Abstract:
A finite dinilpotent grouup G is one that can be written as the
product of two finite nilpotent groups, A and B say. A finite
dinilpotent group is always soluble. If A is abelian and B is
metabelian we show that a bound on the derived length given by
Kazarin can be improved. We show that G has derived length at
most 3 unless G contains a section with a well defined structure;
in particular if G is of odd order, G has derived length at
most 3.
![[Back]](/images/prevpage.gif)
![[Index]](/images/index.gif)
![[Help]](/images/help.gif)
![[MSI]](/images/msi.gif)
![[ANU Online]](/images/online.gif)
