On the zeta function of a hypersurface
On the zeta function of monodromy of a polynomial map
On the -factors of motives. II.
On theta functions with complex multiplication.
On Thom Polynomials for A4(−) via Schur Functions
2000 Mathematics Subject Classification: 05E05, 14N10, 57R45.We study the structure of the Thom polynomials for A4(−) singularities. We analyze the Schur function expansions of these polynomials. We show that partitions indexing the Schur function expansions of Thom polynomials for A4(−) singularities have at most four parts. We simplify the system of equations that determines these polynomials and give a recursive description of Thom polynomials for A4(−) singularities. We also give Thom polynomials...
On three types of simplicial objects
On threefolds admitting a bielliptic curve as abstract complete intersection.
On torsion in J₁(N)
On torsion in J₁(N), II
On torsion in the slope spectral sequence
On Torsion Points of Formal Groups over a Ring of Witt Vectors.
On torsion points on an elliptic curves via division polynomials.
On total reality of meromorphic functions
We show that, if a meromorphic function of degree at most four on a real algebraic curve of an arbitrary genus has only real critical points, then it is conjugate to a real meromorphic function by a suitable projective automorphism of the image.
On translation invariance for Wrd.
On triple curves through a rational triple point of a surface
Let k be an algebraically closed field of characteristic 0. Let C be an irreducible nonsingular curve in ℙⁿ such that 3C = S ∩ F, where S is a hypersurface and F is a surface in ℙⁿ and F has rational triple points. We classify the rational triple points through which such a curve C can pass (Theorem 1.8), and give an example (1.12). We only consider reduced and irreducible surfaces.
On twisted exponential sums.
On two conjectures of Hartshorne's.
On two theorems for flat, affine group schemes over a discrete valuation ring
We include short and elementary proofs of two theorems that characterize reductive group schemes over a discrete valuation ring, in a slightly more general context.
On two types of complete discrete valuation fields
On Two Types of Surfaces of General Type with Vanishing Geometric Genus.