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...