1982
DOI: 10.1007/bf01106156
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Invariant cones in Lie algebras, Lie semigroups, and the holomorphic discrete series

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Cited by 103 publications
(58 citation statements)
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“…The associated semigroup S is given by S = exp(C)7:f and S is homeomorphic to C x H (cf. [0181], Theorem 3.5). Moreover M with this causal structure is globally hyperbolic (cf.…”
Section: (G^ C H C G\mentioning
confidence: 97%
“…The associated semigroup S is given by S = exp(C)7:f and S is homeomorphic to C x H (cf. [0181], Theorem 3.5). Moreover M with this causal structure is globally hyperbolic (cf.…”
Section: (G^ C H C G\mentioning
confidence: 97%
“…It is easy to check that r° is both left and right invariant under U(l, 1) (this in general follows from OPshanskil [17]), and also from (8) that I ± 7 in non-singular for all 7 € F 0 . But then the last assertion follows immediately.…”
Section: -D = [Z E M(2c); I-z*z>0} Via Gz={az+b)(cz+d)-1 G = (^ ^)mentioning
confidence: 92%
“…The semigroup property gives the following characterization of r° due to OPshanskil [17]. where one of the conditions to be in r° reads…”
Section: -D = [Z E M(2c); I-z*z>0} Via Gz={az+b)(cz+d)-1 G = (^ ^)mentioning
confidence: 99%
“…5), Oishanskii associe un semi-groupe r(C) contenu dans le groupe complexifié G^ de la forme r(C)=Gexp(iC) (cf. [Ols81], Theorem 3.5). Soit Cmax (resp.…”
Section: Espace Symétrique De Type Cayleyunclassified