13 citations · 70 across the 30 of their papers we have counts for
30 papers
Almost maximal volume entropy
Viktor Schroeder, Hemangi Shah
We prove the existence of manifolds with almost maximal volume entropy which are not hyperbolic.
The aperiodic complexities and connections to dimensions and Diophantine approximation
Viktor Schroeder, Steffen Weil
In their earlier work (Ergodic Th. Dynam. Sys., 34: 1699 -1723, 10 2014), the authors introduced the so called F-aperiodic orbits of a dynamical system on a compact metric space X,…
Incidence axioms for the boundary at infinity of complex hyperbolic spaces
Sergei Buyalo, Viktor Schroeder
We characterize the boundary at infinity of a complex hyperbolic space as a compact Ptolemy space that satisfies four incidence axioms.
Moebius rigidity of invariant metrics in boundaries of symmetric spaces of rank 1
I. D. Platis, V. Schroeder
Let denote the boundary of a symmetric space of rank-one and of non-compact type and let be the Korányi metric defined in $\parti…
Moebius characterization of the boundary at infinity of rank one symmetric spaces
Sergei Buyalo, Viktor Schroeder
A Moebius structure (on a set X) is a class of metrics having the same cross-ratios. A Moebius structure is ptolemaic if it is invariant under inversion operations. The boundary at…
Hyperbolic Spaces and Ptolemy Moebius Structures
Renlong Miao, Viktor Schroeder
We characterize the class of Gromov hyperbolic spaces, whose boundary at infinity allow canonical Möbius structures.