One important problem in Finscler geometry is that of classifying Finsler metrics of scalar curvature. By investigating the second-order differential equation for a class of Randers metrics with isotropic S-curvature, we give a global classification of these metrics of scalar curvature, generalizing a theorem previously only known in the case of locally projectively flat Randers metrics. (C) 2007 Elsevier Ltd. All rights reserved.Mathematics, AppliedMathematicsSCI(E)EI8ARTICLE92996-30046
General (alpha, beta)-metrics form a rich class of Finsler metrics. They include many important Fins...
We determine all Finsler metrics of Randers type for which the Riemannian part is a scalar multiple ...
We determine all Finsler metrics of Randers type for which the Riemannian part is a scalar multiple ...
We study an important class of Finsler metrics — Randers metrics. We classify Randers metrics of sca...
The flag curvature of a Finsler metric is called a Riemannian quantity because it is an extension of...
In this paper, we prove a global rigidity theorem for negatively curved Finsler metrics on a compact...
The aim of this thesis is to study the theory of Finsler spaces by considering the following main ob...
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In this paper, we give some historical remarks on the Randers metrics and introduce the im-portant r...
AbstractBy using a certain second order differential equation, the notion of adapted coordinates on ...
In this paper, we study Finsler metrics of constant S-curvature. First we produce infinitely many Ra...
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AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
AbstractIn this paper, we study a new non-Riemannian quantity H defined by the S-curvature. We find ...
The Weyl curvature of a Finsler metric is investigated.This curvature constructe d from Riemannain c...
General (alpha, beta)-metrics form a rich class of Finsler metrics. They include many important Fins...
We determine all Finsler metrics of Randers type for which the Riemannian part is a scalar multiple ...
We determine all Finsler metrics of Randers type for which the Riemannian part is a scalar multiple ...
We study an important class of Finsler metrics — Randers metrics. We classify Randers metrics of sca...
The flag curvature of a Finsler metric is called a Riemannian quantity because it is an extension of...
In this paper, we prove a global rigidity theorem for negatively curved Finsler metrics on a compact...
The aim of this thesis is to study the theory of Finsler spaces by considering the following main ob...
Abstract. A Finsler metric is of sectional flag curvature if its flag curvature depends only on the ...
In this paper, we give some historical remarks on the Randers metrics and introduce the im-portant r...
AbstractBy using a certain second order differential equation, the notion of adapted coordinates on ...
In this paper, we study Finsler metrics of constant S-curvature. First we produce infinitely many Ra...
Spherically symmetric Finsler. metrics form a rich class of Finsler metrics. In this paper we find e...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
AbstractIn this paper, we study a new non-Riemannian quantity H defined by the S-curvature. We find ...
The Weyl curvature of a Finsler metric is investigated.This curvature constructe d from Riemannain c...
General (alpha, beta)-metrics form a rich class of Finsler metrics. They include many important Fins...
We determine all Finsler metrics of Randers type for which the Riemannian part is a scalar multiple ...
We determine all Finsler metrics of Randers type for which the Riemannian part is a scalar multiple ...