Add to ORKGAbstract. We shall prove a Poincaré-Bendixson theorem describing the as-ymptotic behavior of geodesics for a meromorphic connection on a compact Riemann surface. We shall also briefly discuss the case of non-compact Rie-mann surfaces, and study in detail the geodesics for a holomorphic connection on a complex torus. 1
We consider irreducible tracefree meromorphic rank 2 connections over compact Riemann surfaces. By d...
summary:We discuss Riemannian metrics compatible with a linear connection that has regular curvature...
. We identify the holomorphic de Rham complex of the minimal extension of a meromorphic vector bundl...
We shall prove a Poincaré–Bendixson theorem describing the asymptotic behavior of geodesics for a me...
We first study the dynamics of the geodesic flow of a meromorphic connection on a Riemann surface, a...
AbstractWe first study the dynamics of the geodesic flow of a meromorphic connection on a Riemann su...
In this thesis we study dynamics of geodesics of meromorphic connections. In the first part of the t...
Minor modifications, 78 p.On a negatively curved surface, we show that the Poincaré series counting ...
AbstractWe address the question of bounding the multiplicity of the solutions of a linear differenti...
The Poincar\'e-Bendixson theorem is one of the most fundamental tools to capture the limit behaviors...
In this paper we propose similarity between ramified irregular singularities of meromorphic connecti...
Defining orbifold projective structures on a multi-pointed compact Riemann surface, we give a necess...
Let X be any compact connected Riemann surface of genus g, with g ≥ 3. For any r ≥ 2, let denote th...
The leitmotif of this dissertation is the search for length formulas and sharp constants in relation...
summary:Summary: Geometrical concepts induced by a smooth mapping $f:M\to N$ of manifolds with linea...
We consider irreducible tracefree meromorphic rank 2 connections over compact Riemann surfaces. By d...
summary:We discuss Riemannian metrics compatible with a linear connection that has regular curvature...
. We identify the holomorphic de Rham complex of the minimal extension of a meromorphic vector bundl...
We shall prove a Poincaré–Bendixson theorem describing the asymptotic behavior of geodesics for a me...
We first study the dynamics of the geodesic flow of a meromorphic connection on a Riemann surface, a...
AbstractWe first study the dynamics of the geodesic flow of a meromorphic connection on a Riemann su...
In this thesis we study dynamics of geodesics of meromorphic connections. In the first part of the t...
Minor modifications, 78 p.On a negatively curved surface, we show that the Poincaré series counting ...
AbstractWe address the question of bounding the multiplicity of the solutions of a linear differenti...
The Poincar\'e-Bendixson theorem is one of the most fundamental tools to capture the limit behaviors...
In this paper we propose similarity between ramified irregular singularities of meromorphic connecti...
Defining orbifold projective structures on a multi-pointed compact Riemann surface, we give a necess...
Let X be any compact connected Riemann surface of genus g, with g ≥ 3. For any r ≥ 2, let denote th...
The leitmotif of this dissertation is the search for length formulas and sharp constants in relation...
summary:Summary: Geometrical concepts induced by a smooth mapping $f:M\to N$ of manifolds with linea...
We consider irreducible tracefree meromorphic rank 2 connections over compact Riemann surfaces. By d...
summary:We discuss Riemannian metrics compatible with a linear connection that has regular curvature...
. We identify the holomorphic de Rham complex of the minimal extension of a meromorphic vector bundl...