A differential in the Lyndon—Hochschild—Serre spectral sequence
Leary, Ian J. (1993) A differential in the Lyndon—Hochschild—Serre spectral sequence. Journal of Pure and Applied Algebra, 88, (1-3), 155-168. (doi:10.1016/0022-4049(93)90019-P).
Full text not available from this repository.
We consider the Lyndon-Hochschild-Serre spectral sequence with coefficients in the field of p elements for central extensions in which the kernel is cyclic of order a power of p. For these spectral sequences the second and third differentials are known; we give a description of the fourth differential. The differential from odd rows to even rows involves a Massey triple product, and we calculate these products in the cohomology of any finite abelian group.
|Subjects:||Q Science > QA Mathematics|
|Divisions:||Faculty of Social and Human Sciences > Mathematical Sciences > Pure Mathematics
|Date Deposited:||18 Oct 2011 12:27|
|Last Modified:||27 Mar 2014 19:46|
|RDF:||RDF+N-Triples, RDF+N3, RDF+XML, Browse.|
Actions (login required)