariant for links
Analyzes properties of the invariant in the context of link theory
Provides insights into the relationship between Floer homology and link invariants
Abstract
We define a Floer-homology invariant for links in , and study its properties.
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Taxonomy
TopicsGeometric and Algebraic Topology · Holomorphic and Operator Theory · Geometric Analysis and Curvature Flows