Difference between revisions of "Irreducible Riemannian manifold"

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Latest revision as of 19:47, 18 May 2008

This article defines a property that makes sense for a Riemannian metric over a differential manifold


A Riemannian manifold is said to be irreducible if no finite cover of it can be expressed (in the isometric sense) as a direct product of manifolds of smaller dimensions.