Technique de descente et théorèmes d'existence en géométrie algébriques. II. Le théorème d'existence en théorie formelle des modules
Technique de descente et théorèmes d'existence en géométrie algébrique. V. Les schémas de Picard : théorèmes d'existence
Techniques de construction et théorèmes d'existence en géométrie algébrique IV : les schémas de Hilbert
Teichmüllerraum für total degenerierte Kurven.
Tensor Products of Ample Line Bundles on Abelian Varieties.
Tensor products of categories of equivariant perverse sheaves
Tensor products of drinfeld modules and v-adic representations.
Tensor products of modules, rigidity and local cohomology.
Teoria dei fasci e trasformazioni integrali per -moduli tra varietà di Grassmann
Termes locaux de la formule de Lefschetz pour les courbes
Testing the logarithmic comparison theorem for free divisors.
The algebraic fundamental group of a reductive group scheme over an arbitrary base scheme
We define the algebraic fundamental group π 1(G) of a reductive group scheme G over an arbitrary non-empty base scheme and show that the resulting functor G↦ π1(G) is exact.
The algebraic topology of smooth algebraic varieties
The Bauer Group of a Rational Surface.
The Betti numbers of the Hilbert scheme of ponts on a smooth projective surface.
The Betti numbers of the moduli space of stable sheaves of rank 2 on a ruled surface.
The Betti numbers of the moduli space of stable sheaves of rank2 on P2.
The Brauer and Brauer-Taylor groups of a symmetric monoidal category
The Brauer group and the Brauer–Manin set of products of varieties
Let and be smooth and projective varieties over a field finitely generated over , and let and be the varieties over an algebraic closure of obtained from and , respectively, by extension of the ground field. We show that the Galois invariant subgroup of Br Br( has finite index in the Galois invariant subgroup of Br. This implies that the cokernel of the natural map Br Br Br is finite when is a number field. In this case we prove that the Brauer–Manin set of the product of...
The Brauer Group of A [T].