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Mod Galois representations of solvable image
Authors:Hyunsuk Moon  Yuichiro Taguchi
Institution:Department of Mathematics, Hokkaido University, Sapporo, 060-0810, Japan ; Department of Mathematics, Hokkaido University, Sapporo, 060-0810, Japan
Abstract:

It is proved that, for a number field $K$ and a prime number $p$, there exist only finitely many isomorphism classes of continuous semisimple Galois representations of $K$ into $\operatorname{GL}_{d}(\overline{\mathbb{F}}_{p})$ of fixed dimension $d$ and bounded Artin conductor outside $p$ which have solvable images. Some auxiliary results are also proved.

Keywords:
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