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- W2145831343 abstract "Abstract Let k be a non-zero complex number and let u and v be elements of a finite group G . Suppose that at most one of u and v belongs to O(G) , the maximal normal subgroup of G of odd order. It is shown that G satisfies X(v)–X(u) = k for every complex nonprincipal irreducible character X in the principal 2-block of G , if and only if G/O(G) is isomorphic to one of the following groups: C 2 , PSL (2, 2 n ) or pΣL (2, 5 2 a +1 ), where n ≥2 and a ≥ 1. Subject classification (Amer. Math. Soc. (MOS) 1970) : 20 C 20" @default.
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- W2145831343 date "1979-08-01" @default.
- W2145831343 modified "2023-09-23" @default.
- W2145831343 title "On characters in the principal 2-block, II" @default.
- W2145831343 cites W4236903787 @default.
- W2145831343 doi "https://doi.org/10.1017/s1446788700014968" @default.
- W2145831343 hasPublicationYear "1979" @default.
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