Add to ORKGIn this note, we consider the minimal entropy problem, namely the question of whether there exists a smooth metric of minimal (topological) entropy, for certain classes of closed 3-manifolds
AbstractWe determine the geometric structure of a minimal projective threefold having two ‘independe...
We provide sharp lower bounds for the simplicial volume of compact 3-manifolds in terms of the simpl...
In the 1970's, Thurston and Jorgensen showed that the volumes of orientable finite-volume hyperbolic...
We compute the Minimal Entropy for every closed, orientable 3-manifold, showing that its cube equals...
We study Riemannian metrics on compact, torsionless, non-geometric $3$-manifolds, i.e. whose interi...
We give a simple combinatoric proof of an exponential upper bound on the number of distinct 3-manifo...
We study Riemannian metrics on compact, torsionless, non-geometric $3$-manifolds, i.e. whose interio...
Abstract. We study the existence of Riemannian metrics with zero topological entropy on a closed man...
Abstract. We study n-manifolds Y whose fundamental groups are subexponential extensions of the funda...
Abstract Let (T 2 , g) be the two-dimensional Riemannian torus. In this paper we prove that the topo...
We look for metrics on the torus T^2 that minimize the complexity. Since the topological entropy may...
Abstract. We sharpen a recent result of Paternain and Petean by showing that a 4-manifold which admi...
Consider the following question: Does there exist a three-manifold M for which, given any riemannian...
We prove the existence of manifolds with almost maximal volume entropy which are not hyperbolic
We study the spectrum of simplicial volume for closed manifolds with fixed fundamental group and rel...
AbstractWe determine the geometric structure of a minimal projective threefold having two ‘independe...
We provide sharp lower bounds for the simplicial volume of compact 3-manifolds in terms of the simpl...
In the 1970's, Thurston and Jorgensen showed that the volumes of orientable finite-volume hyperbolic...
We compute the Minimal Entropy for every closed, orientable 3-manifold, showing that its cube equals...
We study Riemannian metrics on compact, torsionless, non-geometric $3$-manifolds, i.e. whose interi...
We give a simple combinatoric proof of an exponential upper bound on the number of distinct 3-manifo...
We study Riemannian metrics on compact, torsionless, non-geometric $3$-manifolds, i.e. whose interio...
Abstract. We study the existence of Riemannian metrics with zero topological entropy on a closed man...
Abstract. We study n-manifolds Y whose fundamental groups are subexponential extensions of the funda...
Abstract Let (T 2 , g) be the two-dimensional Riemannian torus. In this paper we prove that the topo...
We look for metrics on the torus T^2 that minimize the complexity. Since the topological entropy may...
Abstract. We sharpen a recent result of Paternain and Petean by showing that a 4-manifold which admi...
Consider the following question: Does there exist a three-manifold M for which, given any riemannian...
We prove the existence of manifolds with almost maximal volume entropy which are not hyperbolic
We study the spectrum of simplicial volume for closed manifolds with fixed fundamental group and rel...
AbstractWe determine the geometric structure of a minimal projective threefold having two ‘independe...
We provide sharp lower bounds for the simplicial volume of compact 3-manifolds in terms of the simpl...
In the 1970's, Thurston and Jorgensen showed that the volumes of orientable finite-volume hyperbolic...