Naumann, Niko (2006) Quasi-isogenies and Morava stabilizer groups. Preprintreihe der Fakultät Mathematik 16/2006, Working Paper, Regensburg.
For every prime p and integer n ≥ 3 we explicitly construct an abelian variety A/Fpn of dimension n such that for a suitable prime l the group of quasi-isogenies of A/Fpn of l-power degree is canonically a dense subgroup of the n-th Morava stabilizer group at p. We also give a variant of this result taking into account a polarization. This is motivated by the recent construction of topological ...
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|Item type:||Monograph (Working Paper)|
|Series of the University of Regensburg:||Preprintreihe der Fakultät Mathematik|
|Institutions:||Mathematics > Prof. Dr. Klaus Künnemann|
|Dewey Decimal Classification:||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:||13 Mar 2014 13:12|