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- Unipotent_representation abstract "In mathematics, a unipotent representation of a reductive group is a representation that has some similarities with unipotent conjugacy classes of groups. Informally, Langlands philosophy suggests that there should be a correspondence between representations of a reductive group and conjugacy classes a Langlands dual group, and the unipotent representations should be roughly the ones corresponding to unipotent classes in the dual group.Unipotent representations are supposed to be the basic "building blocks" out of which one can construct all other representations in the following sense. Unipotent representations should form a small (preferably finite) set of irreducible representations for each reductive group, such that all irreducible representations can be obtained from unipotent representations of possibly smaller groups by some sort of systematic process, such as (cohomological or parabolic) induction.".
- Unipotent_representation wikiPageExternalLink books?id=0O-9c_kImJYC.
- Unipotent_representation wikiPageExternalLink books?id=wn27F59-SwAC.
- Unipotent_representation wikiPageExternalLink ICM1990.2.
- Unipotent_representation wikiPageID "32307688".
- Unipotent_representation wikiPageRevisionID "602615708".
- Unipotent_representation b "T".
- Unipotent_representation hasPhotoCollection Unipotent_representation.
- Unipotent_representation p "1".
- Unipotent_representation subject Category:Representation_theory.
- Unipotent_representation comment "In mathematics, a unipotent representation of a reductive group is a representation that has some similarities with unipotent conjugacy classes of groups.".
- Unipotent_representation label "Unipotent representation".
- Unipotent_representation sameAs m.0gyrr7_.
- Unipotent_representation sameAs Q7886915.
- Unipotent_representation sameAs Q7886915.
- Unipotent_representation wasDerivedFrom Unipotent_representation?oldid=602615708.
- Unipotent_representation isPrimaryTopicOf Unipotent_representation.