Finsler spaces admitting a parallel vector field.
Frenet Formulae In Recurrent Lagrange Spaces With d Connection
From Euler-Lagrange equations to canonical nonlinear connections
The aim of this paper is to construct a canonical nonlinear connection on the 1-jet space from the Euler-Lagrange equations of the quadratic multi-time Lagrangian function
Gauge Bianchi identities in higher order Lagrange spaces.
Gauge field theory in terms of complex Hamiltonian geometry.
Generalized-Finslerian connection coefficients for the static spherically symmetric space.
Geodesic lines in D recurrent Finsler spaces.
Geometry of k-Lagrange Spaces of Second Order
Geometry of parallelizable manifolds in the context of generalized Lagrange spaces.
Hodge-Bott-Chern decompositions of mixed type forms on foliated Kähler manifolds
The Bott-Chern cohomology groups and the Bott-Chern Laplacian on differential forms of mixed type on a compact foliated Kähler manifold are defined and studied. Also, a Hodge decomposition theorem of Bott-Chern type for differential forms of mixed type is proved. Finally, the case of projectivized tangent bundle of a complex Finsler manifold is discussed.
Homogenization of periodic Finsler metrics.
Horizontal and vertical geodesics in the Riemann space
Horizontal forms of Chern type on complex Finsler bundles.
Hypersurfaces of C2-like Finsler spaces.
Induced And Intinsic Curvature Tensors Of A Subspace In The Finsler Space
Induced and intrinsic curvature tensors of a subspace in the Finsler space.
Induced Generalized Connections in Vector Subbundles
Isometry invariant Finsler metrics on Hilbert spaces
In this paper we study isometry-invariant Finsler metrics on inner product spaces over or , i.e. the Finsler metrics which do not change under the action of all isometries of the inner product space. We give a new proof of the analytic description of all such metrics. In this article the most general concept of the Finsler metric is considered without any additional assumptions that are usually built into its definition. However, we present refined versions of the described results for more specific...
Krümmungstheorie und Variationsrechnung.
Lagrange geometry via complex Lagrange geometry.