A characterization of PSL(2, 11) and S5

Hiroshi KIMURA

doi:10.2969/jmsj/02430397

A characterization of PSL(2, 11) and S₅

Hiroshi KIMURA

著者情報

ジャーナルフリー

1972 年 24 巻 3 号 p. 397-404

DOI https://doi.org/10.2969/jmsj/02430397

詳細

Published: 1972 Received: 1971/03/10 Available on J-STAGE: 2006/09/29 Accepted: - Advance online publication: - Revised: -
訂正情報
訂正日: 2006/09/29 訂正理由: - 訂正箇所: 引用文献情報訂正内容: Wrong : 1) G. Glauberman, Central elements in core-free groups, J. Algebra, 4 (1966), 403-420.
2) D. Gorenstein, Finite groups, Harper and Row, New York, 1968.
3) D. Gorenstein and J. H. Walter, The characterization of finite groups with dihedral Sylow 2-subgroups, I, II, III, J. Algebra, 2 (1965), 85-151, 218-270, 334-393.
4) N. Ito, On doubly transitive groups of degree n and order 2(n-1)n, Nagoya Math. J., 27 (1966), 409-417.
5) W. M. Kantor, M. E. O'Nan and G. M. Seitz, 2-transitive groups in which the stabilizer of two points is cyclic (to appear).
6) H. Kimura, On some doubly transitive permutation groups of degree n and order 2^l(n-1)n, J. Math. Soc. Japan, 22 (1970), 263-277.
7) H. Kimura, On doubly transitive permutation groups of degree n and order 2p(n-1)n, Osaka. J. Math., 7 (1970), 275-290.
8) H. Kimura, On some doubly transitive groups such that the stabilizer of two symbols is cyclic, J. Fac. Sci. Hokkaido Univ. (to appear).
9) H. Lüneburg, Charakterisierungen der endlichen desargusschen projektiven Ebenen, Math. Z., 85 (1964), 419-450.
10) H. Wielandt, Finite permutation groups, Academic Press, New York, 1964.

Right : [1] G. Glauberman, Central elements in core-free groups, J. Algebra, 4 (1966), 403-420.
[2] D. Gorenstein, Finite groups, Harper and Row, New York, 1968.
[3] D. Gorenstein and J. H. Walter, The characterization of finite groups with dihedral Sylow 2-subgroups, I, II, III, J. Algebra, 2 (1965), 85-151, 218-270, 334-393.
[4] N. Ito, On doubly transitive groups of degree n and order 2(n-1)n, Nagoya Math. J., 27 (1966), 409-417.
[5] W. M. Kantor, M. E. O'Nan and G. M. Seitz, 2-transitive groups in which the stabilizer of two points is cyclic (to appear).
[6] H. Kimura, On some doubly transitive permutation groups of degree n and order 2^l(n-1)n, J. Math. Soc. Japan, 22 (1970), 263-277.
[7] H. Kimura, On doubly transitive permutation groups of degree n and order 2p(n-1)n, Osaka. J. Math., 7 (1970), 275-290.
[8] H. Kimura, On some doubly transitive groups such that the stabilizer of two symbols is cyclic, J. Fac. Sci. Hokkaido Univ. (to appear).
[9] H. Lüneburg, Charakterisierungen der endlichen desargusschen projektiven Ebenen, Math. Z., 85 (1964), 419-450.
[10] H. Wielandt, Finite permutation groups, Academic Press, New York, 1964.

訂正日: 2006/09/29 訂正理由: - 訂正箇所: PDFファイル訂正内容: -

責任著者(Corresponding author)

訂正情報

J-STAGEへの登録はこちら（無料）