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Title: The Artin exponent of finite groups (English)
Author: Nwabueze, Kenneth K.
Language: English
Journal: Acta Mathematica et Informatica Universitatis Ostraviensis
ISSN: 1211-4774
Volume: 5
Issue: 1
Year: 1997
Pages: 71-79
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Category: math
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MSC: 19A22
MSC: 20C15
MSC: 20D15
idZBL: Zbl 0931.20010
idMR: MR1828553
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Date available: 2009-01-30T09:05:00Z
Last updated: 2013-10-22
Stable URL: http://hdl.handle.net/10338.dmlcz/120516
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Reference: [1] A. DRESS: A characterization of solvable groups.Math. Z. 110, (1960), pp. 213-217. MR 0248239, 10.1007/BF01110213
Reference: [2] A. DRESS: Congгuence relations characterizing the representation ring of the Symmetric group.J. Algebra 2, (1986), pp 350 - 363. MR 0847165, 10.1016/0021-8693(86)90199-7
Reference: [3] A. DRESS: Notes on the theory of representation of finite groups.Lecture Notes, Bielefeld, 1971. MR 0360771
Reference: [4] A. DRESS C. SIEBENEICHER T. YOSHIDA: An application of Burnside rings in elementary finite group theory.J. Algebra 1, (1992), pp 27 - 44. MR 1144342
Reference: [5] T.Y. LAM: Artin exponent for finite groups.J. Algebra 9, (1968), pp. 94- 119. MR 0224705, 10.1016/0021-8693(68)90007-0
Reference: [6] K.K. NWABUEZE: Certain applications of the Burnside ring and its ghost ring in finite group theory I.Bull. Soc. Math. Belgium (to appear).
Reference: [7] T. TOM-DIECK: Transformation groups and representation theory.Lecture Notes in Math. 444? Springer-Verlag 1975. MR 0551743
Reference: [8] R. SWAN: Induced representation and projective modules.Ann. Math 71, (1960), pp 552 - 578. MR 0138688, 10.2307/1969944
Reference: [9] H. ZASSENHAUS: Theory of Groups.Chelsea, NewYork, 1958. Zbl 0083.24517, MR 0091275
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