Abstract
In this paper we classify irreducible representations
of quasi-simple groups with cyclic Sylow p-subgroup P = 〈g〉 such that
(g) has at least one eigenvalue of multiplicity 1.

Editor-in-Chief: Wilson, John S.
Managing Editor: Howie, James / Kramer, Linus / Parker, Christopher W.
Editorial Board Member: Abért, Miklós / Borovik, Alexandre V. / Boston, Nigel / Bridson, Martin R. / Caprace, Pierre-Emmanuel / Giovanni, Francesco / Guralnick, Robert / Jaikin Zapirain, Andrei / Kessar, Radha / Khukhro, Evgenii I. / Kochloukova, Dessislava H. / Malle, Gunter / Olshanskii, Alexander / Remy, Bertrand / Robinson, Derek J.S. / Willis, George
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Citation Information: Journal of Group Theory. Volume 10, Issue 5, Pages 585–612, ISSN (Online) 1435-4446, ISSN (Print) 1433-5883, DOI: 10.1515/JGT.2007.045, September 2007
In this paper we classify irreducible representations
of quasi-simple groups with cyclic Sylow p-subgroup P = 〈g〉 such that
(g) has at least one eigenvalue of multiplicity 1.
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