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About:
Representation theory of SL2(R)
An Entity of Type:
Thing
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
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Representacions unitàries irreductibles del grup de Lie
Property
Value
dbo:
description
representacions unitàries irreductibles del grup de Lie
(ca)
representacions unitàries irreductibles del grup de Lie
(ca)
dbo:
wikiPageExternalLink
https://archive.org/details/realreductivegro0000wall/page/
dbo:
wikiPageWikiLink
dbr
:Proceedings_of_the_National_Academy_of_Sciences_of_the_United_States_of_America
dbr
:Representation_theory_of_SU(2)
dbr
:Harish-Chandra
dbc
:Representation_theory_of_Lie_groups
dbr
:Mathematics
dbr
:SL2(R)
dbr
:Mark_Naimark
dbr
:Infinitesimal_character
dbr
:Lie_group
dbr
:Principal_series_representation
dbr
:Spin_(physics)
dbr
:Annals_of_Mathematics
dbr
:Simple_Lie_group
dbr
:Peter–Weyl_theorem
dbr
:Harish-Chandra_isomorphism
dbr
:Universal_enveloping_algebra
dbr
:Discrete_series_representation
dbr
:Tempered_representation
dbr
:Admissible_representation
dbr
:Unitary_representation
dbr
:Israel_Gelfand
dbr
:Complementary_series_representation
dbr
:Sl2-triple
dbr
:Trivial_representation
dbr
:Borel_subgroup
dbr
:Langlands_classification
dbr
:Parabolic_induction
dbr
:Rotation_group_SO(3)
dbr
:Parabolic_subgroup
dbr
:Limit_of_discrete_series_representation
dbr
:Casimir_operator
dbr
:V._Bargmann
dbr
:Casselman's_subrepresentation_theorem
dbp:
date
September 2012
(en)
dbp:
reason
e.g. Knapp's Rep. Theory of Semisimple Groups has central character −μ=μ for Dμ+
(en)
dbp:
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dbt
:No_footnotes
dbt
:Citation
dbt
:Dubious
dct:
subject
dbc
:Representation_theory_of_Lie_groups
rdfs:
label
Representation theory of SL2(R)
(en)
owl:
sameAs
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dbr
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wikipedia-en
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