Natural connections given by general linear and classical connections

Mathematics – Differential Geometry

Scientific paper

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Scientific paper

We assume a vector bundle $p: E\to M$ with a general linear connection $K$ and a classical linear connection $\Lam$ on $M$. We prove that all classical linear connections on the total space $E$ naturally given by $(\Lam, K)$ form a 15-parameter family. Further we prove that all connections on $J^1 E$ naturally given by $(\Lam, K)$ form a 14-parameter family. Both families of connections are described geometrically.

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