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Table of contents for this issue | Previous article | Next article Segal, Graeme The representation-ring of a compact Lie group. Publications Mathématiques de l'IHÉS, 34 (1968), p. 113-128 Full text djvu | pdf | Reviews MR 40 #1529 | Zbl 0209.06203 | 2 citations in Numdam stable URL: http://www.numdam.org/item?id=PMIHES_1968__34__113_0 Bibliography Numdam | MR 26 #6228 | Zbl 0107.02303 [2] M. F. ATIYAH and R. BOTT, Notes on the Lefschetz fixed-point theorem for elliptic complexes, mimeographed, Harvard, [3] M. F. ATIYAH, R. BOTT and A. SHAPIRO, Clifford modules, Topology, 3 (Suppl. 1) ( [4] M. F. ATIYAH and F. HIRZEBRUCH, Vector bundles and homogeneous spaces, Differential geometry, Proc. of Symp. in Pure Math., 3 ( [5] R. BOTT, Homogeneous vector bundles, Ann. of Math., 66 ( [6] R. BOTT, The index theorem for homogeneous differential operators, in S. S. CAIRNS (éd.), Differential and combinatorial topology, a symposium in honor of Marston Morse, Princeton, [7] N. BOURBAKI, Algèbre commutative, chap. 5-6, Paris, Hermann, [8] R. BRAUER and J. TATE, On the characters of finite groups, Ann. of Math., 62 ( [9] C. CHEVALLEY, Theory of Lie groups, Princeton, [10] Séminaire C. Chevalley I, Classification des groupes de Lie algébriques, Paris, Numdam | Zbl 0092.26301 [11] A. GROTHENDIECK, Éléments de géométrie algébrique, Publ. Math. Inst. des Hautes études Sci. (Paris), 4 ( Numdam | Zbl 0118.36206 [12] G. D. MOSTOW, Cohomology of topological groups and solvmanifolds, Ann. of Math., 73 ( [13] Séminaire Sophus Lie, I, Paris, Numdam [14] P. ROQUETTE, Arithmetische Untersuchung des Charakterringes einer endlichen Gruppe, Crelle's J., 190 ( [15] J. de SIEBENTHAL, Sur les groupes de Lie compacts non connexes, Comm. Math. Helv., 31 ( |
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