Landsberg spaces satisfying the -condition.
Linear connections compatible with the -structure on the Lagrangian spaces.
Linear Connections Compatible With the F(3,1)-structure on the Lagrangian Space
LIP manifolds: from metric to Finslerian structure.
Metrische Zusammenhänge und Torsion bei einfachen p-Vektoren.
Nondegenerate antisymmetrical structures in the bundle of accelerations.
Nonlinear dynamical systems and KCC-theory.
Notes on new Finsler metric function.
On a transformation of the Finsler metric
On a weakly Berwald Finsler space of Kropina type.
On “All regular Landsberg metrics are always Berwald" by Z. I. Szabó.
On Certain Conditions Which Reduce a Finsler Space of Scalar Curvature to a Riemannian Space of Constant Curvature
On -complex Finsler spaces.
On Finsler spaces satisfying the T-condition.
On Finsler spaces satisfying the T-condition. (Short Communication).
On Finslerian hypersurfaces given by -changes.
On Finsler-projective connections. III. (Sur les connexions Finsler-projectives. III.)
On generalized Douglas-Weyl Randers metrics
We characterize generalized Douglas-Weyl Randers metrics in terms of their Zermelo navigation data. Then, we study the Randers metrics induced by some important classes of almost contact metrics. Furthermore, we construct a family of generalized Douglas-Weyl Randers metrics which are not -quadratic. We show that the Randers metric induced by a Kenmotsu manifold is a Douglas metric which is not of isotropic -curvature. We show that the Randers metric induced by a Kenmotsu or Sasakian manifold is...
On geodesic mappings of recurrent Finsler spaces.
On isotropic Berwald metrics
We prove that every isotropic Berwald metric of scalar flag curvature is a Randers metric. We study the relation between an isotropic Berwald metric and a Randers metric which are pointwise projectively related. We show that on constant isotropic Berwald manifolds the notions of R-quadratic and stretch metrics are equivalent. Then we prove that every complete generalized Landsberg manifold with isotropic Berwald curvature reduces to a Berwald manifold. Finally, we study C-conformal changes of isotropic...