Schmidt, Alexander (2006) Some consequences of Wiesend's higher dimensional class field theory. ?. (Submitted)
G. Wiesend [W1] established a class field theory for arithmetic schemes, solely based on data attached to closed points and curves on the given scheme. Our goal is to deduce from his result the relation between the integral singular homology in degree zero and the abelianized tame fundamental group of a regular, connected scheme of finite type over Spec(Z).
|Institutions:||Mathematics > Prof. Dr. Alexander Schmidt|
|Subjects:||500 Science > 510 Mathematics|
|Refereed:||No, this version has not been refereed yet (as with preprints)|
|Created at the University of Regensburg:||Yes|
|Deposited On:||19 Jan 2007|
|Last Modified:||08 Oct 2012 06:36|