Dipartimento di Matematica, Università di Pisa, Via Buonarroti 2, I-56127 Pisa, Italy
Bibliografia
[B-D] V. V. Batyrev and D. Dais, Strong McKay correspondence, string-theoretic Hodge numbers and mirror symmetry, preprint 1994.
[Be] A. Beauville, Variétés kähleriennes dont la première classe de Chern est nulle, J. Differential Geom. 18 (1983), 755-782.
[D*1] L. Dixon, J. Harvey, C. Vafa and E. Witten, Strings on orbifolds I, Nuclear Phys. B 261 (1985), 678-686.
[D*2] L. Dixon, J. Harvey, C. Vafa and E. Witten, Strings on orbifolds II, Nuclear Phys. B 274 (1985), 285-314.
[Fo1] J. Fogarty, Algebraic families on an algebraic surface, Amer. J. Math. 10 (1968), 511-521.
[Fo2] J. Fogarty, Algebraic families on an algebraic surface II, Picard scheme of the punctual Hilbert scheme, Amer. J. Math. 96 (1974), 660-687.
[Gö1] L. Göttsche, The Betti numbers of the Hilbert schemes of points on a smooth projective surface, Math. Ann. 286 (1990), 193-207.
[Gö2] L. Göttsche, Hilbert schemes of zero-dimensional subschemes of smooth varieties, Lecture Notes in Math. 1572, Springer Verlag, Berlin, Heidelberg, New York, 1994.
[G-S] L. Göttsche and W. Soergel, Perverse sheaves and the cohomology of Hilbert schemes of smooth algebraic surfaces, Math. Ann. 296 (1993), 235-245.
[H-H] F. Hirzebruch and T. Höfer, On the Euler number of an orbifold, Math. Ann. 286 (1990), 255-260.
[Re] M. Reid, The MacKay correspondence and the physicists' Euler number, Lecture notes given at Univ. of Utah and at MSRI 1992.