Forme normale d'une fonction sur une surface de caractéristique positive
Generalization of Abel's theorem and some finiteness property of zero-cycles on surfaces
Holomorphic one-forms on varieties of general type
Homotope lineare Räume auf algebraischen Hyperflächen
Immersed Spheres in ....2 and S2 x S2.
Inner projections of algebraic surfaces: a finiteness result.
Linear models for reductive group actions on affine quadrics
Local geometry of zero sets of holomorphic functions near the torus.
Macaulay's theorem and local Torelli for weighted hypersurfaces
Maximal rationally connected fibrations and movable curves
A well known result of Miyaoka asserts that a complex projective manifold is uniruled if its cotangent bundle restricted to a general complete intersection curve is not nef. Using the Harder-Narasimhan filtration of the tangent bundle, it can moreover be shown that the choice of such a curve gives rise to a rationally connected foliation of the manifold. In this note we show that, conversely, a movable curve can be found so that the maximal rationally connected fibration of the manifold may be recovered...
Nonstandard arithmetic of function fields over H-convex subfields of *Q.
On a conjecture of Xiao.
On a theorem of Enriques - Swinnerton-Dyer
On complex affine surfaces with ...-action.
On covering and quasi-unsplit families of curves
Given a covering family of effective 1-cycles on a complex projective variety , we find conditions allowing one to construct a geometric quotient , with regular on the whole of , such that every fiber of is an equivalence class for the equivalence relation naturally defined by . Among other results, we show that on a normal and -factorial projective variety with canonical singularities and , every covering and quasi-unsplit family of rational curves generates a geometric extremal...
On Families of Birationally Equivalent Varieties.
On quotients of complex surfaces under complex conjugation.
On the fixed part of certain linear systems on surfaces
On the Genus of Varieties of Codimension 2 in Projective Space.
On the geometry of quadrics and their degenerations.