Same Applications of Beilinson's Theorem to Projective Spaces and Quadrics.
Secant spaces and Clifford's theorem
Second Chern class and Riemann-Roch for vector bundles on resolutions of surface singularities.
Secondary characteristic classes and intermediate Jacobians.
Selmer groups and torsion zero cycles on the selfproduct of a semistable elliptic curve.
Semicontinuity of the singularity spectrum.
Semigroups associated to singular points of plane curves.
Seminormality and Picard group
Semipolarized nonruled surfaces with sectional genus two.
Semipurity of tempered Deligne cohomology
Semi-Regularity and de Rham Cohomology.
Semiregularity, obstructions and deformations of Hodge classes
Semi-stability and heights of cycles.
Seshadri constants and interpolation on commutative algebraic groups
In this article we study interpolation estimates on a special class of compactifications of commutative algebraic groups constructed by Serre. We obtain a large quantitative improvement over previous results due to Masser and the first author and our main result has the same level of accuracy as the best known multiplicity estimates. The improvements come both from using special properties of the compactifications which we consider and from a different approach based upon Seshadri constants and...
Seshadri positive submanifolds of polarized manifolds
Let Y be a submanifold of dimension y of a polarized complex manifold (X, A) of dimension k ≥ 2, with 1 ≤ y ≤ k−1. We define and study two positivity conditions on Y in (X, A), called Seshadri A-bigness and (a stronger one) Seshadri A-ampleness. In this way we get a natural generalization of the theory initiated by Paoletti in [Paoletti R., Seshadri positive curves in a smooth projective 3-fold, Atti Accad. Naz. Lincei Cl. Sci. Fis. Mat. Natur. Rend. Lincei (9) Mat. Appl., 1996, 6(4), 259–274] (which...
Severi`s Conjecture on 0-Cycles for a Complete Intersection.
Shimuravarietäten und Gerben.
Simple conditions on conic varieties.
Singularities of nets of quadrics
Skew-Symmetric Vanishing Lattices and Their Monodromy Groups.