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Serveur d'exploration Bourbaki - Curation (Istex)

Index « Keywords » - entrée « Positive system »
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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000380 (2008) Mark Reeder [États-Unis]Supercuspidal L-packets of positive depth and twisted Coxeter elements
000E90 (2001) Yu ChenThe Classification of Elements in T ×C*
001782 (1995) Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]Compression semigroups of open orbits on real flag manifolds
001870 (1980) S. Kumaresan [Inde]On the canonical k -types in the irreducible unitary g -modules with non-zero relative cohomology
001C10 (2011) Ottmar Loos [Allemagne] ; Erhard Neher [Canada]Reflection systems and partial root systems
001C76 (1994) Karl-Hermann Neeb [Allemagne]Holomorphic representation theory II
001D01 (1995) Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]Maximality of compression semigroups
002104 (1985) T. J. Enright [États-Unis] ; R. Parthasarathy [Inde] ; N. R. Wallach [États-Unis] ; J. A. Wolf [États-Unis]Unitary derived functor modules with small spectrum
002188 (1998) Alan Roche [États-Unis]Types and Hecke algebras for principal series representations of split reductive p-adic groups
002278 (1976) Robert S. Cahn [États-Unis] ; Joseph A. Wolf [États-Unis]Zeta functions and their asymptotic expansions for compact symmetric spaces of rank one
002342 (1995) Karl-Hermann Neeb [Allemagne]Holomorphic representation theory. I
002669 (2004) Roberto Conti ; Claudio Dantoni ; Laura GeattiGroup automorphisms preserving equivalence classes of unitary representations
002E34 (1995) Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]Compression semigroups of open orbits in complex manifolds
002E52 (1996) Karl-Hermann Neeb [Allemagne]Invariant convex sets and functions in Lie algebras
002F81 (1996) Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne] ; Bent RstedUnitary highest weight representations via the orbit method I: The scalar case
003150 (2009) Karl-Hermann NeebKähler structures and convexity properties of coadjoint orbits
003269 (1989) Y. L. Tong [États-Unis] ; S. P. Wang [États-Unis]Geometric realization of discrete series for semisimple symmetric spaces

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