I derive the general formula for a local Finsler function for any spray over a two-dimensional manifold specified by its geodesic curvature function relative to a given background Riemannian metric
A spray is a second-order differential equation field on the slit tangent bundle of a differentiable...
The notion of the Ricci curvature is defined for sprays on a manifold. With a volume form on a manif...
summary:The projective Finsler metrizability problem deals with the question whether a projective-eq...
I derive the general formula for a local Finsler function for any spray over a two-dimensional manif...
Every Riemannian metric or Finsler metric on a manifold induces a spray via its geodesics. In this p...
AbstractThis paper studies some properties of projective changes in spray and Finsler geometry. Firs...
AbstractBy using a certain second order differential equation, the notion of adapted coordinates on ...
This article generalizes the formulas of Gauss-Ostrogradskii type for semibasic vector fields from R...
summary:Applying concepts and tools from classical tangent bundle geometry and using the apparatus o...
In this essentially selfcontained paper first we establish an intrinsic ver-sion and present a coord...
Two geodesically (projectively) equivalent Finsler metrics determine a set of invariant volume forms...
The aim of this Thesis is threefold. First, to elaborate a (partly new) calculative background for L...
In the present paper, we find out necessary and sufficient conditions for a Finsler surface $(M,F)$ ...
Based on a self-contained, coordinate-free exposition of the necessary concepts and tools of spray a...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
A spray is a second-order differential equation field on the slit tangent bundle of a differentiable...
The notion of the Ricci curvature is defined for sprays on a manifold. With a volume form on a manif...
summary:The projective Finsler metrizability problem deals with the question whether a projective-eq...
I derive the general formula for a local Finsler function for any spray over a two-dimensional manif...
Every Riemannian metric or Finsler metric on a manifold induces a spray via its geodesics. In this p...
AbstractThis paper studies some properties of projective changes in spray and Finsler geometry. Firs...
AbstractBy using a certain second order differential equation, the notion of adapted coordinates on ...
This article generalizes the formulas of Gauss-Ostrogradskii type for semibasic vector fields from R...
summary:Applying concepts and tools from classical tangent bundle geometry and using the apparatus o...
In this essentially selfcontained paper first we establish an intrinsic ver-sion and present a coord...
Two geodesically (projectively) equivalent Finsler metrics determine a set of invariant volume forms...
The aim of this Thesis is threefold. First, to elaborate a (partly new) calculative background for L...
In the present paper, we find out necessary and sufficient conditions for a Finsler surface $(M,F)$ ...
Based on a self-contained, coordinate-free exposition of the necessary concepts and tools of spray a...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
A spray is a second-order differential equation field on the slit tangent bundle of a differentiable...
The notion of the Ricci curvature is defined for sprays on a manifold. With a volume form on a manif...
summary:The projective Finsler metrizability problem deals with the question whether a projective-eq...