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Isomorphic Subgroups of Finite p-groups Revisited
Published online by Cambridge University Press: 20 November 2018
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Several papers of George Glauberman have appeared which analyze the structure of a finite p-group which contains two isomorphic maximal subgroups. The usual setting for an application of these results is a finite group, a p-subgroup, and an isomorphism of this p-group induced by conjugation. In this paper we prove a stronger version of Glauberman's Theorem 8.1 [1].
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- Research Article
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- Copyright © Canadian Mathematical Society 1974
References
1.
Glauberman, G., Isomorphic subgroups of finite p-groups.
J, Can. J. Math.
20 (1971), 983–1022.Google Scholar
2.
Glauberman, G., Isomorphic subgroups of finite p-groups. II, Can. J. Math.
20 (1971), 1023–1039.Google Scholar
4.
Specht, William, The quadratic pairs theorem in local analysis, Ph.D. thesis, University of Chicago, 1972.Google Scholar
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