The conformal properties of metrics are meaningful in Riemannian and Finsler geometry, and cubic metrics are useful in physics and biology. In this paper, we study the conformally flat cubic metrics with weakly isotropic scalar curvature. We also prove that such metrics must be Minkowski metrics
In this paper, we prove a structure theorem for projectively flat Finsler metrics of negative consta...
One important problem in Finscler geometry is that of classifying Finsler metrics of scalar curvatur...
In this paper, we study Finsler metrics of scalar flag curvature. We find that a non-Riemannian quan...
A Finsler metric on a manifold M with its flag curvature K is said to be almost isotropic flag curva...
The aim of this thesis is to study the theory of Finsler spaces by considering the following main ob...
The flag curvature of a Finsler metric is called a Riemannian quantity because it is an extension of...
We study an important class of Finsler metrics — Randers metrics. We classify Randers metrics of sca...
We give an explicit construction of polynomial (of arbitrary degree) (alpha, beta) metrics with scal...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
General (alpha, beta)-metrics form a rich class of Finsler metrics. They include many important Fins...
Spherically symmetric Finsler. metrics form a rich class of Finsler metrics. In this paper we find e...
AbstractLet (M,g) be a complete simply-connected Riemannian manifold with nonpositive curvature, k i...
In this note, we study a new Finslerian quantity (C) over cap defined by the Riemannian curvature. W...
In the present paper, we consider the conformal theory of Finsler manifolds. We find, under a certai...
In this short paper, we establish a closer relation between the Berwald scalar curvature and the $S$...
In this paper, we prove a structure theorem for projectively flat Finsler metrics of negative consta...
One important problem in Finscler geometry is that of classifying Finsler metrics of scalar curvatur...
In this paper, we study Finsler metrics of scalar flag curvature. We find that a non-Riemannian quan...
A Finsler metric on a manifold M with its flag curvature K is said to be almost isotropic flag curva...
The aim of this thesis is to study the theory of Finsler spaces by considering the following main ob...
The flag curvature of a Finsler metric is called a Riemannian quantity because it is an extension of...
We study an important class of Finsler metrics — Randers metrics. We classify Randers metrics of sca...
We give an explicit construction of polynomial (of arbitrary degree) (alpha, beta) metrics with scal...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
General (alpha, beta)-metrics form a rich class of Finsler metrics. They include many important Fins...
Spherically symmetric Finsler. metrics form a rich class of Finsler metrics. In this paper we find e...
AbstractLet (M,g) be a complete simply-connected Riemannian manifold with nonpositive curvature, k i...
In this note, we study a new Finslerian quantity (C) over cap defined by the Riemannian curvature. W...
In the present paper, we consider the conformal theory of Finsler manifolds. We find, under a certai...
In this short paper, we establish a closer relation between the Berwald scalar curvature and the $S$...
In this paper, we prove a structure theorem for projectively flat Finsler metrics of negative consta...
One important problem in Finscler geometry is that of classifying Finsler metrics of scalar curvatur...
In this paper, we study Finsler metrics of scalar flag curvature. We find that a non-Riemannian quan...