Wedge decomposition of polyhedral products
arXiv:1304.4722
Abstract
We prove that certain polyhedral products, including the moment-angle complexes, for the Alexander duals of shellable and sequentially Cohen-Macaulay complexes decompose into wedges of explicitly given suspension spaces, which implies the properties of the Stanley-Reisner rings, known as Golod, of theses complexes.
This paper has been withdrawn by the authors since the revised and expanded version with a new title "Topology of polyhedral products and the Golod property of Stanley-Reisner rings" has been submitted