A classification of the weak Lefschetz property for almost complete intersections generated by uniform powers of general linear forms
Abstract
We use Macaulay's inverse system to study the Hilbert series for almost complete intersections generated by uniform powers of general linear forms. This allows us to give a classification of the Weak Lefschetz property for these algebras, settling a conjecture by Migliore, Mir\'o-Roig, and Nagel.
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