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On projective linear groups over finite fields as Galois groups over the rational numbers
WIESE, Gabor
2008In Modular forms on Schiermonnikoog
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Abstract :
[en] Ideas and techniques from Khare's and Wintenberger's article 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 PSL_2(F_{l^r}) (for r running) occur as Galois groups over the rationals such that the corresponding number fields are unramified outside a set consisting of l, the infinite place and only one other prime.
Disciplines :
Mathematics
Author, co-author :
WIESE, Gabor  ;  University of Luxembourg > Faculty of Science, Technology and Communication (FSTC) > Mathematics Research Unit
Language :
English
Title :
On projective linear groups over finite fields as Galois groups over the rational numbers
Publication date :
2008
Main work title :
Modular forms on Schiermonnikoog
Publisher :
Cambridge Univ. Press, Cambridge, Unknown/unspecified
Pages :
343--350
Peer reviewed :
Peer reviewed
Available on ORBilu :
since 20 November 2013

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