Surfaces of general type with and . I
Surfaces of order 1 in Grassmannians.
Surfaces of Small Degree.
Surfaces rationnelles non-spéciales dans IP4.
Surfaces réglées non compactes et groupes discrets.
Surfaces whose canonical maps are of odd degrees.
Surfaces with K2 = 2, pg = 1, q = 0
Surjectivity of Certain Injective Semialgebraic Transformations of IRn.
Surjectivity of the Period Map of K 3 Surfaces of Degree 2.
Survey of recent results on singularities of equivariant maps
Survey on Locally Factorial Krull Domains
SUX(r, L) is separably unirational
We show that the moduli space of SUX (r, L) of rank r bundles of fixed determinant L on a smooth projective curve X is separably unirational.
Symbolic algebras of monomial primes.
Symétries des surfaces rationnelles génériques.
Symmetric and exterior powers of homogeneous vector bundles.
Symmetric functions and the Chern characters of a hypersurface with singularities
Symmetric Functions, Conjugacy Classes and the Flag Variety.
Symmetric homology planes.
Symmetric Jacobians
This article is about polynomial maps with a certain symmetry and/or antisymmetry in their Jacobians, and whether the Jacobian Conjecture is satisfied for such maps, or whether it is sufficient to prove the Jacobian Conjecture for such maps. For instance, we show that it suffices to prove the Jacobian conjecture for polynomial maps x + H over ℂ such that satisfies all symmetries of the square, where H is homogeneous of arbitrary degree d ≥ 3.
Symmetric polynomials and divided differences in formulas of intersection theory
The goal of this paper is at least two-fold. First we attempt to give a survey of some recent (and developed up to the time of the Banach Center workshop Parameter Spaces, February '94) applications of the theory of symmetric polynomials and divided differences to intersection theory. Secondly, taking this opportunity, we complement the story by either presenting some new proofs of older results (and this takes place usually in the Appendices to the present paper) or providing some new results which...