We will present some gap properties regarding the exponential growth rate of quotient of isometry groups in geometry group theory and Riemannian geometry.Non UBCUnreviewedAuthor affiliation: Universite Paris-Est CreteilFacult
AbstractWe prove that fundamental groups of closed oriented surfaces ∑g of genus g ≥ 2 are growth ti...
This paper is a survey on the "growth tightness" results for discrete groups and fundamental groups...
AbstractThis paper presents a theorem on the growth rate of the orbit-counting sequences of a primit...
International audienceWe show that every group G with no cyclic subgroup of finite index that acts p...
Abstract. We show that every group G with no cyclic subgroup of fi-nite index that acts properly and...
The graphic work of M. C. Escher is much appreciated by mathematicians and is also enjoyed by a muc...
We study the growth and divergence of quotients of Kleinian groups G (i.e. discrete, torsionless gro...
International audienceWe study the growth and divergence of quotients of Kleinian groups G (i.e. dis...
International audienceWe study the growth and divergence of quotients of Kleinian groups G (i.e. dis...
Let G be a non-elementary torsion-free hyperbolic group. We prove that the exponential growth rate o...
We relate the growth rate of volume in the universal cover of a compact Riemannian manifold to the g...
We study the growth and divergence of quotients of Kleinian groups G (i.e. discrete, torsionless gro...
Dedicated to John Milnor on the occasion of his 80th birthday. Abstract. We present a survey of resu...
Given a group $G$ acting on a geodesic metric space, we consider a preferred collection of paths of ...
Isomorphisms that preserve a certain geometric structure are easily destroyed by an arbitrary small ...
AbstractWe prove that fundamental groups of closed oriented surfaces ∑g of genus g ≥ 2 are growth ti...
This paper is a survey on the "growth tightness" results for discrete groups and fundamental groups...
AbstractThis paper presents a theorem on the growth rate of the orbit-counting sequences of a primit...
International audienceWe show that every group G with no cyclic subgroup of finite index that acts p...
Abstract. We show that every group G with no cyclic subgroup of fi-nite index that acts properly and...
The graphic work of M. C. Escher is much appreciated by mathematicians and is also enjoyed by a muc...
We study the growth and divergence of quotients of Kleinian groups G (i.e. discrete, torsionless gro...
International audienceWe study the growth and divergence of quotients of Kleinian groups G (i.e. dis...
International audienceWe study the growth and divergence of quotients of Kleinian groups G (i.e. dis...
Let G be a non-elementary torsion-free hyperbolic group. We prove that the exponential growth rate o...
We relate the growth rate of volume in the universal cover of a compact Riemannian manifold to the g...
We study the growth and divergence of quotients of Kleinian groups G (i.e. discrete, torsionless gro...
Dedicated to John Milnor on the occasion of his 80th birthday. Abstract. We present a survey of resu...
Given a group $G$ acting on a geodesic metric space, we consider a preferred collection of paths of ...
Isomorphisms that preserve a certain geometric structure are easily destroyed by an arbitrary small ...
AbstractWe prove that fundamental groups of closed oriented surfaces ∑g of genus g ≥ 2 are growth ti...
This paper is a survey on the "growth tightness" results for discrete groups and fundamental groups...
AbstractThis paper presents a theorem on the growth rate of the orbit-counting sequences of a primit...