Subject: question for the toplist
Date: Tue, 11 Feb 2003 21:04:02 +0000 (GMT)
From: Andrey Lazarev
It is well-known that any connected commutative differential graded
algebra admits a minimal model. Around 1978 Neisendorfer and, perhaps,
others showed that a connected differential graded Lie algebra also has
a minimal model. It was conjectured then by Neisendorfer that a (not
necessarily connected) dglie algebra admits a minimal model provided its
homology Lie algebra is nilpotent.
Does anyone know whether this conjecture has been proved since then?
Andrey