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On projective linear groups over finite fields as Galois groups over the rational numbers

Wiese, Gabor (2006) On projective linear groups over finite fields as Galois groups over the rational numbers. Preprintreihe der Fakultät Mathematik 14/2006, Working Paper, Regensburg.

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Date of publication of this fulltext: 05 Aug 2009 13:23

Abstract

Ideas and techniques from Khare´s and Wintenberger’s preprint on the proof of Serre’s conjecture for odd conductors are used to establish that for a fixed prime l infinitely many of the groups PSL₂(Flr ), PGL₂(Flr ) (for r running) occur as Galois groups over the rationals such that the corresponding number fields are unramified outside a set consisting of l and only one other prime.


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Item type:Monograph (Working Paper)
Series of the University of Regensburg:Preprintreihe der Fakultät Mathematik
Date:2006
Institutions:Mathematics > Prof. Dr. Alexander Schmidt
Dewey Decimal Classification:500 Science > 510 Mathematics
Status:Unknown
Refereed:No, this version has not been refereed yet (as with preprints)
Created at the University of Regensburg:Yes
Item ID:580
Owner only: item control page

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