Add to ORKGWe prove that any Riemannian torus of dimension $m$ with unit volume admits $m$ homologically independent closed geodesics whose length product is bounded from above by $m^m$
In this paper we will show that on any complete noncompact Rie-mannian manifold with a finite volume...
In this paper we will estimate the smallest length of a minimal geodesic net on an arbitrary closed ...
The leitmotif of this dissertation is the search for length formulas and sharp constants in relation...
We prove that any Riemannian torus of dimension $m$ with unit volume admits $m$ homologically indepe...
Abstract. In this paper, we are interested in short homologically and homotopically independent loop...
International audienceGiven a Riemannian surface, we consider a naturally embedded graph which captu...
Abstract. Given a Riemannian surface, we consider a naturally embedded graph which captures part of ...
It is a classical theorem of Loewner that the systole of a Riemannian torus can be bounded in terms ...
This thesis deals with global Riemannian geometry without curvature assumptions and its link to topo...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
AbstractIn this paper, we try to generalize to the case of compact Riemannian orbifolds Q some class...
Let S be a hyperbolic Riemann surface of finite type (that is, S: (JIG, whete Uis the upper half-pla...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
This thesis is devoted to the study of universal geometric inequalities on Riemannian manifolds. Mor...
AbstractIn this paper we will estimate the smallest length of a minimal geodesic net on an arbitrary...
In this paper we will show that on any complete noncompact Rie-mannian manifold with a finite volume...
In this paper we will estimate the smallest length of a minimal geodesic net on an arbitrary closed ...
The leitmotif of this dissertation is the search for length formulas and sharp constants in relation...
We prove that any Riemannian torus of dimension $m$ with unit volume admits $m$ homologically indepe...
Abstract. In this paper, we are interested in short homologically and homotopically independent loop...
International audienceGiven a Riemannian surface, we consider a naturally embedded graph which captu...
Abstract. Given a Riemannian surface, we consider a naturally embedded graph which captures part of ...
It is a classical theorem of Loewner that the systole of a Riemannian torus can be bounded in terms ...
This thesis deals with global Riemannian geometry without curvature assumptions and its link to topo...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
AbstractIn this paper, we try to generalize to the case of compact Riemannian orbifolds Q some class...
Let S be a hyperbolic Riemann surface of finite type (that is, S: (JIG, whete Uis the upper half-pla...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
This thesis is devoted to the study of universal geometric inequalities on Riemannian manifolds. Mor...
AbstractIn this paper we will estimate the smallest length of a minimal geodesic net on an arbitrary...
In this paper we will show that on any complete noncompact Rie-mannian manifold with a finite volume...
In this paper we will estimate the smallest length of a minimal geodesic net on an arbitrary closed ...
The leitmotif of this dissertation is the search for length formulas and sharp constants in relation...