A. L. Smirnov

On a Theorem of Grothendieck

AbstractA smooth projective morphism p : T → S to a smooth variety S is considered. In particular, the following result is proved. The total direct image Rp*(ℤ/nℤ) of the constant étale sheaf ℤ/nℤ is locally (in Zariski topology) quasiisomorphic to a bounded complex

Generalized subrings of arithmetic rings

\mathcal{L}

On a problem of integer convex interpolation

on S that consists of locally constant, constructible étale sheaves of ℤ/nℤ-modules. Bibliography: 2 titles.