24 citations · 47 across the 6 of their papers we have counts for
6 papers
The SU(N) Casson-Lin invariants for links
Hans U. Boden, Eric Harper
We introduce the Casson-Lin invariants for links in with more than one component. Writing , we require as input an -tuple $…
Virtual knot groups and almost classical knots
Hans U. Boden, Robin Gaudreau, Eric Harper +2
We define a group-valued invariant of virtual knots and relate it to various other group-valued invariants of virtual knots, including the extended group of Silver-Williams and the…
Alexander invariants for virtual knots
Hans U. Boden, Emily Dies, Anne Isabel Gaudreau +3
Given a virtual knot , we construct a group called the virtual knot group, and we use the elementary ideals of to define invariants of called the virtual Alexa…
On instanton homology of corks W_n
Eric Harper
We consider a family of corks, denoted , constructed by Akbulut and Yasui. Each cork gives rise to an exotic structure on a smooth 4-manifold via a twist on its boundary $…
Instanton Floer homology for two-component links
Eric Harper, Nikolai Saveliev
For any link of two components in an integral homology sphere, we define an instanton Floer homology whose Euler characteristic is the linking number between the components of the…
A Casson-Lin type invariant for links
Eric Harper, Nikolai Saveliev
We define an integer valued invariant for two-component links in S^3 by counting projective SU(2) representations of the link group having non-trivial second Stiefel-Whitney class.…