activity
20002005
most citedAbstract commensurators of braid groups

1 citations · 3 across the 5 of their papers we have counts for

collaborators

6 papers

math.GT2005

Kleinian groups with discrete length spectrum

Richard D. Canary, Christopher J. Leininger

We characterize finitely generated torsion-free Kleinian groups for which the real length spectrum (without multiplicities) is discrete.

math.GR20051 cited

Abstract commensurators of braid groups

Christopher J. Leininger, Dan Margalit

Let B_n be the braid group on n strands, with n at least 4, and let Mod(S) be the extended mapping class group of the sphere with n+1 punctures. We show that the abstract commensur…

math.GT2004

A combination theorem for Veech subgroups of the mapping class group

Christopher J. Leininger, Alan W. Reid

In this paper we prove a combination theorem for Veech subgroups of the mapping class group analogous to the first Klein-Maskit combination theorem for Kleinian groups in which two…

math.GT20041 cited

Small curvature surfaces in hyperbolic 3-manifolds

Christopher J. Leininger

In a paper of Menasco and Reid, it is conjectured that there exist no hyperbolic knots in S^3 for which the complement contains a closed embedded totally geodesic surface. In this…

math.GT20031 cited

Equivalent curves in surfaces

Christopher J. Leininger

We consider various equivalence relations on the set of homotopy classes of curves on a hyperbolic surface based on topological, algebraic, and geometric structures. The purpose of…

math.GT2000

Compressing totally geodesic surfaces

C. J. Leininger

In this paper we prove that one can find surgeries arbitrarily close to infinity in the Dehn surgery space of the figure eight knot complement for which some immersed totally geode…