On the Classification of Toric Fano Varieties.
On the Clifford Index of a General (e+2)-gonal curve.
On the Cohen-Macaulay Property for Monomial Curves in ...
On the Cohen-Macaulayness of the associated graded ring of certain monomial curves.
On the Cohen-Macaulayness of the coordinate ring of certain projective monomial curves.
On the Cohen-Macauly type of the general hypersurface section of a curve.
On the cohomological strata of families of vector bundles on algebraic surfaces
In this Note we study certain natural subsets of the cohomological stratification of the moduli spaces of rank vector bundles on an algebraic surface. In the last section we consider the following problem: take a bundle given by an extension, how can one recognize that is a certain given bundle? The most interesting case considered here is the case since it applies to the study of codimension meromorphic foliations with singularities on .
On the Cohomology Groups of Moduli Spaces of Vector Bundles on Curves.
On the cohomology of a general fiber of a polynomial map
On the cohomology of twistor flag spaces
On the Cohomology Ring of a Simple Hyperkähler Manifold (On the Results of Verbitsky).
On the Collapsing of Homogeneous Bundles.
On the collineation group of a normal projective abelian variety
On the Compactification of Strongly Pseudoconvex Surfaces III.
On the compactification problem for Stein surfaces
On the complex analytic Gel'fand-Fuks cohomology of open Riemann surfaces
The continuous cohomology theory of the Lie algebra of complex analytic vector fields on an open Riemann surface is studied. We show that the cohomology group with coefficients in the -module of germs of complex analytic tensor fields on the product space decomposes into the global part derived from the homology of and the local part coming from the coefficients.
On the complexity of parametrizing curves.
On the Complexity of the Projective Classification of Surfaces.
On the complicatedness of the pair (g,K).
On the components of moduli of simple sheaves on a surface.