Accidental parabolics in mapping class groups
Christopher J. Leininger
Abstract
In this note we discuss the behavior of the Gromov boundaries and limit sets for the surface subgroups of the mapping class group with accidental parabolics constructed by the author and A. Reid in earlier work. Specifically, we show that generically there are no Cannon--Thurston maps from the Gromov boundary to Thurston's boundary of Teichmuller space.
Create a lesson
Related papers
Arithmetic hyperbolic manifolds with bounded rank
Matthew Zevenbergen
The Links--Gould polynomial of an alternating link is alternating
Matthew Harper, Ben-Michael Kohli
Stably exotic knotted surfaces up to equivalence
Daniel Galvin, Daniel Kasprowski
A proof of the framed LMOV conjecture for links
Kefeng Liu, Pan Peng, Shengmao Zhu
A parity constraint on the topological numbers of self-complementary triply-periodic surfaces
Roberto De Leo
3-manifold groups are linear
Xiaolei Wu, Shengkui Ye