On the Brauer-Manin obstruction for zero-cycles on curves
On The Brill-noether Theory of Spanned Vector Bundles on Smooth Curves
Here we study the integers (d, g, r) such that on a smooth projective curve of genus g there exists a rank r stable vector bundle with degree d and spanned by its global sections.
On the class of Brill-Noether loci for Prym varieties.
On the classical characteristic linear series of plane curves with nodes and cuspidal points : two examples of Beniamino Segre
On the Classification of Commutative Formal Group Laws over p-Hilbert Domains and a Finiteness Theorem for Higher Hasse-Witt Matrices.
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 Cohomology Groups of Moduli Spaces of Vector Bundles on Curves.
On the collineation group of a normal projective abelian variety
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 computation of symbolic powers of some curves in .
On the computation of Weierstrass gap sequences.
On the Conjecture of Birch and Swinnerton-Dyer
On the conjecture of Lichtenbaum and of Chinburg over function fields.
On the conjectures of Mordell and Lang in positive characteristics.
On the Connected Part of the Covariant Tate p-divisible Group and the ?-function of the Family of Hyperelliptic Curves y2 = 1 + ? xN Modulo Various Primes.
On the connectedness of the locus of real Riemann surfaces.