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- Weyl_module abstract "In algebra, a Weyl module is a representation of a reductive algebraic group, introduced by Carter and Lusztig (1974, 1974b) and named after Hermann Weyl. In characteristic 0 these representations are irreducible, but in positive characteristic they can be reducible, and their decomposition into irreducible components can be hard to determine.".
- Weyl_module wikiPageID "32084687".
- Weyl_module wikiPageRevisionID "494381353".
- Weyl_module first "R.".
- Weyl_module hasPhotoCollection Weyl_module.
- Weyl_module id "Weyl_module".
- Weyl_module last "Dipper".
- Weyl_module subject Category:Algebraic_groups.
- Weyl_module subject Category:Representation_theory.
- Weyl_module type Abstraction100002137.
- Weyl_module type AlgebraicGroups.
- Weyl_module type Group100031264.
- Weyl_module comment "In algebra, a Weyl module is a representation of a reductive algebraic group, introduced by Carter and Lusztig (1974, 1974b) and named after Hermann Weyl. In characteristic 0 these representations are irreducible, but in positive characteristic they can be reducible, and their decomposition into irreducible components can be hard to determine.".
- Weyl_module label "Weyl module".
- Weyl_module sameAs m.0gwyzj_.
- Weyl_module sameAs Q7990332.
- Weyl_module sameAs Q7990332.
- Weyl_module sameAs Weyl_module.
- Weyl_module wasDerivedFrom Weyl_module?oldid=494381353.
- Weyl_module isPrimaryTopicOf Weyl_module.