Finite simple groups with unique 2-length of centralizers of involutions
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KeywordsMathematical Logic Simple Group Finite Simple Group
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- 1.V. D. Mazurov, “Finite simple groups with cyclically intersecting Sylow 2-subgroups,” Algebra i Logika,10, No. 2, 188–198 (1971).Google Scholar
- 2.S. A. Syskin, “On finite groups with solvable centralizers of involutions,” Algebra i Logika,10, No. 3, 329–346 (1971).Google Scholar
- 3.H. Bender, “Transitive Gruppen gerader Ordnung in denen jede Involution genau einen Punkt festhalt,” J. Algebra,17, No. 4, 527–554 (1971).Google Scholar
- 4.G. Glauberman, “Central elements in core-free groups,” J. Algebra,4, No. 3, 403–420 (1966).Google Scholar
- 5.D. Gorenstein, “Finite groups the centralizers of whose involutions have normal 2-complements,” Canad. J. Math.,21, No. 2, 335–357 (1969).Google Scholar
- 6.D. Gorenstein, “On the centralizers of involutions in finite groups. II,” J. Algebra,14, No. 3, 350–372 (1970).Google Scholar
- 7.G. Higman, “Suzuki 2-groups,” Ill. J. Math.,7, 79–96 (1963).Google Scholar
- 8.Z. Janko and J. G. Thompson, “On finite simple groups whose Sylow 2-subgroups have no normal elementary subgroups of order 8,” Math. Z.,113, No. 5, 385–397 (1970).Google Scholar
- 9.M. Suzuki, “Finite groups in which the centralizer of any element of order 2 is 2-closed,” Ann. Math.,82, No. 2, 191–212 (1965).Google Scholar
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