ANUPQ : a GAP 4 package - References
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George Havas and M[ichael] F. Newman.
Application of computers to questions like those of Burnside.
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C. R. Leedham-Green and L. H. Soicher.
Collection from the left and other strategies.
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Computational group theory, Part 1.
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M[ichael] F. Newman.
Determination of groups of prime-power order.
In R. A. Bryce, J. Cossey, and M[ichael] F. Newman, editors,
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573 of Lecture Notes in Math., pages 73--84. Springer, Berlin,
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M. F. Newman, Werner Nickel, and Alice C. Niemeyer.
Descriptions of groups of prime-power order.
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M[ichael] F. Newman and E[amonn] A. O'Brien.
Application of computers to questions like those of Burnside, II.
Internat. J. Algebra Comput., 6:593--605, 1996.
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E[amonn] A. O'Brien.
The p-group generation algorithm.
J. Symbolic Comput., 9:677--698, 1990.
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E[amonn] A. O'Brien.
Isomorphism testing for p-groups.
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E[amonn] A. O'Brien.
Computing automorphism groups of p-groups.
In Wieb Bosma and Alf van der Poorten, editors, Computational
Algebra Number and Number Theory, pages 83--90. (Sydney, 1992), Kluwer
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C. C. Sims.
Computation with Finitely Presented Groups.
Cambridge University Press, 1994.
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M[ichael] R. Vaughan-Lee.
An aspect of the Nilpotent Quotient Algorithm.
In Michael D. Atkinson, editor, Computational Group Theory,
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M[ichael] R. Vaughan-Lee.
Collection from the left.
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M[ichael] R. Vaughan-Lee.
The restricted Burnside problem, volume 5 of London
Math. Soc. Monographs.
Oxford University Press, 1990.
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ANUPQ manual
Januar 2006