R´ ef´ erences
109
R´ ef´ erences
[AN54]
Y. Akizuki and S. Nakano, Note on Kodaira-Spencer’s proof of Lefschetz theorems,
Proc. Jap. Acad. 30 (1954) 266–272.
[AnG62] A. Andreotti et H. Grauert, Th´ eor` emes de finitude pour la cohomologie des espaces
complexes, Bull. Soc. Math. France 90 (1962) 193–259.
[AS94]
U. Angehrn and Y.T. Siu, Effective freeness and point separation for adjoint bundles,
Preprint December 1994.
[Ang95]
F. Angelini, An algebraic version of Demailly’s asymptotic Morse inequalities,
Preprint UCLA, Duke University e-print alg-geom/9503005.
[AV65]
A. Andreotti and E. Vesentini, Carleman estimates for the Laplace-Beltrami equation in complex manifolds, Publ. Math. I.H.E.S. 25 (1965) 81–130.
[BPV84] W. Barth, Ch. Peters, A. van de Ven, Compact complex surfaces, Ergebnisse der
Math., Band 4, Springer-Verlag (1984).
[BaKo89] I. Bauer and S. Kosarew, On the Hodge spectral sequence for some classes of noncomplete algebraic manifolds, Math. Ann. 284 (1989) 577-593.
[BaKo91] I. Bauer and S. Kosarew, Some aspects of Hodge theory on noncomplete algebraic
manifolds, Prospects in Complex Geometry (Katata and Kyoto, 1989), Lecture
Notes in Math., Vol. 1468, Springer, Berlin (1991) 281–316.
[BePe95] J. Bertin, Ch. Peters, Variations de structures de Hodge, vari´ et´ es de Calabi-Yau et
sym´ etrie Miroir, Ce volume.
[Boc48]
S. Bochner, Curvature and Betti numbers (I) and (II), Ann. of Math. 49 (1948)
379–390 ; 50 (1949) 77–93.
[Bom70]
E. Bombieri, Algebraic values of meromorphic maps, Invent. Math. 10 (1970) 267–
287 and Addendum, Invent. Math. 11 (1970) 163–166.
[Cam92]
F. Campana, Connexit´ e rationnelle des vari´ et´ es de Fano, Ann. Sci. Ecole Norm. Sup.
25 (1992) 539–545.
[Del68]
P. Deligne, Th´ eor` eme de Lefschetz et crit` eres de d´ eg´ en´ erescence de suites spectrales,
Publ. Math. I.H.E.S. 35 (1968) 107–126.
[Del72]
P. Deligne, Th´ eorie de Hodge II, Publ. Math. I.H.E.S. 40 (1972) 5–57.
[DeI87]
P. Deligne and L. Illusie, Rel` evements modulo p 2 et d´ ecomposition du complexe de
De Rham, Invent. Math. 89 (1987) 247–270.
[Dem82] J.-P. Demailly, Estimations L 2 pour l’op´ erateur ∂ d’un fibr´ e vectoriel holomorphe
semi-positif au dessus d’une vari´ et´ e k¨ ahlerienne compl` ete, Ann. Sci. Ec. Norm. Sup.
15 (1982) 457–511.
[Dem89] J.-P. Demailly, Transcendental proof of a generalized Kawamata-Viehweg vanishing
theorem, C. R. Acad. Sci. Paris S´ er. I Math. 309 (1989) 123–126 and :
Proceedings of the Conference “Geometrical and algebraical aspects in several
complex variables” held at Cetraro, Univ. della Calabria, June 1989.
[Dem90a] J.-P. Demailly, Cohomology of q-convex spaces in top degrees, Math. Zeitschrift 203
(1990) 283–295.
[Dem90b] J.-P. Demailly, Singular hermitian metrics on positive line bundles, Proc. Conf.
Complex algebraic varieties (Bayreuth, April 2–6, 1990), edited by K. Hulek,
T. Peternell, M. Schneider, F. Schreyer, Lecture Notes in Math., Vol. 1507, SpringerVerlag, Berlin, 1992.
[Dem93] J.-P. Demailly, A numerical criterion for very ample line bundles, J. Differential
Geom. 37 (1993) 323–374.
[Dem94] J.-P. Demailly, L 2 vanishing theorems and adjunction theory, Lectures Notes of a
CIME course on “Transcendental methods of algebraic geometry”, ed. F. Catanese
and C. Ciliberto, Cetraro, Italy, July 1994, 93 p, e-print alg-geom/9410022 on the
Duke server.
[Dem96] J.-P. Demailly, Effective bounds for very ample line bundles, Inventiones Math. bf
124 (1996) 243–261.
109
R´ ef´ erences
[AN54]
Y. Akizuki and S. Nakano, Note on Kodaira-Spencer’s proof of Lefschetz theorems,
Proc. Jap. Acad. 30 (1954) 266–272.
[AnG62] A. Andreotti et H. Grauert, Th´ eor` emes de finitude pour la cohomologie des espaces
complexes, Bull. Soc. Math. France 90 (1962) 193–259.
[AS94]
U. Angehrn and Y.T. Siu, Effective freeness and point separation for adjoint bundles,
Preprint December 1994.
[Ang95]
F. Angelini, An algebraic version of Demailly’s asymptotic Morse inequalities,
Preprint UCLA, Duke University e-print alg-geom/9503005.
[AV65]
A. Andreotti and E. Vesentini, Carleman estimates for the Laplace-Beltrami equation in complex manifolds, Publ. Math. I.H.E.S. 25 (1965) 81–130.
[BPV84] W. Barth, Ch. Peters, A. van de Ven, Compact complex surfaces, Ergebnisse der
Math., Band 4, Springer-Verlag (1984).
[BaKo89] I. Bauer and S. Kosarew, On the Hodge spectral sequence for some classes of noncomplete algebraic manifolds, Math. Ann. 284 (1989) 577-593.
[BaKo91] I. Bauer and S. Kosarew, Some aspects of Hodge theory on noncomplete algebraic
manifolds, Prospects in Complex Geometry (Katata and Kyoto, 1989), Lecture
Notes in Math., Vol. 1468, Springer, Berlin (1991) 281–316.
[BePe95] J. Bertin, Ch. Peters, Variations de structures de Hodge, vari´ et´ es de Calabi-Yau et
sym´ etrie Miroir, Ce volume.
[Boc48]
S. Bochner, Curvature and Betti numbers (I) and (II), Ann. of Math. 49 (1948)
379–390 ; 50 (1949) 77–93.
[Bom70]
E. Bombieri, Algebraic values of meromorphic maps, Invent. Math. 10 (1970) 267–
287 and Addendum, Invent. Math. 11 (1970) 163–166.
[Cam92]
F. Campana, Connexit´ e rationnelle des vari´ et´ es de Fano, Ann. Sci. Ecole Norm. Sup.
25 (1992) 539–545.
[Del68]
P. Deligne, Th´ eor` eme de Lefschetz et crit` eres de d´ eg´ en´ erescence de suites spectrales,
Publ. Math. I.H.E.S. 35 (1968) 107–126.
[Del72]
P. Deligne, Th´ eorie de Hodge II, Publ. Math. I.H.E.S. 40 (1972) 5–57.
[DeI87]
P. Deligne and L. Illusie, Rel` evements modulo p 2 et d´ ecomposition du complexe de
De Rham, Invent. Math. 89 (1987) 247–270.
[Dem82] J.-P. Demailly, Estimations L 2 pour l’op´ erateur ∂ d’un fibr´ e vectoriel holomorphe
semi-positif au dessus d’une vari´ et´ e k¨ ahlerienne compl` ete, Ann. Sci. Ec. Norm. Sup.
15 (1982) 457–511.
[Dem89] J.-P. Demailly, Transcendental proof of a generalized Kawamata-Viehweg vanishing
theorem, C. R. Acad. Sci. Paris S´ er. I Math. 309 (1989) 123–126 and :
Proceedings of the Conference “Geometrical and algebraical aspects in several
complex variables” held at Cetraro, Univ. della Calabria, June 1989.
[Dem90a] J.-P. Demailly, Cohomology of q-convex spaces in top degrees, Math. Zeitschrift 203
(1990) 283–295.
[Dem90b] J.-P. Demailly, Singular hermitian metrics on positive line bundles, Proc. Conf.
Complex algebraic varieties (Bayreuth, April 2–6, 1990), edited by K. Hulek,
T. Peternell, M. Schneider, F. Schreyer, Lecture Notes in Math., Vol. 1507, SpringerVerlag, Berlin, 1992.
[Dem93] J.-P. Demailly, A numerical criterion for very ample line bundles, J. Differential
Geom. 37 (1993) 323–374.
[Dem94] J.-P. Demailly, L 2 vanishing theorems and adjunction theory, Lectures Notes of a
CIME course on “Transcendental methods of algebraic geometry”, ed. F. Catanese
and C. Ciliberto, Cetraro, Italy, July 1994, 93 p, e-print alg-geom/9410022 on the
Duke server.
[Dem96] J.-P. Demailly, Effective bounds for very ample line bundles, Inventiones Math. bf
124 (1996) 243–261.