summary:Applying concepts and tools from classical tangent bundle geometry and using the apparatus of the calculus along the tangent bundle projection (‘pull-back formalism’), first we enrich the known lists of the characterizations of affine vector fields on a spray manifold and conformal vector fields on a Finsler manifold. Second, we deduce consequences on vector fields on the underlying manifold of a Finsler structure having one or two of the mentioned geometric properties
Introduction The main character of these lectures is a finite-dimensional vector space, the space o...
Randers manifolds are studied in the framework of the pullback bundle formalism, with the aid of int...
We study conformal vector fields on pseudo- Riemannian manifolds. In the case of conformally flat ma...
summary:Applying concepts and tools from classical tangent bundle geometry and using the apparatus o...
Abstract – On a Finsler manifold, we define conformal vector fields and their complete lifts and pro...
The aim of this Thesis is threefold. First, to elaborate a (partly new) calculative background for L...
In the present paper, we consider the conformal theory of Finsler manifolds. We find, under a certai...
AbstractLet M be an n-dimensional Riemannian manifold and TM its tangent bundle. The conformal and f...
AbstractHere, it is shown that every vector field on a Finsler space which keeps geodesic circles in...
AbstractIt is well known that the Euclidean space (Rn,〈,〉), the n-sphere Sn(c) of constant curvature...
It is well known that the Euclidean space (Rn,〈,〉), the n-sphere Sn(c) of constant curvature c and E...
1 Finsler structures. Finsler metric tensor field Definitions. a) We call Finsler structure a couple...
A geodesic circle in Finsler geometry is a natural extension of that in a Euclidean space. In this p...
Based on a self-contained, coordinate-free exposition of the necessary concepts and tools of spray a...
In this essentially selfcontained paper first we establish an intrinsic ver-sion and present a coord...
Introduction The main character of these lectures is a finite-dimensional vector space, the space o...
Randers manifolds are studied in the framework of the pullback bundle formalism, with the aid of int...
We study conformal vector fields on pseudo- Riemannian manifolds. In the case of conformally flat ma...
summary:Applying concepts and tools from classical tangent bundle geometry and using the apparatus o...
Abstract – On a Finsler manifold, we define conformal vector fields and their complete lifts and pro...
The aim of this Thesis is threefold. First, to elaborate a (partly new) calculative background for L...
In the present paper, we consider the conformal theory of Finsler manifolds. We find, under a certai...
AbstractLet M be an n-dimensional Riemannian manifold and TM its tangent bundle. The conformal and f...
AbstractHere, it is shown that every vector field on a Finsler space which keeps geodesic circles in...
AbstractIt is well known that the Euclidean space (Rn,〈,〉), the n-sphere Sn(c) of constant curvature...
It is well known that the Euclidean space (Rn,〈,〉), the n-sphere Sn(c) of constant curvature c and E...
1 Finsler structures. Finsler metric tensor field Definitions. a) We call Finsler structure a couple...
A geodesic circle in Finsler geometry is a natural extension of that in a Euclidean space. In this p...
Based on a self-contained, coordinate-free exposition of the necessary concepts and tools of spray a...
In this essentially selfcontained paper first we establish an intrinsic ver-sion and present a coord...
Introduction The main character of these lectures is a finite-dimensional vector space, the space o...
Randers manifolds are studied in the framework of the pullback bundle formalism, with the aid of int...
We study conformal vector fields on pseudo- Riemannian manifolds. In the case of conformally flat ma...