Almost set-theoretic complete intersections in characteristic zero.
We present a class of toric varieties V which, over any algebraically closed field of characteristic zero, are defined by codim V +1 binomial equations.
An effective Bertini theorem and the number of rational points of a normal complete intersection over a finite field
An embedding theorem for smooth projective toric varieties.
An example of two homeomorphic, nondiffeomorphic complete intersection surfaces.
An integral formula on submanifolds of domains of Cn..
A Bochner-Martinelli-Koppelman type integral formula on submanifolds of pseudoconvex domains in Cn is derived; the result gives, in particular, integral formulas on Stein manifolds.
Analytic functionals annihilated by ideals.
Anisotropic resultant. Complements and applications. (Résultant anisotrope. Compléments et applications.)
Anneaux d'invariants de groupes finis Intersections complètes
Applications of iterated curve blow-up to set theoretic complete intersections in ...3.
Are the Isolated Singularities of Complete Intersections Determined by Their Singular Subspaces?
Barth-Lefschetz theorems for singular spaces.
Bemerkungen über Zusammenhangseigenschaften und mengentheoretische Darstellung projektiver algebraischer Mannigfaltigkeiten
Birational invariants in the case of prime characteristic.
Boundedness for threefolds in P6 containing a smooth ruled surface as hyperplane section.
Let X ⊂ P6 be a smooth irreducible projective threefold, and d its degree. In this paper we prove that there exists a constant β such that for all X containing a smooth ruled surface as hyperplane section and not contained in a fourfold of degree less than or equal to 15, d ≤ β. Under some more restrictive hypothesis we prove an analogous result for threefolds containing a smooth ruled surface as hyperplane section and contained in a fourfold of degree less than or equal to 15.
Bounds for the multiplicity of almost complete intersections.
Castelnuovo's regularity and cohomological properties of sets of points in IPn.
Certain monomial curves are set-theoretic complete intersections.
Chern numbers of a Kupka component
We will consider codimension one holomorphic foliations represented by sections , and having a compact Kupka component . We show that the Chern classes of the tangent bundle of behave like Chern classes of a complete intersection 0 and, as a corollary we prove that is a complete intersection in some cases.
Closures of Conjugacy Classes of Matrices are Normal.
Codimension 2 subvarieties of projective space.