activity
20102022
most citedFiniteness of Maximal Geodesic Submanifolds in Hyperbolic Hybrids

12 citations · 62 across the 26 of their papers we have counts for

collaborators

36 papers

math.AG2022

Algebraic fundamental groups of fake projective planes

Matthew Stover

Fundamental groups of fake projective planes fall into fifty distinct isomorphism classes, one for each complex conjugate pair. We prove that this is not the case for their algebra…

math.AG2021

Residual finiteness for central extensions of lattices in and negatively curved projective varieties

Matthew Stover, Domingo Toledo

We study residual finiteness for cyclic central extensions of cocompact arithmetic lattices simple type. We prove that the preimage of in any connected co…

math.AG2021★ 1 cited

Residually finite lattices in and fundamental groups of smooth projective surfaces

Matthew Stover, Domingo Toledo

This paper studies residual finiteness of lattices in the universal cover of and applications to the existence of smooth projective varieties with fundamental gr…

math.AG2020

Geometry of the Wiman-Edge monodromy

Matthew Stover

The Wiman-Edge pencil is a pencil of genus curves for which the generic member has automorphism group the alternating group . There is a unique smooth member, t…

math.DS2020

Arithmeticity, superrigidity and totally geodesic submanifolds of complex hyperbolic manifolds

Uri Bader, David Fisher, Nicholas Miller +1

For , we prove that a finite volume complex hyperbolic -manifold containing infinitely many maximal properly immersed totally geodesic submanifolds of dimension at leas…

math.GT2019★ 4 cited

Congruence RFRS towers

Ian Agol, Matthew Stover

We describe a criterion for a real or complex hyperbolic lattice to admit a RFRS tower that consists entirely of congruence subgroups. We use this to show that certain Bianchi grou…