Add to ORKGThe objective of this article is to establish the existence of a local Euclidean metric associated with a quadratic differential on a Klein surface, and to describe the shortest curve in the neighborhood of a holomorphic point
International audienceWe study the problem of convergence of geodesics on PL-surfaces and in particu...
This paper deals particularly with the problem in Metric Differential Geometry of proving the existe...
In this paper, we study the problem of convergence of geodesics on PL-surfaces and in particular on ...
Abstract. In this paper we develope the correspondence between quadratic differentials de-fined on a...
We study geodesics on surfaces in the setting of classical differential geometry. We define the curv...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...
Quadratic differentials arise naturally in the study of Teichmüller space and Te-ichmüller geodesi...
Quadratic differentials arise naturally in the study of Teichmüller space and Teichmüller geodesic...
Geodesic curves are the fundamental concept in geometry to generalize the idea of straight lines to ...
We study properties of the space of quadratic differential metrics on a closed Riemann surface of ge...
We prove a uniform estimate, valid for every closed Riemann surface of genus at least two, that boun...
To the memory of my father Georgii Sergeevich Khovanskii In the note we describe all Riemannian metr...
Let (Sigma, p) be a pointed Riemann surface and k >= 1 an integer. We parametrize the space of merom...
A well-known and much studied Riemann surface is Klein’s quartic curve. This surface is interesting ...
Abstract. We prove the existence of “half-plane differentials ” with prescribed lo-cal data on any R...
International audienceWe study the problem of convergence of geodesics on PL-surfaces and in particu...
This paper deals particularly with the problem in Metric Differential Geometry of proving the existe...
In this paper, we study the problem of convergence of geodesics on PL-surfaces and in particular on ...
Abstract. In this paper we develope the correspondence between quadratic differentials de-fined on a...
We study geodesics on surfaces in the setting of classical differential geometry. We define the curv...
This book is a posthumous publication of a classic by Prof. Shoshichi Kobayashi, who taught at U.C. ...
Quadratic differentials arise naturally in the study of Teichmüller space and Te-ichmüller geodesi...
Quadratic differentials arise naturally in the study of Teichmüller space and Teichmüller geodesic...
Geodesic curves are the fundamental concept in geometry to generalize the idea of straight lines to ...
We study properties of the space of quadratic differential metrics on a closed Riemann surface of ge...
We prove a uniform estimate, valid for every closed Riemann surface of genus at least two, that boun...
To the memory of my father Georgii Sergeevich Khovanskii In the note we describe all Riemannian metr...
Let (Sigma, p) be a pointed Riemann surface and k >= 1 an integer. We parametrize the space of merom...
A well-known and much studied Riemann surface is Klein’s quartic curve. This surface is interesting ...
Abstract. We prove the existence of “half-plane differentials ” with prescribed lo-cal data on any R...
International audienceWe study the problem of convergence of geodesics on PL-surfaces and in particu...
This paper deals particularly with the problem in Metric Differential Geometry of proving the existe...
In this paper, we study the problem of convergence of geodesics on PL-surfaces and in particular on ...