We consider a homogeneous graded algebra on a field $K$, which is the Segre product of a $K-$polynomial ring in $m$ variables and the second squarefree Veronese subalgebra of a $K-$polynomial ring in $n$ variables, generated over $K$ by elements of degree $1$. We describe a class of graded ideals of the Segre product with a linear resolution, provided that the minimal system of generators satisfies a suitable condition of combinatorial kind.
|Titolo:||Ideals with linear resolution in Segre products|
FAILLA, Gioia (Corresponding)
|Data di pubblicazione:||2017|
|Appare nelle tipologie:||1.1 Articolo in rivista|