Éclatements quasi homogènes
Effective Estimates for Unirationality.
Eigenvalues of sums of hermitian matrices
Eight-secant conics for space curves.
Ein Kriterium für vollständige Durchschnitte.
Einfache holomorphe Abbildungen.
Einige einfach-zusammenhängende Hilbertschemata.
Einstein Complete Intersections in Complex Projektive Space.
Eisenstein series on reductive symmetric spaces and representations of Hecke algebras.
Elliptic curves on spinor varieties
We prove irreducibility of the scheme of morphisms, of degree large enough, from a smooth elliptic curve to spinor varieties. We give an explicit bound on the degree.
Embeddings of the line in the plane.
Endomorphism algebras of complex tori.
Enriques' Classification of Surfaces in Char. p, III.
Enumerative geometry of degeneracy loci
Epsilon systems on geometric crystals of type .
Equations de variétés de Kummer.
Equations defining rational singularities
Equations defining reducible Kummer surfaces in ℙ⁵
Principally polarized abelian surfaces are the Jacobians of smooth genus 2 curves or of stable genus 2 curves of special type. In [S] we studied equations describing Kummer surfaces in the case of an irreducible principal polarization on the abelian surface. The aim of this note is to give a treatment of the second case. We describe intermediate Kummer surfaces coming from abelian surfaces carrying a product principal polarization. In Proposition 12 we give explicit equations of these surfaces in...
Equations defining Schubert varieties and Frobenius splittings of diagonals
Equations of some wonderful compactifications
De Concini and Procesi have defined the wonderful compactification of a symmetric space where is a complex semisimple adjoint group and the subgroup of fixed points of by an involution . It is a closed subvariety of a Grassmannian of the Lie algebra of . In this paper we prove that, when the rank of is equal to the rank of , the variety is defined by linear equations. The set of equations expresses the fact that the invariant alternate trilinear form on vanishes on the -eigenspace...