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- Springer_resolution abstract "In mathematics, the Springer resolution is a resolution of the variety of nilpotent elements in a semisimple Lie algebra, or the unipotent elements of a reductive algebraic group, introduced by Springer (1969). The fibers of this resolution are called Springer fibers.If U is the variety of unipotent elements in a reductive group G, and X the variety of Borel subgroups B, then the Springer resolution of U is the variety of pairs (u,B) of U×X such that u is in the Borel subgroup B. The map to U is the projection to the first factor. The Springer resolution for Lie algebras is similar, except that U is replaced by the nilpotent elements of the Lie algebra of G and X replaced by the variety of Borel subalgebras The Grothendieck–Springer resolution is defined similarly, except that U is replaced by the whole group G (or the whole Lie algebra of G). When restricted to the unipotent elements of G it becomes the Springer resolution.".
- Springer_resolution wikiPageExternalLink books?id=lwS59rR78eIC&dq.
- Springer_resolution wikiPageID "32065220".
- Springer_resolution wikiPageRevisionID "491821686".
- Springer_resolution hasPhotoCollection Springer_resolution.
- Springer_resolution subject Category:Algebraic_groups.
- Springer_resolution subject Category:Lie_algebras.
- Springer_resolution subject Category:Singularity_theory.
- Springer_resolution type Abstraction100002137.
- Springer_resolution type Algebra106012726.
- Springer_resolution type AlgebraicGroups.
- Springer_resolution type Cognition100023271.
- Springer_resolution type Content105809192.
- Springer_resolution type Discipline105996646.
- Springer_resolution type Group100031264.
- Springer_resolution type KnowledgeDomain105999266.
- Springer_resolution type LieAlgebras.
- Springer_resolution type Mathematics106000644.
- Springer_resolution type PsychologicalFeature100023100.
- Springer_resolution type PureMathematics106003682.
- Springer_resolution type Science105999797.
- Springer_resolution comment "In mathematics, the Springer resolution is a resolution of the variety of nilpotent elements in a semisimple Lie algebra, or the unipotent elements of a reductive algebraic group, introduced by Springer (1969). The fibers of this resolution are called Springer fibers.If U is the variety of unipotent elements in a reductive group G, and X the variety of Borel subgroups B, then the Springer resolution of U is the variety of pairs (u,B) of U×X such that u is in the Borel subgroup B.".
- Springer_resolution label "Springer resolution".
- Springer_resolution sameAs m.0gx0hfy.
- Springer_resolution sameAs Q7580877.
- Springer_resolution sameAs Q7580877.
- Springer_resolution sameAs Springer_resolution.
- Springer_resolution wasDerivedFrom Springer_resolution?oldid=491821686.
- Springer_resolution isPrimaryTopicOf Springer_resolution.