activity
19972026
most citedBranched covers of quasipositive links and L-spaces

25 citations · 27 across the 8 of their papers we have counts for

collaborators

8 papers

math.GT2026

Toroidal 3-manifolds have circularly orderable fundamental groups

Steven Boyer, Cameron McA. Gordon, Ying Hu

In this article we prove that toroidal 3-manifolds have circularly-orderable fundamental groups by showing that they admit finite cyclic covers with left-orderable fundamental grou…

math.GT2025

On 3-manifolds admitting co-orientable taut foliations, but none with vanishing Euler class

Steven Boyer, Cameron McA. Gordon, Ying Hu +1

In this article, we construct infinitely many (small Seifert fibred, hyperbolic and toroidal) rational homology -spheres that admit co-orientable taut foliations, but none with…

math.GT2025

Slope detection, taut foliations, and the relative L-space conjecture

Steven Boyer, Cameron McA. Gordon, Ying Hu

The -space conjecture asserts the equivalence, for prime -manifolds, of three properties: not being an -space (), having a left-orderable fundamental group (), an…

math.GT2024

Cyclic branched covers of Seifert links and properties related to the link conjecture

Steven Boyer, Cameron McA. Gordon, Ying Hu

In this article we show that all cyclic branched covers of a Seifert link have left-orderable fundamental groups, and therefore admit co-oriented taut foliations and are not -sp…

math.GT2020

Dehn fillings of knot manifolds containing essential twice-punctured tori

Steven Boyer, Cameron McA. Gordon, Xingru Zhang

We show that if a hyperbolic knot manifold contains an essential twice-punctured torus with boundary slope and admits a filling with slope producing a Seifert fibre…

math.GT2017★ 25 cited

Branched covers of quasipositive links and L-spaces

Michel Boileau, Steven Boyer, Cameron McA. Gordon

Let be a oriented link such that , the -fold cyclic cover of branched over , is an L-space for some . We show that if either is a strongly qua…

math.GT2007★ 2 cited

Reducible And Finite Dehn Fillings

Steven Boyer, Cameron McA. Gordon, Xingru Zhang

We show that the distance between a finite filling slope and a reducible filling slope on the boundary of a hyperbolic knot manifold is at most one.

math.GT1997

Toroidal and annular Dehn fillings

Cameron McA. Gordon, Ying-Qing Wu

Suppose is a hyperbolic 3-manifold which admits two Dehn fillings and such that contains an essential torus and contains an essential annulu…