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- Atiyah_algebroid abstract "In mathematics, the Atiyah algebroid, or Atiyah sequence, of a principal G-bundle P over a manifold M, where G is a Lie group, is the Lie algebroid of the gauge groupoid of P. Explicitly, it is given by the following short exact sequence of vector bundles over M:It is named after Michael Atiyah, who introduced the construction to study the existence theory of complex analytic connections, and it has applications in gauge theory and mechanics.".
- Atiyah_algebroid wikiPageExternalLink 0905.1226.
- Atiyah_algebroid wikiPageID "33272371".
- Atiyah_algebroid wikiPageRevisionID "561640356".
- Atiyah_algebroid hasPhotoCollection Atiyah_algebroid.
- Atiyah_algebroid subject Category:Lie_algebras.
- Atiyah_algebroid type Abstraction100002137.
- Atiyah_algebroid type Algebra106012726.
- Atiyah_algebroid type Cognition100023271.
- Atiyah_algebroid type Content105809192.
- Atiyah_algebroid type Discipline105996646.
- Atiyah_algebroid type KnowledgeDomain105999266.
- Atiyah_algebroid type LieAlgebras.
- Atiyah_algebroid type Mathematics106000644.
- Atiyah_algebroid type PsychologicalFeature100023100.
- Atiyah_algebroid type PureMathematics106003682.
- Atiyah_algebroid type Science105999797.
- Atiyah_algebroid comment "In mathematics, the Atiyah algebroid, or Atiyah sequence, of a principal G-bundle P over a manifold M, where G is a Lie group, is the Lie algebroid of the gauge groupoid of P. Explicitly, it is given by the following short exact sequence of vector bundles over M:It is named after Michael Atiyah, who introduced the construction to study the existence theory of complex analytic connections, and it has applications in gauge theory and mechanics.".
- Atiyah_algebroid label "Atiyah algebroid".
- Atiyah_algebroid sameAs m.0h7pf4d.
- Atiyah_algebroid sameAs Q4815874.
- Atiyah_algebroid sameAs Q4815874.
- Atiyah_algebroid sameAs Atiyah_algebroid.
- Atiyah_algebroid wasDerivedFrom Atiyah_algebroid?oldid=561640356.
- Atiyah_algebroid isPrimaryTopicOf Atiyah_algebroid.