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Théorème de Torelli pour les cubiques de ℙ5

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Bibliographie

  1. Beauville, A.: Jacobiennes intermédiaires et variétés de Prym. Ann. de l'ENS10, 309–391 (1977)

    Google Scholar 

  2. Beauville, A.: Variétés kählériennes dont la première classe de Chern est nulle. J. Diff. Geom.18, 755–782 (1983)

    Google Scholar 

  3. Beauville, A., Donagi, R.: The variety of lines of a cubic fourfold. C.R. Acad. Sci. Paris, Ser. 1301, 703–706 (1985)

    Google Scholar 

  4. Clemens, H., Griffiths, P.: The intermediate Jacobienne of the cubic three fold. Ann. Math.95, 281–356 (1972)

    Google Scholar 

  5. Conte, A., Murre, J.P.: The Hodge conjecture for fourfolds admitting a covering by rational curves. Math. Ann.238, 79–88 (1978)

    Google Scholar 

  6. Donagi, R.: Generic Torelli for projective hypersurfaces. Comp. Math. Vol.50, 325–353 (1983)

    Google Scholar 

  7. Carlson, J., Griffiths, P.: Infinitestimal variation of Hodge structure and the global Torelli problem: Dans «journées de géométrie algébrique d'Angers (1979)

  8. Griffiths, P., Harris, J.: Infinitesimal variation of Hodge structure, (II). Comp. Math.50, 207–265 (1983)

    Google Scholar 

  9. Griffiths, P.: Periods of certain rational integrals I, II. Ann. Math.90, 460–541 (1969)

    Google Scholar 

  10. Griffiths, P.: Periods of integrals on algebraic manifolds III. Publ. IHES38, 125–179 (1970)

    Google Scholar 

  11. Griffiths, P., Schmid, W.: Recent developments in Hodge theory: A discussion of techniques and results: Dans discrete subgroups of Lie groups. Oxford Univ. Press (1973)

  12. Friedman, R.: The period map at the boundary of moduli: dans Topics in transcendental algebraic geometry. Ann. Math. Stud.106, 183–208 (1984)

    Google Scholar 

  13. Friedman, R.: A new proof of the Torelli theorem forK3 surfaces. Ann. Math.120, 237–269 (1984)

    Google Scholar 

  14. Peters, C., Steenbrink, J.: Infinitesimal variation of Hodge structure and the global Torelli problem for projective hypersurfaces, Dans classification of algebraic and analytic manifolds: Boston: Birkhäuser (1983), Katata symposium

    Google Scholar 

  15. Mumford, D.: Theta characteristic of an algebraic curve. Ann. l'ENS4, 181–192 (1971)

    Google Scholar 

  16. Tjurin, A.: On the Fano surface of a non-singular cubic in ℙ4. Math. USSR lzv.4, no 6 (1970)

    Google Scholar 

  17. Tjurin, A.: Intersections of quadrics. Russ. Math. Surv.30, 51–105 (1975)

    Google Scholar 

  18. Séminaire de géométrie, Palaiseau 81–82, périodes et modules des surfacesK3. Astérisque126, 1985

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An erratum to this article is available at http://dx.doi.org/10.1007/s00222-008-0116-z.

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Voisin, C. Théorème de Torelli pour les cubiques de ℙ5 . Invent Math 86, 577–601 (1986). https://doi.org/10.1007/BF01389270

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