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In mathematics, the '''inverse bundle''' of a [[fibre bundle]] is its inverse with respect to the [[Whitney sum]] operation.


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Let <math>E \rightarrow M</math> be a [[fibre bundle]]. A bundle <math>E' \rightarrow M</math> is called the ''inverse bundle'' of <math>E</math> if their [[Whitney sum]] is a trivial bundle, namely if
 
: <math>E \oplus E' \cong M \times \mathbb{R}^n. \, </math>
 
Any [[vector bundle]] over a [[compact space|compact]] [[Hausdorff space|Hausdorff]] base has an inverse bundle.
 
==References==
* {{Citation | last=Hatcher | first=Allen | author-link=Allen Hatcher  | title=Vector Bundles & K-Theory  | url=http://www.math.cornell.edu/~hatcher/VBKT/VBpage.html  | edition=2.0 | year=2003}}
 
[[Category:Differential topology]]
[[Category:Algebraic topology]]
[[Category:Vector bundles| ]]

Revision as of 17:25, 16 June 2013

In mathematics, the inverse bundle of a fibre bundle is its inverse with respect to the Whitney sum operation.

Let EM be a fibre bundle. A bundle EM is called the inverse bundle of E if their Whitney sum is a trivial bundle, namely if

EEM×n.

Any vector bundle over a compact Hausdorff base has an inverse bundle.

References

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