Semi-abelian Schemes and Heights of Cycles in Moduli Spaces of abelian Varieties
Semialgebraic Topology Over a Real Closed Field I: Paths and Components in the Set of Rational Points of an Algebraic Variety.
Semialgebraic Topology over a Real Closed Field II: Basic Theory of Semialgebraic Spaces.
Semipurity of tempered Deligne cohomology
Semi-stability and heights of cycles.
Semistable reduction and torsion subgroups of abelian varieties
The main result of this paper implies that if an abelian variety over a field has a maximal isotropic subgroup of -torsion points all of which are defined over , and , then the abelian variety has semistable reduction away from . This result can be viewed as an extension of Raynaud’s theorem that if an abelian variety and all its -torsion points are defined over a field and , then the abelian variety has semistable reduction away from . We also give information about the Néron models...
Semistable vector bundles on Mumford curves.
Sequences of rational torsions on abelian varieties.
Série de Poincaré pour certaines courbes
Séries d'Eisenstein et fonctions L de courbes elliptiques à multiplication complexe.
Severi`s Conjecture on 0-Cycles for a Complete Intersection.
S-ganze Punkte auf elliptischen Kurven.
Sheaves of bounded p-adic logarithmic differential forms
Shimura Varieties and Twisted Orbital Integrals.
Shimura varieties with -level via Hecke algebra isomorphisms: the Drinfeld case
We study the local factor at of the semi-simple zeta function of a Shimura variety of Drinfeld type for a level structure given at by the pro-unipotent radical of an Iwahori subgroup. Our method is an adaptation to this case of the Langlands-Kottwitz counting method. We explicitly determine the corresponding test functions in suitable Hecke algebras, and show their centrality by determining their images under the Hecke algebra isomorphisms of Goldstein, Morris, and Roche.
Shimuravarietäten und Gerben.
Sieve methods for varieties over finite fields and arithmetic schemes
Classical sieve methods of analytic number theory have recently been adapted to a geometric setting. In the new setting, the primes are replaced by the closed points of a variety over a finite field or more generally of a scheme of finite type over . We will present the method and some of the surprising results that have been proved using it. For instance, the probability that a plane curve over is smooth is asymptotically as its degree tends to infinity. Much of this paper is an exposition...
Signs in weight spectral sequences, monodromy-weight conjectures, log Hodge symmetry and degenerations of surfaces
Simple Singularities in Positive Characteristic.
Simultaneous approximation in number fields.