Periodic maximal flats are not peripheral

Abstract

We prove that every non-positively curved locally symmetric manifold M of finite volume contains a compact set K such that no periodic maximal flat can be homotoped out of K.

References in corpus (2)

• Introduction to Arithmetic Groups
• Minimality of the well-rounded retract

Cited by in corpus (1)

• Flat cycles in the homology of Γ\SL(m,R)/SO(m)