Secondary vector bundle structure

id: secondary-vector-bundle-structure-298-18713770
title: Secondary vector bundle structure
text: In mathematics, particularly differential topology, the secondary vector bundle structure refers to the natural vector bundle structure on the total space TE of the tangent bundle of a smooth vector bundle, induced by the push-forward p∗ : TE → TM of the original projection map p : E → M. This gives rise to a double vector bundle structure (TE,E,TM,M). In the special case =, where TE = TTM is the double tangent bundle, the secondary vector bundle is isomorphic to the tangent bundle (TTM, πTTM, T
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original url: https://en.wikipedia.org/wiki/Secondary_vector_bundle_structure
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date modified: 2018-12-02T19:54:11Z
main entity: {"identifier":"Q7443885","url":"https://www.wikidata.org/entity/Q7443885"}
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