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A period mapping for certain semi-universal deformations. (English) Zbl 0312.14006


MSC:

14B05 Singularities in algebraic geometry
14D15 Formal methods and deformations in algebraic geometry
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References:

[1] M. Artin : On isolated rational singularities for surfaces . Amer. J. of Math. 88 (1966) 129-136. · Zbl 0142.18602
[2] N. Bourbaki : Groupes et algèbres de Lie . Ch. 4, 5 et 6, Hermann, Paris (1968). · Zbl 0483.22001
[3] E. Brieskorn : Die Monodromie der isolierten Singularitäten von Hyperflächen . Manuscripta Math. 2 (1970) 103-161. · Zbl 0186.26101
[4] E. Brieskorn : Singular elements of semi-simple algebraic groups . Actes du Congrès Intern. des Math. 2. Nice (1970). · Zbl 0223.22012
[5] P. Deligne : Equations differentiels à points singuliers réguliers . Lecture Notes in Math. 163. Springer Verlag, Berlin etc. (1970). · Zbl 0244.14004
[6] G.-M. Greuel : Der Gauss-Manin-Zusammenhang isolierter Singularitäten von vollständigen Durchschnitten . Thesis, Göttingen (1973). · Zbl 0285.14002
[7] J. Milnor : Singular points of complex hypersurfaces. Ann. of Math. Studies 61. Princeton University Press (1968). · Zbl 0184.48405
[8] R. Narasimhan : Introduction to the theory of analytic spaces . Lecture Notes in Math. 25. Springer Verlag, Berlin etc. (1966). · Zbl 0168.06003
[9] K. Saito : Einfach elliptische Singularitäten . Inventiones Math. 23 (1974) 289-325. · Zbl 0296.14019
[10] G.N. Tjurina : Flat locally semi-universal deformations of isolated singularities of complex spaces . Izw. Akad. Nauk SSSR, Ser. Mat. 33 (1969) 1026-1058. · Zbl 0196.09702
[11] B. Teissier : Thèse (2ième partie) . Université Paris VII (1973).
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