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Cotangent bundle - The canonical one-form | A Wisdom Archive on Cotangent bundle - The canonical one-form |  | Cotangent bundle - The canonical one-form A selection of articles related to Cotangent bundle - The canonical one-form |  |
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Cotangent bundle, Cotangent bundle - Definition of the cotangent sheaf, Cotangent bundle - One-forms the cotangent sheaf, Cotangent bundle - Phase space, Cotangent bundle - Symplectic form, Cotangent bundle - The canonical one-form, Cotangent bundle - The cotangent bundle as phase space, Tangent bundle
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ARTICLES RELATED TO Cotangent bundle - The canonical one-form |  |  |  | Cotangent bundle - The canonical one-form: Encyclopedia II - Cotangent bundle - The cotangent bundle as phase spaceThe cotangent bundle X=T*M, since it is a vector bundle, can be regarded as a manifold in its own right. Because of the manner in which the definition of T*M relates to the differential topology of the base space M, X possess a canonical one-form θ (also tautological one-form or symplectic potential). The exterior derivative of θ is a symplectic 2-form, out of which a non-degenerate volume form can be built for X. For example, as a result X is always an orientable manifold (mea ...
See also:Cotangent bundle, Cotangent bundle - One-forms the cotangent sheaf, Cotangent bundle - Definition of the cotangent sheaf, Cotangent bundle - The cotangent bundle as phase space, Cotangent bundle - The canonical one-form, Cotangent bundle - Symplectic form, Cotangent bundle - Phase space Read more here: » Cotangent bundle: Encyclopedia II - Cotangent bundle - The cotangent bundle as phase space |
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