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On the derived length of finite, graded Lie rings with prime-power order, and groups with prime-power order

Published online by Cambridge University Press:  17 April 2009

Susan Evans-Riley
Susan Evans-Riley
Affiliation:
School of Mathematics and Statistics, The University of Sydney, Sydney NSW 2006, Australia e-mail: susan@maths.usyd.edu.au
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Abstract

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Type
Abstracts of Australasian Ph.D. Theses
Information
Bulletin of the Australian Mathematical Society , Volume 64 , Issue 1 , August 2001 , pp. 171 - 172
Copyright
Copyright © Australian Mathematical Society 2001

References

[1]Blackburn, N., Problems on the theory of finite groups of prime-power order, Ph.D. Thesis (The University of Cambridge, 1956).Google Scholar
[2]Bosma, W., Cannon, J. and Playoust, C., ‘The Magma algebra system I: The user language’, J. Symbolic Comput 24 (1997), 235–265.CrossRefGoogle Scholar
[3]Evans-Riley, S., Newman, M.F. and Schneider, C., ‘On the soluble length of groups with prime-power order’, Bull. Austral. Math. Soc. 59 (1999), 343–346.CrossRefGoogle Scholar
[4]Mann, A., ‘The derived length of p-groups’, J. Algebra 224 (2000), 263–267.CrossRefGoogle Scholar