Aspherical neighborhoods on arithmetic surfaces: the local case

Abstract

On arithmetic surfaces over local rings of integers we examine whether any geometric point has a basis of étale neighborhoods whose $\mathfrak{c}$-completed étale homotopy types are of type $K(\pi ,1)$ for a given full class~$\mathfrak{c}$ of finite groups.

References in corpus (1)

• Bertini theorems over finite fields