Classification of irreducible projective surfaces of smooth sectional genus ... 3.
Classification of logarithmic Fano threefolds
Classification of non-rigid families of K3 surfaces and a finiteness theorem of Arakelov type.
Classification of projective surfaces with small sectional genus : char >
Classification of singularities at infinity of polynomials of degree 4 in two variables.
Classification of smooth congruences of low degree.
Classification of Topological Types of Isolated quasi-homogeneous Two Dimensional Hypersurface Singularities.
Classification of Vector Bundles of Rank 2 on Hyperelliptic Curves
Classifying Hilbert functions of fat point subschemes in P^2.
Closedness of regular -forms on algebraic surfaces
Cobordism of algebraic knots via Seifert forms.
Cohen-Macaulay modules on hypersurface singularities I.
Cohen-Macaulay mod-ules on hypersurface singularities II.
Cohomological Dimension of Non-Complete Hypersurfaces.
Cohomologie de Galois et cohomologie des variétés algébriques réelles ; applications aux surfaces rationnelles
Cohomologie quantique
Cohomology of Compact Hyperkähler Manifolds and its Applications.
Cohomology of the boundary of Siegel modular varieties of degree two, with applications
Let 𝓐₂(n) = Γ₂(n)∖𝔖₂ be the quotient of Siegel's space of degree 2 by the principal congruence subgroup of level n in Sp(4,ℤ). This is the moduli space of principally polarized abelian surfaces with a level n structure. Let 𝓐₂(n)* denote the Igusa compactification of this space, and ∂𝓐₂(n)* = 𝓐₂(n)* - 𝓐₂(n) its "boundary". This is a divisor with normal crossings. The main result of this paper is the determination of H(∂𝓐₂(n)*) as a module over the finite group Γ₂(1)/Γ₂(n). As an application...
Combinatorics and Topology of Complements of Hyperplanes.
Compact Kähler manifolds with compactifiable universal cover
In this appendix, we observe that Iitaka’s conjecture fits in the more general context of special manifolds, in which the relevant statements follow from the particular cases of projective and simple manifolds.