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Table of contents for this issue | Previous article Levasseur, T.; Stafford, J. T. The kernel of an homomorphism of Harish-Chandra. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 29 no. 3 (1996), p. 385-397 Full text djvu | pdf | Reviews MR 97b:22019 | Zbl 0859.22010 | 1 citation in Numdam stable URL: http://www.numdam.org/item?id=ASENS_1996_4_29_3_385_0 Bibliography [2] A. BOREL et al., Algebraic D-modules, Academic Press, Boston, [3] H. CARTAN and S. EILENBERG, Homological Algebra, Princeton University Press, Princeton, [4] J. DIXMIER, Champs de vecteurs adjoints sur les groupes et algèbres de Lie semi-simple (J. Reine Angew. Math., Vol. 309, [5] K. R. GOODEARL and R. B. WARFIELD, Jr., An Introduction to Noncommutative Noetherian Rings, Cambridge Univ. Press, Cambridge, [6] HARISH-CHANDRA, Invariant distributions on Lie algebras (Amer. J. Math., Vol. 86, [7] HARISH-CHANDRA, Invariant differential operators and distributions on a semi-simple Lie algebra (Amer. J. Math., Vol. 86, [8] HARISH-CHANDRA, Invariant eigendistributions on a semi-simple Lie algebra (Inst. Hautes Etudes Sci. Publ. Math., Vol. 27, Numdam | MR 31 #4862c | Zbl 0199.46401 [9] L. HÖRMANDER, An Introduction to Complex Analysis in Several Variables, North-Holland, Amsterdam, [10] R. HOTTA and M. KASHIWARA, The invariant holonomic system on a semisimple Lie algebra (Invent. Math., Vol. 75, Article | MR 87i:22041 | Zbl 0538.22013 [11] A. JOSEPH, A generalization of Quillen's Lemma and its applications to the Weyl algebras (Israel J. Math., Vol. 28, [12] M. KASHIWARA, The Invariant Holonomic System on a Semisimple Lie Group (in “Algebraic Analysis” dedicated to M. Sato, Vol. 1, [13] B. KOSTANT, Lie group representations on polynomial rings (Amer. J. Math., Vol. 85, [14] T. LEVASSEUR and J. T. STAFFORD, Invariant differential operators and an homomorphism of Harish-Chandra (J. Amer. Math. Soc., Vol. 8, [15] J. C. MCCONNELL and J. C. ROBSON, Noncommutative Noetherian Rings, John Wiley, Chichester, [16] S. MONTGOMERY, Fixed Rings of Finite Automorphism Groups of Associative Rings (Lecture Notes in Mathematics, Vol. 818, Springer-Verlag, Berlin/New York, [17] R. W. RICHARDSON, Commuting varieties of semisimple Lie algebras and algebraic groups (Compositio Math., Vol. 38, Numdam | MR 80c:17009 | Zbl 0409.17006 [18] G. W. SCHWARZ, Lifting differential operators from orbit spaces (Ann. Sci. Ecole Norm. Sup., Vol. 28, Numdam | MR 96f:14061 | Zbl 0836.14032 [19] G. W. SCHWARZ, Invariant differential operators (Proceedings of the [20] V. S. VARADARAJAN, Harmonic Analysis on Real Reductive Groups, Part I (Lecture Notes in Mathematics Vol. 576, Springer-Verlag, Berlin/New York, [21] N. WALLACH, Invariant differential operators on a reductive Lie algebra and Weyl group representations (J. Amer. Math. Soc., Vol. 6, |
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