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- W2548764503 abstract "An a‐ne connection i on a vector bundle · = (E;…;M;V ) of a rank r is called Riemann metrizable if there exists on M a Riemann metric which preserves the scalar product of vector flelds parallel displaced according to i. i determines a connection G in a bundle, where M is flbered by the manifold of the ellipsoids of R r = … i1 , x 2 M. We prove that i is Riemann metrizable ifi G is integrable. An analogous result is deduced in the case, where · is replaced by a Finsler vector bundle, i means a Finsler connection, and the metric is a Finsler metric." @default.
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- W2548764503 date "1996-01-01" @default.
- W2548764503 modified "2023-09-27" @default.
- W2548764503 title "Metrizability of A-ne Connections" @default.
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