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- Equivariant_index_theorem abstract "In differential geometry, the equivariant index theorem, of which there are several variants, computes the (graded) trace of an element of a compact Lie group acting in given setting in terms of the integral over the fixed points of the element. If the element is neutral, then the theorem reduces to the usual index theorem.The classical formula such as the Atiyah–Bott formula is a special case of the theorem.".
- Equivariant_index_theorem wikiPageID "35112066".
- Equivariant_index_theorem wikiPageLength "1571".
- Equivariant_index_theorem wikiPageOutDegree "12".
- Equivariant_index_theorem wikiPageRevisionID "673916947".
- Equivariant_index_theorem wikiPageWikiLink Atiyah–Bott_formula.
- Equivariant_index_theorem wikiPageWikiLink Atiyah–Singer_index_theorem.
- Equivariant_index_theorem wikiPageWikiLink Category:Differential_geometry.
- Equivariant_index_theorem wikiPageWikiLink Clifford_module_bundle.
- Equivariant_index_theorem wikiPageWikiLink Differential_geometry.
- Equivariant_index_theorem wikiPageWikiLink Dirac_operator.
- Equivariant_index_theorem wikiPageWikiLink Equivariant_K-theory.
- Equivariant_index_theorem wikiPageWikiLink Equivariant_bundle.
- Equivariant_index_theorem wikiPageWikiLink Fixed_point_(mathematics).
- Equivariant_index_theorem wikiPageWikiLink Kawasakis_Riemannxe2x80x93Roch_formula.
- Equivariant_index_theorem wikiPageWikiLink Supertrace.
- Equivariant_index_theorem wikiPageWikiLink Virtual_character.
- Equivariant_index_theorem wikiPageWikiLinkText "equivariant index theorem".
- Equivariant_index_theorem wikiPageUsesTemplate Template:Disambiguation_needed.
- Equivariant_index_theorem wikiPageUsesTemplate Template:Geometry-stub.
- Equivariant_index_theorem subject Category:Differential_geometry.
- Equivariant_index_theorem hypernym Variants.
- Equivariant_index_theorem type MeanOfTransportation.
- Equivariant_index_theorem comment "In differential geometry, the equivariant index theorem, of which there are several variants, computes the (graded) trace of an element of a compact Lie group acting in given setting in terms of the integral over the fixed points of the element. If the element is neutral, then the theorem reduces to the usual index theorem.The classical formula such as the Atiyah–Bott formula is a special case of the theorem.".
- Equivariant_index_theorem label "Equivariant index theorem".
- Equivariant_index_theorem sameAs Q17010857.
- Equivariant_index_theorem sameAs m.010fhsr4.
- Equivariant_index_theorem sameAs Q17010857.
- Equivariant_index_theorem wasDerivedFrom Equivariant_index_theorem?oldid=673916947.
- Equivariant_index_theorem isPrimaryTopicOf Equivariant_index_theorem.