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distribution

subbundle of the tangent bundle

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About distribution

In differential geometry, a discipline within mathematics, a distribution on a manifold is an assignment of vector subspaces satisfying certain properties. In the most common situations, a distribution is asked to be a vector subbundle of the tangent bundle. If the length of the vector is not needed, i.e. if one is concerned only with the subspaces themselves, projectivized, then it can also be constructed as a subbundle of the contact bundle.

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Not who you're looking for? Others named distribution: a continuous functional on a space of test functions (Schwar · pharmacological term · function on finite sets which is analogous to an integral · economical term

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