The Stanley conjecture on monomial almost complete intersection ideals

Abstract

Let $I$ be a monomial almost complete intersection ideal of a polynomial algebra $S$ over a field. Then Stanley's Conjecture holds for $S/I$ and $I$.

4 pages. This paper was accepted to be publish in Bull. Math. Soc. Sc. Math. Roumanie

References in corpus (2)

• Stanley depth of monomial ideals with small number of generators
• Stanley depth of square free Veronese ideals

Cited by in corpus (6)

• Lexsegment ideals of Hilbert depth 1
• Depth of some square free monomial ideals
• Three generated, squarefree, monomial ideals
• Stanley depth on five generated, squarefree, monomial ideals
• Stanley depth of monomial ideals
• Almost complete intersections and Stanley's conjecture