7 citations · 7 across the 14 of their papers we have counts for
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math.DS2026
The entropy of Gromov-Thurston manifolds and branched coverings
Nicola Cavallucci, Merlin Incerti-Medici
We develop a general theory for the dynamics of the geodesic flow of locally CAT(k) branched coverings and we show that it does not depend on the specific covering but only on the…
math.DS2021
Bishop-Jones' Theorem and the ergodic limit set
Nicola Cavallucci
For a proper, Gromov-hyperbolic metric space and a discrete, non-elementary, group of isometries, we define a natural subset of the limit set at infinity of the group called the er…
math.DS2021
Entropies of non positively curved metric spaces
Nicola Cavallucci
We show the equivalences of several notions of entropy, like a version of the topological entropy of the geodesic flow and the Minkowski dimension of the boundary, in metric spaces…