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Orbites unipotentes et représentations, Vol. II. Groupes $p$-adiques et réels

Orbites unipotentes et représentations, Vol. II. Groupes $p$-adiques et réels

Orbites unipotentes et représentations, Vol. II. Groupes $p$-adiques et réels
  • Année : 1989
  • Tome : 171-172
  • Format : Électronique, Papier
  • Langue de l'ouvrage :
    Français
  • Nb. de pages : 348
  • ISBN : ISBN-13 978-2-85629-499-4

In the past few years, new and deep methods in geometry have produced a remarkable insight on various aspects of representation theory of reductive groups : representations of semisimple Lie algebras and the theory of primitive ideals in their enveloping algebra, representations of finite groups of Lie type, representations of real and $p$-adic Lie groups, representations of adelic groups and representations of Hecke-algebras. These three volumes are the proceedings of a special period held on these questions in June and July of 1987 at Université Paris 7, Université de Paris-sud and Centre International de Rencontres Mathematiques in Marseille-Luminy. Some of the first synthetic presentations, by the best experts in the field, are given here, along with relevent research articles. This second volume is devoted more particularly to p-adic and real groups.

 

In the past few years, new and deep methods in geometry have produced a remarkable insight on various aspects of representation theory of reductive groups : representations of semisimple Lie algebras and the theory of primitive ideals in their enveloping algebra, representations of finite groups of Lie type, representations of real and $p$-adic Lie groups, representations of adelic groups and representations of Hecke-algebras. These three volumes are the proceedings of a special period held on these questions in June and July of 1987 at Université Paris 7, Université de Paris-sud and Centre International de Rencontres Mathematiques in Marseille-Luminy. Some of the first synthetic presentations, by the best experts in the field, are given here, along with relevent research articles. This second volume is devoted more particularly to p-adic and real groups.

 


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