\begin{thebibliography}{Wur93}

\bibitem[CS06]{CS}
F.~Catino and E.~Spinelli.
\newblock Lie nilpotent group algebras and upper {L}ie codimension subgroups.
\newblock {\em Comm. Algebra}, 34(10):3859--3873, 2006.

\bibitem[Du92]{Du}
X.~K. Du.
\newblock The centers of a radical ring.
\newblock {\em Canad. Math. Bull.}, 35(2):174--179, 1992.

\bibitem[HB82]{HB}
B.~Huppert and N.~Blackburn.
\newblock {\em Finite groups. {II}}, volume 242 of {\em Grundlehren der
  Mathematischen Wissenschaften [Fundamental Principles of Mathematical
  Sciences]}.
\newblock Springer-Verlag, Berlin, 1982.
\newblock , AMD, 44.

\bibitem[LR86]{LR86}
F.~Levin and G.~Rosenberger.
\newblock Lie metabelian group rings.
\newblock In {\em Group and semigroup rings (Johannesburg, 1985)}, volume 126
  of {\em North-Holland Math. Stud.}, pages 153--161. North-Holland, Amsterdam,
  1986.

\bibitem[PPS73]{PPS73}
I.~B.~S. Passi, D.~S. Passman, and S.~K. Sehgal.
\newblock Lie solvable group rings.
\newblock {\em Canad. J. Math.}, 25:748--757, 1973.

\bibitem[Ros97]{Ros97}
R.~Rossmanith.
\newblock {\em Centre-by-metabelian group algebras}.
\newblock PhD thesis, Friedrich-Schiller-Universit{\accent127a}t Jena, 1997.

\bibitem[Ros00]{Ros00}
R.~Rossmanith.
\newblock Lie centre-by-metabelian group algebras in even characteristic. {I},
  {II}.
\newblock {\em Israel J. Math.}, 115:51--75, 77--99, 2000.

\bibitem[Ros02]{Ross}
R.~Rossmanith.
\newblock Lie centre-by-metabelian group algebras over commutative rings.
\newblock {\em J. Algebra}, 251(2):503--508, 2002.

\bibitem[Sha91]{Shalev91}
A.~Shalev.
\newblock Lie dimension subgroups, {L}ie nilpotency indices, and the exponent
  of the group of normalized units.
\newblock {\em J. London Math. Soc. (2)}, 43(1):23--36, 1991.

\bibitem[Sim94]{Sims}
C.~C. Sims.
\newblock {\em Computation with finitely presented groups}, volume~48 of {\em
  Encyclopedia of Mathematics and its Applications}.
\newblock Cambridge University Press, Cambridge, 1994.

\bibitem[Wur93]{Wursthorn}
M.~Wursthorn.
\newblock Isomorphisms of modular group algebras: an algorithm and its
  application to groups of order {$2\sp 6$}.
\newblock {\em J. Symbolic Comput.}, 15(2):211--227, 1993.

\end{thebibliography}