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Table of contents for this issue | Next article Garland, Howard The arithmetic theory of loop groups. Publications Mathématiques de l'IHÉS, 52 (1980), p. 5-136 Full text djvu | pdf | Reviews MR 83a:20057 | Zbl 0475.17004 | 6 citations in Numdam stable URL: http://www.numdam.org/item?id=PMIHES_1980__52__5_0 Bibliography [2] A. BOREL, Admissible representations of a semi-simple group over a local field with vectors fixed under an Iwahori subgroup, Inventiones math., 35 ( Article | MR 56 #3196 | Zbl 0334.22012 [3] N. BOURBAKI, Groupes et algèbres de Lie, chap. 4, 5 et 6, Paris, Hermann, [4] F. BRUHAT et J. TITS, Groupes réductifs sur un corps local, Publ. Math. I.H.E.S., 41 ( Numdam | MR 48 #6265 | Zbl 0254.14017 [5] F. BRUHAT et J. TITS, Groupes algébriques simples sur un corps local, in the Proceedings of a Conference on Local Fields, held at Driebergen (The Netherlands), Edited by T. A. SPRINGER, New York, Springer-Verlag, [6] H. GARLAND, Dedekind's η-function and the cohomology of infinite dimensional Lie algebras, Proc. Nat. Acad. Sci. (U.S.A.), 72 ( [7] H. GARLAND, The arithmetic theory of loop algebras, J. Algebra, 53 ( [8] H. GARLAND and J. LEPOWSKY, Lie algebra homology and the Macdonald-Kac formulas, Inventions math., 34 ( Article | MR 54 #2744 | Zbl 0358.17015 [9] N. IWAHORI and H. MATSUMOTO, On some Bruhat decomposition and the structure of the Hecke rings of p-adic Chevalley groups, Publ. Math. I.H.E.S., 25 ( Numdam | MR 32 #2486 | Zbl 0228.20015 [10] V. G. KAC, Simple irreductible graded Lie algebras of finite growth (in Russian), Izv. Akad. Nauk. SSSR, 32 ( [11] V. G. KAC, Infinite-dimensional Lie algebras and Dedekind's η-function (in Russian), Funkt. Anal. i Ego Prilozheniya, 8 ( [12] R. MARCUSON, Tits systems in generalized nonadjoint Chevalley groups, J. Algebra, 34 ( [13] H. MATSUMOTO, Sur les sous-groupes arithmétiques des groupes semi-simples déployés, Ann. Scient. Éc. Norm. Sup., 2 (4th series) ( Numdam | MR 39 #1566 | Zbl 0261.20025 [14] J. MILNOR, Introduction to algebraic K-theory, Princeton, Princeton University Press, [15] R. V. MOODY, A new class of Lie algebras, J. Algebra, 10 ( [16] R. V. MOODY, Euclidean Lie algebras, Can. J. Math., 21 ( [17] R. V. MOODY and K. L. TEO, Tits' systems with crystallographic Weyl groups, J. Algebra, 21 ( [18] C. C. MOORE, Group extensions of p-adic and adelic linear groups, Publ. Math. I.H.E.S., 35 ( Numdam | MR 39 #5575 | Zbl 0159.03203 [19] J.-P. SERRE, Algèbres de Lie semi-simples complexes, New York, Benjamin, [20] R. STEINBERG, Générateurs, relations et revêtements de groupes algébriques, in Colloque sur la Théorie des Groupes algébriques, held in Brussels, [21] R. STEINBERG, Lectures on Chevalley groups, Yale University mimeographed notes, |
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