The strong Lefschetz property of monomial complete intersections in two variables

Abstract

In this paper we classify the monomial complete intersection algebras, in two variables, and of positive characteristic, which has the strong Lef- schetz property. Together with known results, this gives a complete classi- fication of the monomial complete intersections with the strong Lefschetz property.

References in corpus (2)

• Syzygy Bundles on P^2 and the Weak Lefschetz Property
• On the structure of monomial complete intersections in positive characteristic

Cited by in corpus (4)

• On the structure of monomial complete intersections in positive characteristic
• Algebraic stories from one and from the other pockets
• Roller Coaster Gorenstein algebras and Koszul algebras failing the weak Lefschetz property
• Limit $F$-signature functions of two-variable binomial hypersurfaces