Robin T. Wilson

activity

20062023

most citedMeridional Almost Normal Surfaces in Knot Complements

4 citations · 9 across the 6 of their papers we have counts for

collaborators

6 papers

math.GT2023★ 1 cited

Topological Symmetry Groups of the Petersen graphs

Deion Elzie, Samir Fridhi, Blake Mellor +2

The {\em topological symmetry group} of an embedding $Γ$ of an abstract graph $γ$ in $S^{3}$ is the group of automorphisms of $γ$ which can be realized by homeomorphisms of the pair…

math.GT2019

Topological Symmetry Groups of the Heawood Graph

Emille Davie Lawrence, Erica Flapan, Robin T. Wilson

We classify all groups which can occur as the topological symmetry group of some embedding of the Heawood graph in $S^{3}$ .

math.CO2019★ 1 cited

The Structure of the Heawood Graph

Emille Davie Lawrence, Robin T. Wilson

We give a description of the cycle structure of the Heawood graph, $C_{14}$ . In particular, we prove that the automorphism group of $C_{14}$ acts transitively on the set of $12$ -cy…

math.GT2012★ 3 cited

The coarse geometry of the Kakimizu complex

Jesse Johnson, Roberto Pelayo, Robin Wilson

We show that the Kakimizu complex of minimal genus Seifert surfaces for a knot in the 3-sphere is quasi-isometric to a Euclidean integer lattice $Z^{n}$ for some $n \geq 0$ .

math.GT2007★ 4 cited

Meridional Almost Normal Surfaces in Knot Complements

Robin T. Wilson

Suppose $K$ is a knot in a closed 3-manifold $M$ such that $M - N (K) ˉ$ is irreducible. We show that for any positive integer $b$ there exists a triangulation of $M - N (K) ˉ$ s…

math.GT2006

Knots with infinitely many incompressible Seifert surfaces

Robin T. Wilson

We show that a knot in $S^{3}$ with an infinite number of distinct incompressible Seifert surfaces contains a closed incompressible surface in its complement.