Relative Kazhdan property

Yves de Cornulier

Displaying similar documents to “Relative Kazhdan property”

Group-theoretic compactification of Bruhat–Tits buildings

Yves Guivarc&#039;h, Bertrand Rémy (2006)

Annales scientifiques de l'École Normale Supérieure

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Existence of compact quotients of homogeneous spaces, measurably proper actions, and decay of matrix coefficients

Gregory Margulis (1997)

Bulletin de la Société Mathématique de France

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Simple quotients of group $C^{*}$ -algebras for two step nilpotent groups and connected Lie groups

Detlev Poguntke (1983)

Annales scientifiques de l'École Normale Supérieure

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Explicit Kazhdan constants for representations of semisimple and arithmetic groups

Yehuda Shalom (2000)

Annales de l'institut Fourier

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Consider a simple non-compact algebraic group, over any locally compact non-discrete field, which has Kazhdan’s property $(T)$ . For any such group, $G$ , we present a Kazhdan set of two elements, and compute its best Kazhdan constant. Then, settling a question raised by Serre and by de la Harpe and Valette, explicit Kazhdan constants for every lattice $Γ$ in $G$ are obtained, for a “geometric” generating set of the form $Γ \cap B_{r}$ , where $B_{r} \subset G$ is a ball of radius $r$ , and the dependence of $r$ on $Γ$ is described...

Totally inert groups

V. V. Belyaev, M. Kuzucuoğlu, E. Seçkin (1999)

Rendiconti del Seminario Matematico della Università di Padova

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Conjugacy classes of finite solvable subgroups in Lie groups

Eric M. Friedlander, Guido Mislin (1988)

Annales scientifiques de l'École Normale Supérieure

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Displaying similar documents to “Relative Kazhdan property”

Group-theoretic compactification of Bruhat–Tits buildings

Existence of compact quotients of homogeneous spaces, measurably proper actions, and decay of matrix coefficients

Simple quotients of group C * -algebras for two step nilpotent groups and connected Lie groups

Explicit Kazhdan constants for representations of semisimple and arithmetic groups

Totally inert groups

Conjugacy classes of finite solvable subgroups in Lie groups

Simple quotients of group $C^{*}$ -algebras for two step nilpotent groups and connected Lie groups