Lifting distributions to tangent and jet bundles
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Authors
Lewis, Andrew D.
Date
1998
Type
Language
en_US
Keyword
Alternative Title
Abstract
We provide two natural ways to lift a distribution from a manifold to its
tangent bundle, and show that they agree if and only if the original
distribution is integrable. The case when the manifold is the total space of
a fibration over R is particularly interesting as the two
constructions interact with the affine structure of the jet bundles in the
``same'' way.
Description
Preprint