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Quelques calculs de traces compactes et leurs transformées de Satake

Published online by Cambridge University Press:  20 November 2018

G.-V. Nguyen-Chu
G.-V. Nguyen-Chu*
Affiliation:
University of Toronto, Department of Mathematics, Toronto, ON, M5S 2E4 e-mail: [email protected]
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Abstract

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Keywords

22E5011F70acyclic modelsoperadsmonoidal functorscohomology theories
Type
Research Article
Information
Canadian Journal of Mathematics , Volume 60 , Issue 2 , 01 April 2008 , pp. 412 - 442
Copyright
Copyright © Canadian Mathematical Society 2008

References

[Car] Carter, R.W., Finite Groups of Lie Type. Conjugacy Classes and Complex Characters. JohnWiley, Chichester, 1993.Google Scholar
[Clo] Clozel, L., The fundamental lemma for stable base change. Duke Math. J. 61(1990), no. 1, 255–302.Google Scholar
[K-S] Kottwitz, R. E. and Shelstad, D., Foundations of twisted endoscopy. Astérisque no. 255, 1999.Google Scholar
[NgCh] Nguyen-Chu, G.-V., Intégrales orbitales unipotentes stables et leurs transformées de Satake. Mém. Soc. Math. Fr. no. 97, 2004.Google Scholar
[Ree] Reeder, M., Nonstandard intertwining operators and the structure of unramified principal series representations. ForumMath. 9(1997), no. 4, 457–516.Google Scholar
[Ro] Rogawski, J. D., On modules over the Hecke algebra of a p-adic group. Invent.Math. 79(1985), no. 3, 443–465.Google Scholar
[Van] van Dijk, G., Computation of certain induced characters of p-adic groups. Math. Ann. 199(1972), 229–240.Google Scholar
[Wa1] Waldspurger, J.-L., Sur les intégrales orbitales tordues pour les groupes linéaires: un lemme fondamental. Canad. J. Math. 43(1991), no. 4, 852–896.Google Scholar
[Wa2] Waldspurger, J.-L., Intégrales orbitales nilpotentes et endoscopie pour les groupes classiques non ramifiés. Astérisque no. 269, 2001.Google Scholar