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Essays on Topology and Related Topics

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Table of Contents

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    Book Overview
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    Chapter 1 Les travaux de Georges de Rham sur les variétés différentiables
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    Chapter 2 Torsion et type simple d’homotopie
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    Chapter 3 Spin-Manifolds and Group Actions
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    Chapter 4 On the Zeroes of Meromorphic Vector-Fields
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    Chapter 5 Some Formulas Related to Complex Transgression
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    Chapter 6 On Homotopy K 3 Surfaces
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    Chapter 7 Pseudo-concavité et groupes arithmétiques
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    Chapter 8 Some Remarks on Pseudoconcave Manifolds
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    Chapter 9 Trajectoires convexes de groupes affines unimodulaires
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    Chapter 10 Maximum Theorems for Spectra
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    Chapter 11 Differentiable Closed Embeddings of Banach Manifolds
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    Chapter 12 On Invariant Subsets of Hyberbolic Sets
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    Chapter 13 Semi-Free and Quasi-Free S 1 Actions on Homotopy Spheres
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    Chapter 14 Pontrjagin Classes, the Fundamental Group and some Problems of Stable Algebra 1
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    Chapter 15 Plongements différentiables des variétés orientées de dimension 4 dans R 7
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    Chapter 16 Taming Complexes in the Metastable Range
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    Chapter 17 Le groupe des types simples d’homotopie sur un polyèdre
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    Chapter 18 Sur le groupe des automorphismes d’un arbre
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    Chapter 19 Multiplicateurs de Schur et K -théorie
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    Chapter 20 Topologie et linguistique
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