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Table of contents for this issue | Next article Gromov, Michael Volume and bounded cohomology. Publications Mathématiques de l'IHÉS, 56 (1982), p. 5-99 Full text djvu | pdf | Reviews MR 84h:53053 | Zbl 0516.53046 | 22 citations in Numdam stable URL: http://www.numdam.org/item?id=PMIHES_1982__56__5_0 Bibliography [2] A. AVEZ, Variétés Riemanniennes sans points focaux, C.R. Acad. Sc. Paris, 270 ( [3] G. BAUMSLAG, S. PRIDE, Groups with two more generators than relators, J. Lond. Math. Soc. (2) 17 ( [4] G. BAUMSLAG, S. PRIDE, Groups with one more generator than relators, Math. Z., 167 ( Article | MR 80i:20014 | Zbl 0388.20025 [5] R. BISHOP, R. CRITTENDEN, Geometry of manifolds, New York, Acad. Press ( [6] R. BROOKS, Some remarks on bounded cohomology, in Riemannian surfaces and related topics, Ann. Math. Studies, 91 ( [7] P. BUSER, H. KARCHER, Gromov's almost flat manifolds, Astérisque, 81 ( [8] P. CONNER, R. FRANK, Actions of compact Lie groups on aspherical manifolds, Topology of Manifolds (Proc. Inst. Univ. Georgia, Athens, GA, 1969), ( [9] J. CHEEGER, Finiteness theorems for Riemannian manifolds, Am. J. Math., 92 ( [10] J. CHEEGER, D. EBIN, Comparison theorems in Riemannian geometry, North Holland, [11] J. CHEEGER, M. GROMOV, M. TAILOR, Finite propagation Speed, Kernel estimates for functions of the Laplace Operator and the geometry of Complete Riemannian manifold, J. Diff. Geom., 17 ( [12] E. DINABURG, On the relations among various entropy characteristics of dynamical systems, Math USSR Izv., 5 ( [13] P. EBERLEIN, Lattices in spaces of non-positive curvature, Ann. of Math., 111 ( [14] H. FURSTENBERG, Boundary theory and stochastic processes on homogeneous spaces, Proc. Symp. in Pure Math., XXVI ( [15] S. GALLOT, Quantitative Sobolev Estimates on Riemannian manifolds and applications, C.R. Acad. Sc. Paris, 292 ( [16] S. GALLOT, Inégalités de Sobolev et applications géométriques, to appear. [17] S. GALLOT, Inégalités isopérimétriques sur les variétés compactes sans bord, to appear. [18] D. GROMOLL, W. MEYER, W. KLINGENBERG, Riemannsche Geometrie im Grossen, Springer Lect. Notes, 55 ( [19] F. GREENLEAF, Invariant means on topological groups, Van Nostrand, Reinhold Company, [20] M. GROMOV, Manifolds of negative curvature, J. Diff. Geom., 13 ( [21] M. GROMOV, Hyperbolic manifolds, groups and actions, in Riemannian surfaces and related topics, Ann. Math. Studies, 97 ( [22] M. GROMOV, Paul Levy's Isoperimetric inequality, Preprint I.H.E.S., [23] M. GROMOV, Groups of polynomial growth and expanding maps, Publ. Math. I.H.E.S., 53 ( Numdam | MR 83b:53041 | Zbl 0474.20018 [24] M. GROMOV, Three remarks on geodesic dynamics and the fundamental group, Preprint, SUNY at Stony Brook, [25] M. GROMOV, Hyperbolic manifolds according to Thurston and Jørgensen, Springer Lect. Notes, 842 ( Numdam | MR 84b:53046 | Zbl 0452.51017 [26] M. GROMOV, B. LAWSON, Spin and scalar curvature in the presence of a fundamental group, Ann. of Math., 111 ( [27] U. HAAGERUP, H. MUNKHOLM, Simplices of maximal volume in Hyperbolic N-space, Preprint, [28] G. HARDER, A Gauss-Bonnet formula for discrete arithmetically defined groups, Ann. Sci. École Normale Sup., 4 ( Numdam | MR 46 #8255 | Zbl 0232.20088 [29] H. HESS, R. SCHRADER, D. UHLENBROCK, Kato's inequality and the spectral distribution of Laplacians on compact Riemannian manifold, J. Diff. Geom., 15 ( [30] H. HIRONAKA, Resolution of singularities of an algebraic variety over a field of characteristic zero. I, Ann. of Math., 79 ( [31] H. HIRONAKA, Triangulation of algebraic sets, Proc. Symp. Pure Math., XXIX ( [32] N. HITCHIN, Compact four dimensional Einstein manifolds, J. Diff. Geom., 9 ( [33] J. M. HIRSCH, W. THURSTON, Foliated bundles, invariant measures and flat manifolds, Ann. of Math., 101 ( [34] T. JØRGENSEN, Compact 3-manifolds of constant negative curvature flbering over the circle, Ann. of Math., 106 ( [35] H. INOUE, K. YANO, The Gromov invariant of negatively curved manifolds, Topology, 21 ( [36] A. KATOK, Entropy and closed geodesics, to appear. Zbl 0525.58027 [37] A. MANNING, Topological entropy for geodesic flows, Ann. of Math., 110 ( [38] G. MARGULIS, Applications of ergodic theory to the investigation of manifolds of negative curvature, Funct. Ann. App., 3 ( [39] J. MILNOR, On the existence of a connection with curvature zero, Comm. Math. Helv., 32 ( [40] J. MOORE, Semi simplicial complexes and Postnikov systems, Symp. de Top. Alg. Mexico, [41] M. RAGHUNATHAN, Discrete subgroups of Lie groups, Springer, [42] R. SAVAGE, The space of positive definite matrices and Gromov's invariant, Preprint, Univ. of Utah, [43] T. SOMA, The Gromov invariant for links, Inv. Math., 64 ( [44] D. SULLIVAN, A generalization of Milnor's inequality concerning affine foliations and affine manifolds, Comm. Math. Helv., 51 ( [45] D. SULLIVAN, Cycles for the dynamical study of foliated manifolds and complex manifolds, Inv. Math., 36 ( [46] D. SULLIVAN, On the ergodic theory at infinity of an arbitrary discrete group of hyperbolic motions, in Riemannian surfaces and related topics, Ann. Math. Studies, 97 ( [47] W. THURSTON, Geometry and topology of 3-manifolds, Lecture Notes, Princeton, [48] H. WINKELNKEMPER, Un teorema sobre variedades de dimension 4, Acta Mexicana Ci. Tecn., 2 ( [49] K. YANO, Gromov invariant and S1-actions, to appear. Zbl 0518.57017 [50] W. BROWDER, W. C. HSIANG, G-actions and the fundamental group, Inv. Math., 65 ( |
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