Bibliographie
585
[35] T. Finis, E. Lapid, W. Müller : On the spectral side of Arthur’s trace
formula – absolute convergence, Ann. of Math. 174 (2011), pp. 173–195
[36] T. Hales On the fundamental lemma for standard endoscopy : reduction to
unit elements, Canadian Journal of Mathematics 47 (5), 1995, pp. 974–994
[37] Harish-Chandra : The characters of semi-simple Lie groups, Trans. AMS
83 (1956), pp. 98–163
[38] Harish-Chandra : Harmonic analysis on real reductive groups I. Journal of
funct. anal. 19 (1975) pp. 104–204
[39] Harish-Chandra : Supertempered distributions on real reductive groups,
Studies in applied Math., Adv. in Math. supplementary studies, vol. 8 (1983)
et Harish-Chandra collected papers, volume IV, Springer Verlag, (1970–1983)
pp. 447–461
[40] H. Hecht : On characters and asymptotics of representations of a real reductive Lie group, Math. Ann. 242 (1979) pp. 103–126
[41] H. Hecht, W. Schmidt : Characters, asymptotics and n-homology of
Harish-Chandra modules, Acta Math. 151 (1983) pp. 49–151
[42] G. Henniart, B. Lemaire : La transformée de Fourier pour les espaces
tordus sur un groupe réductif p-adique I. Le théorème de Paley–Wiener, prépublication 2013
[43] R. Herb : Supertempered virtual characters, Compositio Math. 93 (1994)
pp.139–154
[44] R. Kottwitz : Rational conjugacy classes in reductive groups, Duke Math.
J. 49 (1982), pp. 785–806
[45] R. Kottwitz : Stable trace formula : cuspidal tempered terms, Duke Math.
J. 51 (1984), pp. 611–650
[46] R. Kottwitz : Stable trace formula : elliptic singular terms, Math. Annalen
275 (1986), pp. 365–399
[47] R. Kottwitz, J. Rogawski : The Distributions in the Invariant Trace Formula Are Supported on Characters, Canad. J. Math. Vol. 52 (4), 2000, pp.
804–814
[48] R. Kottwitz, D. Shelstad : Foundations of twisted endoscopy, Astérisque
255 (1999)
[49] R. Kottwitz, D. Shelstad : On splitting invariants and sign conventions
in endoscopic transfer, prépublication 2012
[50] J.-P. Labesse : Non invariant base change identities, Mem. Soc. Math.
France 61, (1995)
[51] J.-P. Labesse : Cohomologie, stabilisation et changement de base, Astérisque
257 (1999)
[52] J.-P. Labesse : Nombres de Tamagawa des groupes réductifs quasi-connexes,
manuscripta math. 104 (2001), pp. 407–430
585
[35] T. Finis, E. Lapid, W. Müller : On the spectral side of Arthur’s trace
formula – absolute convergence, Ann. of Math. 174 (2011), pp. 173–195
[36] T. Hales On the fundamental lemma for standard endoscopy : reduction to
unit elements, Canadian Journal of Mathematics 47 (5), 1995, pp. 974–994
[37] Harish-Chandra : The characters of semi-simple Lie groups, Trans. AMS
83 (1956), pp. 98–163
[38] Harish-Chandra : Harmonic analysis on real reductive groups I. Journal of
funct. anal. 19 (1975) pp. 104–204
[39] Harish-Chandra : Supertempered distributions on real reductive groups,
Studies in applied Math., Adv. in Math. supplementary studies, vol. 8 (1983)
et Harish-Chandra collected papers, volume IV, Springer Verlag, (1970–1983)
pp. 447–461
[40] H. Hecht : On characters and asymptotics of representations of a real reductive Lie group, Math. Ann. 242 (1979) pp. 103–126
[41] H. Hecht, W. Schmidt : Characters, asymptotics and n-homology of
Harish-Chandra modules, Acta Math. 151 (1983) pp. 49–151
[42] G. Henniart, B. Lemaire : La transformée de Fourier pour les espaces
tordus sur un groupe réductif p-adique I. Le théorème de Paley–Wiener, prépublication 2013
[43] R. Herb : Supertempered virtual characters, Compositio Math. 93 (1994)
pp.139–154
[44] R. Kottwitz : Rational conjugacy classes in reductive groups, Duke Math.
J. 49 (1982), pp. 785–806
[45] R. Kottwitz : Stable trace formula : cuspidal tempered terms, Duke Math.
J. 51 (1984), pp. 611–650
[46] R. Kottwitz : Stable trace formula : elliptic singular terms, Math. Annalen
275 (1986), pp. 365–399
[47] R. Kottwitz, J. Rogawski : The Distributions in the Invariant Trace Formula Are Supported on Characters, Canad. J. Math. Vol. 52 (4), 2000, pp.
804–814
[48] R. Kottwitz, D. Shelstad : Foundations of twisted endoscopy, Astérisque
255 (1999)
[49] R. Kottwitz, D. Shelstad : On splitting invariants and sign conventions
in endoscopic transfer, prépublication 2012
[50] J.-P. Labesse : Non invariant base change identities, Mem. Soc. Math.
France 61, (1995)
[51] J.-P. Labesse : Cohomologie, stabilisation et changement de base, Astérisque
257 (1999)
[52] J.-P. Labesse : Nombres de Tamagawa des groupes réductifs quasi-connexes,
manuscripta math. 104 (2001), pp. 407–430