Singularities of invariant connections

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Scientific paper

A reductive homogeneous spaceM=P/G is considered, endowed with an invariant connection, i.e., such that all left translations ofM induced by members ofP preserve it. We study the set of singularities of such connections giving sufficient conditions for it to be empty, or, in other cases, families of b-incomplete curves converging to singularities. A full description of the b-completion of a connection withM=ℝ m (or a quotient of it) is given with information on its topology.

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