On Singular Complex Surfaces with Negative Canonical Bundle, with Applications to Singular Compactifications of C2 and to 3-Dimensional Rational Singularities.
On singular complex surfaces with vanishing geometric genus, and pararational singularities
On Surfaces of Class VII0.
On the Chern Numbers of Surfaces of General Type.
On the compactification problem for Stein surfaces
On the Curvature of Compact Hermitian Manifolds.
On the Geometry of Moduli Spaces.
On the Kähler Rank of Compact Complex Surfaces
Harvey and Lawson introduced the Kähler rank and computed it in connection to the cone of positive exact currents of bidimension for many classes of compact complex surfaces. In this paper we extend these computations to the only further known class of surfaces not considered by them, that of Kato surfaces. Our main tool is the reduction to the dynamics of associated holomorphic contractions .
On the logarithmic plurigenera of algebraic surfaces
On the order of the automorphism group of a surface of general type.
On the Periods of Enriques Surfaces. II.
On the Torelli problem for kählerian surfaces
On the universal coverings of algebraic surfaces
One attempt to the modular function I
Quadratic forms and singularities of genus one or two
We study singularities obtained by the contraction of the maximal divisor in compact (non-kählerian) surfaces which contain global spherical shells. These singularities are of genus 1 or 2, may be -Gorenstein, numerically Gorenstein or Gorenstein. A family of polynomials depending on the configuration of the curves computes the discriminants of the quadratic forms of these singularities. We introduce a multiplicative branch topological invariant which determines the twisting coefficient of a non-vanishing...
Quelques propriétés arithmétiques des surfaces rationnelles (d'après Manin)
Relevements modulo p2 et decomposition du complexe de de Rham.
Scalar-flat Kähler surfaces of all genera.
Singular sufaces and the rigidity of IP3.
Smooth global complete intersections in certain compact homogenous complex manifolds.