260
J. Bertin, Ch. Peters, Partie II. Sym´ etrie miroir
[P]
Plesser, B.R. : Lectures on quantum geometry, Nucl. Phys. B. (Suppl.) 41 (1995)
92–150.
[P-S]
Peters, C., Steenbrink, J. : Infinitesimal variation of Hodge Structure and the generic
Torelli problem for projective hypersurfaces. Dans : Classification of Algebraic and
Analytic Varieties, Birkh¨ auser Verlag (1983), 399–464.
[R-T]
Ruan, Y., Tian, G. : A mathematical theory of quantum cohomology, J. Differential
Geometry 42 (1995) 259-367.
[S]
Schmid, W. : Variations of Hodge structure : the singularities of the period mapping,
Invent. Math. 22 (1973) 211-320.
[Sa1]
Saito, M. : Modules de Hodge Polarisables, Publ. RIMS Kyoto Univ. 24 (1988)
849–995.
[Sa2]
Saito, M. : Decomposition morphisms for proper K¨ ahler morphisms. Pr´ epublication
IHES (1988).
[Se]
Serre, J.-P. : G´ eometrie alg´ ebrique et g´ eom´ etrie analytique, Ann. Inst. Fourier 6
(1956) 1-42.
[Si1]
Simpson, C. : Constructing variations of Hodge structure using Yang-Mills theory
and applications to uniformization, J. Amer. Math. Soc. 1 (1988) 876–918.
[Si2]
Simpson, C. : Nonabelian Hodge theory, Int. Congr. of Math., Kyoto 1990, Proc.,
Springer, Tokyo (1991).
[Si3]
Simpson, C. : Higgs bundles and local systems, Publ. Math. IHES 75 (1992) 5–95.
[Si4]
Simpson, C. : Moduli of representations of the fundamental group of a smooth
projective variety I, Publ. Math. IHES 79 (1994) 47–129, II 80 (1995) 5–79.
[St1]
Steenbrink, J. : Limits of Hodge structures, Invent. Math. 31 (1976) 229–257.
[St2]
Steenbrink, J. : Semicontinuity of the singularity spectrum, Invent. Math. 79 (1985)
557–565.
[Str]
Strominger, A. : Special Geometry, Comm. Math. Phys. 133 (1990) 163–180.
[T]
Tian, G. : Smoothness of the universal deformation space of compact Calabi-Yau
manifolds and its Petersson-Weil metric, dans : Mathematical methods of theoretical
physics, S.-T. Yau (editor), World Scientific, Hong-Kong (1986).
[V]
Voisin, C. : Sym´ etrie Miroir, Panoramas et Synth` eses 2 (1996).
[Y1]
Yau, S.T. : Calabi’s conjecture and some new results in algebraic geometry Proc.
Nat. Ac. Sc. USA 74 1798-1799 (1977).
[Y2]
Yau, S.-T. (Editor) : Essays on mirror manifolds, Internat. Press, Hong Kong (1992).
[Z1]
Zuo, K. : Some structure theorems for semi-simple representations of π 1 of algebraic
manifolds, Math. Ann. 295 (1993) 365–382.
[Z2]
Zuo, K. : Factorizations of nonrigid Zariski dense representations of π 1 of projective
algebraic manifolds, Invent. Math. 118 37–46 (1994).
[Za]
Zaslow, E. : Topological orbifold models and quantum cohomology rings, Comm.
Math. Phys. 156 301–331 (1993).
[Zu]
Zucker, S. : Hodge theory with degenerating coefficients : L 2 -cohomology in the
Poincar´ e metric, Ann. Math. 109 (1979) 415–476.
J. Bertin, Ch. Peters, Partie II. Sym´ etrie miroir
[P]
Plesser, B.R. : Lectures on quantum geometry, Nucl. Phys. B. (Suppl.) 41 (1995)
92–150.
[P-S]
Peters, C., Steenbrink, J. : Infinitesimal variation of Hodge Structure and the generic
Torelli problem for projective hypersurfaces. Dans : Classification of Algebraic and
Analytic Varieties, Birkh¨ auser Verlag (1983), 399–464.
[R-T]
Ruan, Y., Tian, G. : A mathematical theory of quantum cohomology, J. Differential
Geometry 42 (1995) 259-367.
[S]
Schmid, W. : Variations of Hodge structure : the singularities of the period mapping,
Invent. Math. 22 (1973) 211-320.
[Sa1]
Saito, M. : Modules de Hodge Polarisables, Publ. RIMS Kyoto Univ. 24 (1988)
849–995.
[Sa2]
Saito, M. : Decomposition morphisms for proper K¨ ahler morphisms. Pr´ epublication
IHES (1988).
[Se]
Serre, J.-P. : G´ eometrie alg´ ebrique et g´ eom´ etrie analytique, Ann. Inst. Fourier 6
(1956) 1-42.
[Si1]
Simpson, C. : Constructing variations of Hodge structure using Yang-Mills theory
and applications to uniformization, J. Amer. Math. Soc. 1 (1988) 876–918.
[Si2]
Simpson, C. : Nonabelian Hodge theory, Int. Congr. of Math., Kyoto 1990, Proc.,
Springer, Tokyo (1991).
[Si3]
Simpson, C. : Higgs bundles and local systems, Publ. Math. IHES 75 (1992) 5–95.
[Si4]
Simpson, C. : Moduli of representations of the fundamental group of a smooth
projective variety I, Publ. Math. IHES 79 (1994) 47–129, II 80 (1995) 5–79.
[St1]
Steenbrink, J. : Limits of Hodge structures, Invent. Math. 31 (1976) 229–257.
[St2]
Steenbrink, J. : Semicontinuity of the singularity spectrum, Invent. Math. 79 (1985)
557–565.
[Str]
Strominger, A. : Special Geometry, Comm. Math. Phys. 133 (1990) 163–180.
[T]
Tian, G. : Smoothness of the universal deformation space of compact Calabi-Yau
manifolds and its Petersson-Weil metric, dans : Mathematical methods of theoretical
physics, S.-T. Yau (editor), World Scientific, Hong-Kong (1986).
[V]
Voisin, C. : Sym´ etrie Miroir, Panoramas et Synth` eses 2 (1996).
[Y1]
Yau, S.T. : Calabi’s conjecture and some new results in algebraic geometry Proc.
Nat. Ac. Sc. USA 74 1798-1799 (1977).
[Y2]
Yau, S.-T. (Editor) : Essays on mirror manifolds, Internat. Press, Hong Kong (1992).
[Z1]
Zuo, K. : Some structure theorems for semi-simple representations of π 1 of algebraic
manifolds, Math. Ann. 295 (1993) 365–382.
[Z2]
Zuo, K. : Factorizations of nonrigid Zariski dense representations of π 1 of projective
algebraic manifolds, Invent. Math. 118 37–46 (1994).
[Za]
Zaslow, E. : Topological orbifold models and quantum cohomology rings, Comm.
Math. Phys. 156 301–331 (1993).
[Zu]
Zucker, S. : Hodge theory with degenerating coefficients : L 2 -cohomology in the
Poincar´ e metric, Ann. Math. 109 (1979) 415–476.