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Volumn 156, Issue 1, 2002, Pages 333-344

New refinements of the McKay conjecture for arbitrary finite groups

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EID: 0036662555     PISSN: 0003486X     EISSN: None     Source Type: Journal    
DOI: 10.2307/3597192     Document Type: Article
Times cited : (60)

References (11)
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    • Alperin, J.L.1
  • 2
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    • M. Broué Isométries parfaites, types de blocs, catégories dérivées, Astérisque 181-182 (1990), 61-92.
    • (1990) Astérisque , vol.181-182 , pp. 61-92
    • Broué, M.1
  • 3
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    • Dade, E.C.1
  • 4
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    • The Isaacs-Navarro conjecture for symmetric groups
    • to appear
    • P. Fong, The Isaacs-Navarro conjecture for symmetric groups, J. Algebra, to appear.
    • J. Algebra
    • Fong, P.1
  • 5
    • 0003361647 scopus 로고
    • The blocks of finite general linear and unitary groups
    • P. Fong and B. Srinivasan, The blocks of finite general linear and unitary groups, Invent. Math. 69 (1982), 109-153.
    • (1982) Invent. Math. , vol.69 , pp. 109-153
    • Fong, P.1    Srinivasan, B.2
  • 6
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    • Characters of solvable and symplectic groups
    • I.M. Isaacs, Characters of solvable and symplectic groups, Amer. J. Math. 95 (1973), 594-635.
    • (1973) Amer. J. Math. , vol.95 , pp. 594-635
    • Isaacs, I.M.1
  • 8
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    • Characters of p'-degree of p-solvable groups
    • I.M. Isaacs and G. Navarro, Characters of p'-degree of p-solvable groups, J. Algebra, 246 (2001), 394-413.
    • (2001) J. Algebra , vol.246 , pp. 394-413
    • Isaacs, I.M.1    Navarro, G.2
  • 9
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    • A new invariant for simple groups
    • J. McKay, A new invariant for simple groups, Notices Amer. Math. Soc. 18 (1971), 397.
    • (1971) Notices Amer. Math. Soc. , vol.18 , pp. 397
    • McKay, J.1
  • 10
    • 0011655841 scopus 로고
    • Irreducible representations of odd degree
    • _, Irreducible representations of odd degree, J. Algebra 20 (1972), 416-418.
    • (1972) J. Algebra , vol.20 , pp. 416-418
  • 11
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    • The McKay conjecture is true for the sporadic simple groups
    • R.A. Wilson, The McKay conjecture is true for the sporadic simple groups, J. Algebra 207 (1998), 294-305.
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    • Wilson, R.A.1


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