Abstrait
Le but de cet exposé est de munir un espace analytique complexe d’une structure de pseudovariété. On distinguera quatre types de pseudovariété : topologique, Lipschitz, PL et différentiable.
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Références
J. Mather, Stratifications and mappings in Dynamical Systems, Academic Press, 1973.
B. Teissier,Variétés polaires II: multiplicités polaires, sections planes et conditions de Whitney, Algebraic Geometry (Proceedings, La Ràbida 1981), Springer L.N. 961(1982), 314–491.
R. Thorn, Ensembles et morphismes stratifiés, Bull.A.M.S. 15(1969), 240–284.
H. Whitney, Tangents to analytic varieties, Ann. of Math.81(1965), 456–549.
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© 1984 Birkhäuser Boston, Inc.
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A’Campo, N. (1984). Structures de Pseudovariété sur les Espaces Analytiques Complexes. In: Intersection Cohomology. Modern Birkhäuser Classics, vol 50. Birkhäuser Boston. https://doi.org/10.1007/978-0-8176-4765-0_4
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DOI: https://doi.org/10.1007/978-0-8176-4765-0_4
Publisher Name: Birkhäuser Boston
Print ISBN: 978-0-8176-4764-3
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