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- Quaternionic_discrete_series_representation abstract "In mathematics, a quaternionic discrete series representation is a discrete series representation of a semisimple Lie group G associated with a quaternionic structure on the symmetric space of G. They were introduced by Gross and Wallach (1994, 1996). Quaternionic discrete series representations exist when the maximal compact subgroup of the group G has a normal subgroup isomorphic to SU(2). Every complex simple Lie group has a real form with quaternionic discrete series representations. In particular the classical groups SU(2,n), SO(4,n), and Sp(1,n) have quaternionic discrete series representations. Quaternionic representations are analogous to holomorphic discrete series representations, which exist when the symmetric space of the group has a complex structure. The groups SU(2,n) have both holomorphic and quaternionic discrete series representations.".
- Quaternionic_discrete_series_representation wikiPageExternalLink books?ei=MIB-Tp3wO4XkiAKwy6G6Aw.
- Quaternionic_discrete_series_representation wikiPageExternalLink crll.1996.481.73.
- Quaternionic_discrete_series_representation wikiPageExternalLink facts_discrete_series.pdf.
- Quaternionic_discrete_series_representation wikiPageID "33200356".
- Quaternionic_discrete_series_representation wikiPageRevisionID "580286894".
- Quaternionic_discrete_series_representation hasPhotoCollection Quaternionic_discrete_series_representation.
- Quaternionic_discrete_series_representation last "Gross".
- Quaternionic_discrete_series_representation last "Wallach".
- Quaternionic_discrete_series_representation year "1994".
- Quaternionic_discrete_series_representation year "1996".
- Quaternionic_discrete_series_representation subject Category:Representation_theory.
- Quaternionic_discrete_series_representation comment "In mathematics, a quaternionic discrete series representation is a discrete series representation of a semisimple Lie group G associated with a quaternionic structure on the symmetric space of G. They were introduced by Gross and Wallach (1994, 1996). Quaternionic discrete series representations exist when the maximal compact subgroup of the group G has a normal subgroup isomorphic to SU(2). Every complex simple Lie group has a real form with quaternionic discrete series representations.".
- Quaternionic_discrete_series_representation label "Quaternionic discrete series representation".
- Quaternionic_discrete_series_representation sameAs m.0h64z6g.
- Quaternionic_discrete_series_representation sameAs Q7269566.
- Quaternionic_discrete_series_representation sameAs Q7269566.
- Quaternionic_discrete_series_representation wasDerivedFrom Quaternionic_discrete_series_representation?oldid=580286894.
- Quaternionic_discrete_series_representation isPrimaryTopicOf Quaternionic_discrete_series_representation.