Article
Details
Citation
Buekenhout F & Rowlinson P (1974) On (1, 4)-Groups II. Journal of the London Mathematical Society, s2-8 (3), pp. 507-513. https://doi.org/10.1112/jlms/s2-8.3.507
Abstract
First paragraph: We recall some definitions and notation from [15]. A (c,ƒ)-group is a finite c-transitive permutation group (G, Ω) of even order such that ƒ is the maximal number of points of Ω fixed by an involution of G. A d-involution of G is an involution fixing precisely d points of Ω. For ge G, Δ(g) is the set of fixed points of g, and (when Δ(g) is non-empty) K(g), D(g) are respectively the setwise, pointwise stabilizers of Δ(g). By a 4-block we shall mean any set Δ(g) where g is a 4-involution.
Journal
Journal of the London Mathematical Society: Volume s2-8, Issue 3
Status | Published |
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Publication date | 31/08/1974 |
Publisher | Oxford University Press for the London Mathematical Society |
ISSN | 0024-6107 |
eISSN | 1469-7750 |
People (1)
Emeritus Professor, Mathematics