Aperiodic tilings of manifolds of intermediate growth

Abstract

We give a homological construction of aperiodic tiles for certain open Riemannian surfaces admitting actions of Grigorchuk groups of intermediate growth.

Accepted for publication in Groups, Geometry and Dynamics

References in corpus (1)

• Homological aperiodic tilings of 3-dimensional geometries

Cited by in corpus (3)

• Periodic Points on Shifts of Finite Type and Commensurability Invariants of Groups
• Translation-like Actions and Aperiodic Subshifts on Groups
• Pattern-Equivariant Homology of Finite Local Complexity Patterns