Localization formula for equivariant cohomology
id:
localization-formula-for-equivariant-cohomology-316-7163947
title:
Localization formula for equivariant cohomology
text:
In differential geometry, the localization formula states: for an equivariantly closed equivariant differential form α on an orbifold M with a torus action and for a sufficient small ξ in the Lie algebra of the torus T, where the sum runs over all connected components F of the set of fixed points M T , d M is the orbifold multiplicity of M and e T is the equivariant Euler form of the normal bundle of F. The formula allows one to compute the equivariant cohomology ring of the orbifold M from the
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wiki
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encyclopedia
description:
Geometry formula
original url:
https://en.wikipedia.org/wiki/Localization_formula_for_equivariant_cohomology
date created:
date modified:
2024-03-20T03:18:50Z
main entity:
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fields total:
13
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