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Table of contents for this issue | Previous article | Next article Williams, Robert F. Expanding attractors. Publications Mathématiques de l'IHÉS, 43 (1974), p. 169-203 Full text djvu | pdf | Reviews MR 50 #1289 | Zbl 0279.58013 | 2 citations in Numdam stable URL: http://www.numdam.org/item?id=PMIHES_1974__43__169_0 Bibliography [1] M. GROMOV, Dokl. Akad. Nauk SSSR, Transversal mappings of foliations, 182 ( [2] A. HAEFLIGER, Structures feuilletées et cohomologie à valeurs dans un faisceau de groupoïdes, Comm. Math. Helv., 32 ( [3] A. HAEFLIGER, Feuilletages sur les variétés ouvertes, Topology, 9 ( [4] M. HIRSCH, J. PALIS, C. PUGH and M. SHUB, Neighborhoods of hyperbolic sets, Inventiones Math., 9 ( [5] M. HIRSCH and C. PUGH, The stable manifold theorem, see [10] = Global Analysis, 125-163. [6] J. MUNKRES, Elementary Differentiable Topology, Princeton Univ. Press., Princeton, [7] M. SHUB, Endomorphisms of compact differentiable manifolds, Amer. J. of Math., 91 ( [8] M. SHUB, Expanding maps, Global Analysis = [10], 273-276. MR 42 #1158 | Zbl 0213.50302 [9] S. S. SMALE, Differentiable dynamical systems, Bull. Amer. Math. Soc., 13 ( Article | MR 37 #3598 | Zbl 0202.55202 [10] S. S. SMALE and S. CHERN, Editors, Global Analysis, Proceedings of Symposia in Pure Mathematics, Vol. 14, American Math. Soc., [11] S. S. SMALE and S. CHERN, Diffeomorphisms with many periodic points, Differential and Combinatorial Topology, Princeton Univ. Press, [12] J. H. C. WHITEHEAD, On C' complexes, Ann. of Math., 41 ( [13] R. WILLIAMS, The structure of attractors, International Congress of Mathematicians, Nice, [14] R. WILLIAMS, Expanding attractors, Proceedings of the Mount Aigual Conference on Differential Topology, Univ. of Montpellier, [15] R. WILLIAMS, One dimensional non-wandering sets, Topology, 6 ( [16] R. WILLIAMS, Classification of one-dimensional attractors, Global Analysis = [10], 341-361. MR 42 #1134 | Zbl 0213.50401 [17] R. WILLIAMS, The zeta function of an attractor, Conference on Topology of Manifolds, Prindel, Weber and Smith, Boston, [18] C. KURATOWSKI, Topologie, vol. II, 3e éd., Warszawa, |
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