Papers by Dubravka Ban

  1. Strukture na reprezentacijama klasicnih p-adskih grupa, Disertacija, Zagreb 1998
      (Structures on representations of classical p-adic groups, Ph.D. Thesis)

  2.  Parabolic induction and Jacquet modules of representations of O(2n,F), Glasnik Mat. 34 (54)
      (1999) 147-185.      parab.dvi

  3.  Self-duality in the case of SO(2n,F), Glasnik Mat. 34 (54) (1999)  187-196        selfdual.dvi

  4. (with C. Jantzen) The Langlands classification for non-connected p-adic groups,  Israel J. Math
       126 (2001)  239-261       langlands.dvi

  5.  Jacquet modules of parabolically induced representations and Weyl groups, Canad. J. Math.
      53 (2001) no. 4, 675-695      weyl.dvi

  6.  The Aubert involution and R- groups,  Ann. Scient. Ec. Norm. Sup., 4 serie, t. 35 (2002) 673-693
        aubert.dvi

  7.  (with C. Jantzen)  Degenerate principal series for even orthogonal groups,  Representation Theory,
       7 (2003) 440-480.    pdf

  8.  Linear independence of intertwining operators, Journal of Algebra, 271 (2004) 749-767. linear.dvi

  9. (with C. Jantzen) The Langlands classification for non-connected p-adic groups II: Multiplicity one,
      Proceedings of the AMS, 131 (2003) 3297-3304.   multipl.dvi

10. Discrete series representations of SO(2n,F) for generic reducibilities, Functional analysis VIII,  11--26,
      Various Publ. Ser. (Aarhus), 47, Aarhus Univ., Aarhus, 2004.

11. (with C. Jantzen)  Duality and normalization of standard intertwining operators, Manuscripta Math. 115 (2004),
       No. 4, 401-415.  pdf

12.  (with Y. Zhang) Arthur R-groups, classical R-groups, and Aubert involutions for SO(2n+1),
      Compositio Math. 141(2) (2005), 323-343.    pdf

13. Symmetry of Arthur parameters under Aubert involution, Journal of Lie Theory 16 (2006), No. 2, 251-270.  pdf

14. (with C. Jantzen)  R-groups and the action of intertwining operators in the nontempered case, International Mathematics
      Research Notices, (2007), Article ID rnm059. pdf

15. (with C. Jantzen) Jacquet modules and the Langlands classification, to appear in Michigan Mathematical Journal. pdf



 

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