Quadruply-transitive permutation groups whose four-point stabilizer is a Frobenius group

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On the Normal Structure of a One-point Stabilizer in a Doubly Transitive Permutation Group

Let G be a doubly transitive permutation group on a finite set fi, and let K" be a normal subgroup of the stabilizer Ga of a point a in £2. If the action of Ga on the set of orbits of K" in £2—{a} is 2-primitive with kernel K" it is shown that either G is a normal extension of PSL(3, q) or K" n Gy is a strongly closed subgroup of Gay in Ga, where y e £2—{a}. If in addition the action of Go on t...

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ژورنال

عنوان ژورنال: Proceedings of the Japan Academy, Series A, Mathematical Sciences

سال: 1977

ISSN: 0386-2194

DOI: 10.3792/pja/1195517922