Opuscula Mathematica
Opuscula Math. 37, no. 6 (), 829-837
Opuscula Mathematica

Ideals with linear quotients in Segre products

Abstract. We establish that the Segre product between a polynomial ring on a field \(K\) in \(m\) variables and the second squarefree Veronese subalgebra of a polynomial ring on \(K\) in \(n\) variables has the intersection degree equal to three. We describe a class of monomial ideals of the Segre product with linear quotients.
Keywords: monomial algebras, graded ideals, linear resolutions.
Mathematics Subject Classification: 13A30, 13D45.
Cite this article as:
Gioia Failla, Ideals with linear quotients in Segre products, Opuscula Math. 37, no. 6 (2017), 829-837, http://dx.doi.org/10.7494/OpMath.2017.37.6.829
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ISSN 1232−9274, e-ISSN 2300−6919, DOI https://doi.org/10.7494/OpMath
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