Add to ORKGIn this paper we study the properties of special (α, β)-metric α 2 α−β + β, the Randers change of Matsumoto metric. We find a necessary and sufficient condition for this metric to be of locally projectively flat and we prove the conditions for this metric to be of Berwald and Douglas type
AbstractThe notion of locally dually flat Finsler metrics are originated from information geometry. ...
International audienceWe give degree formulas for Euler characteristic of the real Milnor fibre of s...
AbstractLet Γ be a Dini-smooth curve in the complex plane, and let G:=IntΓ. We prove some direct and...
AbstractIn this paper, the geometric meaning of (α,β)-norms is made clear. On this basis, a new clas...
In the present paper the relation between imbedding class numbers of tangent Riemannian spaces
The purpose of the present paper is to consider a special hypersur-face of a Finsler space with (;)-...
We give upper and lower bounds for the ratio of the volume of metric ball to the area of metric sphe...
AbstractIn this paper, we study Ricci-flat (α,β)-metrics which are defined by a Riemann metric α and...
Let x:(Mn,F) (Vn+1, F̄) be a simply connected hypersurface in a Minkowski space (Vn+1, F̄). In this ...
In this paper, we find the conditions to characterize projective change between two (A, B)-metrics,...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
AbstractSome boundary properties of nonparametric surfaces with finite area are proved
Let x:(Mn,F) (Vn+1, F̄) be a simply connected hypersurface in a Minkowski space (Vn+1, F̄). In this ...
AbstractWe are concerned with the boundary value problem for the steady Navier–Stokes equations in a...
We develop a one--parameter family of hp-version discontinuous Galerkin finite element methods for t...
AbstractThe notion of locally dually flat Finsler metrics are originated from information geometry. ...
International audienceWe give degree formulas for Euler characteristic of the real Milnor fibre of s...
AbstractLet Γ be a Dini-smooth curve in the complex plane, and let G:=IntΓ. We prove some direct and...
AbstractIn this paper, the geometric meaning of (α,β)-norms is made clear. On this basis, a new clas...
In the present paper the relation between imbedding class numbers of tangent Riemannian spaces
The purpose of the present paper is to consider a special hypersur-face of a Finsler space with (;)-...
We give upper and lower bounds for the ratio of the volume of metric ball to the area of metric sphe...
AbstractIn this paper, we study Ricci-flat (α,β)-metrics which are defined by a Riemann metric α and...
Let x:(Mn,F) (Vn+1, F̄) be a simply connected hypersurface in a Minkowski space (Vn+1, F̄). In this ...
In this paper, we find the conditions to characterize projective change between two (A, B)-metrics,...
AbstractLocally dually flat Finsler metrics are studied in Finsler information geometry and naturall...
AbstractSome boundary properties of nonparametric surfaces with finite area are proved
Let x:(Mn,F) (Vn+1, F̄) be a simply connected hypersurface in a Minkowski space (Vn+1, F̄). In this ...
AbstractWe are concerned with the boundary value problem for the steady Navier–Stokes equations in a...
We develop a one--parameter family of hp-version discontinuous Galerkin finite element methods for t...
AbstractThe notion of locally dually flat Finsler metrics are originated from information geometry. ...
International audienceWe give degree formulas for Euler characteristic of the real Milnor fibre of s...
AbstractLet Γ be a Dini-smooth curve in the complex plane, and let G:=IntΓ. We prove some direct and...