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Sophie

distrib > Mandriva > 2010.0 > i586 > media > contrib-release > by-pkgid > 91213ddcfbe7f54821d42c2d9e091326 > files > 1757

gap-system-packages-4.4.12-5mdv2010.0.i586.rpm

  
  
  References
  
  [CS06]  Catino,  F.  and Spinelli, E. , Lie nilpotent group algebras and
  upper   Lie  codimension  subgroups,  Comm.  Algebra,  34  (10)  (2006),
  3859--3873
  
  [D92]  Du, X. K. , The centers of a radical ring, Canad. Math. Bull., 35
  (2) (1992), 174-179
  
  [HB82]   Huppert,   B.   and   Blackburn,   N.   ,  Finite  groups.  II,
  Springer-Verlag,    Grundlehren    der   Mathematischen   Wissenschaften
  [Fundamental  Principles  of Mathematical Sciences], 242, Berlin (1982),
  xiii+531, (, AMD, 44)
  
  [LR86]  Levin,  F.  and Rosenberger, G. , Lie metabelian group rings, in
  Group   and   semigroup   rings   (Johannesburg,  1985),  North-Holland,
  North-Holland Math. Stud., 126, Amsterdam (1986), 153--161
  
  [PPS73]  Passi,  I.  B.  S.  and  Passman, D. S. and Sehgal, S. K. , Lie
  solvable group rings, Canad. J. Math., 25 (1973), 748--757
  
  [R97]    Rossmanith,   R.   ,   Centre-by-metabelian   group   algebras,
  Friedrich-Schiller-Universit\accent127at Jena (1997)
  
  [R00]  Rossmanith,  R. , Lie centre-by-metabelian group algebras in even
  characteristic. I, II, Israel J. Math., 115 (2000), 51--75, 77--99
  
  [R02]  Rossmanith,  R.  ,  Lie  centre-by-metabelian group algebras over
  commutative rings, J. Algebra, 251 (2) (2002), 503--508
  
  [S91]  Shalev, A. , Lie dimension subgroups, Lie nilpotency indices, and
  the exponent of the group of normalized units, J. London Math. Soc. (2),
  43 (1) (1991), 23--36
  
  [S94]  Sims,  C.  C.  ,  Computation  with  finitely  presented  groups,
  Cambridge   University   Press,  Encyclopedia  of  Mathematics  and  its
  Applications, 48, Cambridge (1994), xiii+604
  
  [W93]  Wursthorn,  M.  ,  Isomorphisms  of  modular  group  algebras: an
  algorithm  and  its application to groups of order $2\sp 6$, J. Symbolic
  Comput., 15 (2) (1993), 211--227
  
  
  
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