A characterization of non-hyperelliptic Jacobi varieties.
A Class of Compact Complex Manifolds with Negative Tangent Bundles.
A class of non-algebraic threefolds
Let be a compact complex nonsingular surface without curves, and a holomorphic vector bundle of rank 2 on . It turns out that the associated projective bundle has no divisors if and only if is “strongly” irreducible. Using the results concerning irreducible bundles of [Banica-Le Potier, J. Crelle, 378 (1987), 1-31] and [Elencwajg- Forster, Annales Inst. Fourier, 32-4 (1982), 25-51] we give a proof of existence for bundles which are strongly irreducible.
A Geometric Study of the Monodromy of Complex Analytic Surfaces.
A Nakai-Moishezon criterion for non-Kähler surfaces
A version of the classical Nakai-Moishezon criterion is proved for all compact complex surfaces, regardless of the parity of the first Betti number.
A Note on Compactifications of C2 .
A Simple Proof of the Subjectivity of the Period Map of K3 Surfaces.
A Strong Rigidity Theorem for a Certain Class of Compact Complex Analytic Surfaces.
Algebraic Structures on Certain 3-Folds.
Algebraic Surfaces of General Type with Small c... . III.
Algebraic Surfaces of General Type with Small ... . II.
Algebraic Surfaces of General Type With Small ... . IV.
Applications of the Kähler-Einstein-Calabi-Yau Metric to Moduli of K3 Surfaces.