Stable real cohomology of arithmetic groups

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1. [1] H. BASS, Unitary algebraic K-theory, Algebraic K-theory III (Springer Lecture Notes, vol. 343, 1973, p. 57-209). Zbl0299.18005MR51 #8211
2. [2] A. BOREL, Cohomologie réelle stable de groupes S-arithmétiques (C. R. Acad. Sc., Paris, t. 274, série A, 1972, p. 1700-1702). Zbl0235.57015MR46 #7400
3. [3] A. BOREL, Some properties of arithmetic quotients of symmetric spaces and an extension theorem (J. Diff. Geometry, vol. 6, 1972, p. 543-560). Zbl0249.32018MR49 #3220
4. [4] A. BOREL and J.-P. SERRE, Corners and arithmetic groups (Comm. Math. Helv., vol. 48, 1974, p. 244-297). Zbl0274.22011MR52 #8337
5. [5] A. BOREL and J. TITS, Groupes réductifs (Publ. Math. I. H. E. S., vol. 27, 1965, p. 55-150). Zbl0145.17402MR34 #7527
6. [6] N. BOURBAKI, Groupes et algèbres de Lie, chap. IV, V, VI (Act. Sci. Ind., 1337, Hermann, Paris, 1968). MR39 #1590
7. [7] H. CARTAN, Périodicité des groupes d'homotopie stables des groupes classiques, d'après Bott (Séminaire E. N. S., 12e année, Notes polycopiées, Institut H. Poincaré, Paris, 1961). Zbl0115.17201
8. [8] W. T. VAN EST, On the algebraic cohomology concepts in Lie groups II (Proc. Konink. Nederl. Akad. v. Wet., Series A, vol. 58, 1955, p. 286-294). Zbl0067.26202MR17,61b
9. [9] H. GARLAND, A finiteness theorem for K2 of a number field (Annals of Math., vol. 94, n° 2, 1971, p. 534-548). Zbl0247.12103MR45 #6785
10. [10] H. GARLAND and W. C. HSIANG, A square integrability criterion for the cohomology of arithmetic groups (Proc. Nat. Acad. Sci. USA, vol. 59, 1968, p. 354-360). Zbl0174.31302MR37 #4084
11. [11] R. GODEMENT, Théorie des faisceaux (Act. Sci. Ind., p. 1252, Hermann, Paris, 1958). Zbl0080.16201MR21 #1583
12. [12] A. GROTHENDIECK, Sur quelques points d'algèbre homologique (Tôhoku Math. J., vol. 9, 1957, p. 119-221). Zbl0118.26104MR21 #1328
13. [13] G. HARDER, On the cohomology of SL(2, ɒ) (preprint). 
14. [14] HARISH-CHANDRA, Discrete series for semi-simple Lie groups II, (Acta Math., vol. 116, 1966, p. 1-111). Zbl0199.20102MR36 #2745
15. [15] G. HOCHSCHILD and G. D. MOSTOW, Cohomology of Lie groups, III (Illinois J. Math., vol. 6, 1962, p. 367-401). Zbl0111.03302MR26 #5092
16. [16] S. KANEYUKI and T. NAGANO, Quadratic forms related to symmetric spaces (Osaka Math. J., vol. 14, 1962, p. 241-252). Zbl0114.13403MR28 #2564
17. [17] M. KAROUBI, Périodicité de la K-théorie hermitienne, Algebraic K-theory III (Springer Lecture Notes, vol. 343, 1973, p. 301-411). Zbl0274.18016MR52 #3284
18. [18] M. KNESER, Lectures on Galois cohomology of classical groups (Notes by P. JOTHILINGAM, Tata Institute of Fundamental Research, Bombay, 1969). Zbl0246.14008MR49 #5195
19. [19] Y. MATSUSHIMA, On Betti numbers of compact, locally symmetric Riemannian manifolds (Osaka Math. J., vol. 14, 1962, p. 1-20). Zbl0118.38401MR25 #4549
20. [20] Y. MATSUSHIMA and S. MURAKAMI, On certain cohomology groups attached to hermitian symmetric spaces (Osaka J. of Math., vol. 2, 1965, p. 1-35). Zbl0142.19503MR32 #1728
21. [21] D. QUILLEN, Cohomology of groups (Actes Congrès Int. Math. Nice, vol. 2, 1970, p. 47-51). Zbl0225.18011MR58 #7627a
22. [22] G. DE RHAM, Variétés Différentiables (Act. Sci. Ind., 1222 b, 3e éd., Hermann, Paris, 1973). Zbl0284.58001
23. [23] A. WEIL, Adeles and algebraic groups (Notes by M. DEMAZURE and T. ONO, The Institute for Advanced Study, Princeton, 1961). 

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