activity
20162023
most citedBorel's stable range for the cohomology of arithmetic groups

7 citations · 8 across the 6 of their papers we have counts for

collaborators

10 papers

math.GT2023

Surface mapping class group actions on 3-manifolds

Alina Al Beaini, Lei Chen, Bena Tshishiku

For each circle bundle over a surface with genus , there is a natural surjection . When is the unit tangent bundle , it…

math.GT2022

Nielsen Realization for sphere twists on 3-manifolds

Lei Chen, Bena Tshishiku

For a 3-manifold M, the twist group Twist(M) is the subgroup of the mapping class group Mod(M) generated by twists about embedded 2-spheres. We study the Nielsen realization proble…

math.GT2021

Finite rigid sets and the separating curve complex

Junzhi Huang, Bena Tshishiku

For each closed surface of genus , we find a finite subcomplex of the separating curve complex that is rigid with respect to incidence-preserving maps.

math.GR20211 cited

Convex-cocompact subgroups of the Goeritz group

Bena Tshishiku

We show that finitely-generated, purely pseudo-Anosov subgroups of the genus-2 Goeritz group are convex cocompact in the genus-2 mapping class group.

math.GR2020

Arithmeticity of groups

Bena Tshishiku

We study when the group is arithmetic where is hyperbolic and semisimple. We begin by giving a characterization of arithmetic…

math.AT2019

Characteristic classes of bundles of K3 manifolds and the Nielsen realization problem

Jeffrey Giansiracusa, Alexander Kupers, Bena Tshishiku

Let be the K3 manifold. In this note, we discuss two methods to prove that certain generalized Miller--Morita--Mumford classes for smooth bundles with fiber are non-zero. A…