activity
20092026
most citedOn the growth of nonuniform lattices in pinched negatively curved manifolds

17 citations · 18 across the 5 of their papers we have counts for

collaborators

6 papers

math.DS2026

Strong stable sets and asymptotic fineness

Sergi Burniol Clotet, Françoise Dal'Bo

We investigate the strong stable sets of the geodesic flow on hyperbolic surfaces and their relation to the injectivity radius. We prove that the strong stable set of a vector does…

math.DS2022

Horocycle flow on flat projective bundles: topological remarks and applications

Fernando Alcalde Cuesta, Françoise Dal'Bo

In this paper we study topological aspects of the dynamics of the foliated horocycle flow on flat projective bundles over hyperbolic surfaces and we derive ergodic consequences. If…

math.GR2017★ 1 cited

Growth gap in hyperbolic groups and amenability

Rémi Coulon, Françoise Dal'Bo, Andrea Sambusetti

We prove a general version of the amenability conjecture in the unified setting of a Gromov hyperbolic group G acting properly cocompactly either on its Cayley graph, or on a CAT(-…

math.GT2016

On the construction of minimal foliations by hyperbolic surfaces on 3-manifolds

Fernando Alcalde Cuesta, Françoise Dal'Bo, Matilde Martínez +1

We describe several methods to construct minimal foliations by hyperbolic surfaces on closed 3-manifolds, and discuss the properties of the examples thus obtained.

math.DG2015

Asymptotic geometry of negatively curved manifolds of finite volume

F. Dal'Bo, M. Peigné, J. C. Picaud +1

We study the asymptotic behaviour of simply connected, Riemannian manifolds of strictly negative curvature admitting a non-uniform lattice . If the quotient manifold $\bar X…

math.DS2009★ 17 cited

On the growth of nonuniform lattices in pinched negatively curved manifolds

Françoise Dal'Bo, Marc Peigné, Jean-Claude Picaud +1

We study the relation between the exponential growth rate of volume in a pinched negatively curved manifold and the critical exponent of its lattices. These objects have a long and…