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Asymptotic resurgences for ideals of positive...
Journal article

Asymptotic resurgences for ideals of positive dimensional subschemes of projective space

Abstract

Recent work of Ein–Lazarsfeld–Smith and Hochster–Huneke raised the containment problem of determining which symbolic powers of an ideal are contained in a given ordinary power of the ideal. Bocci–Harbourne defined a quantity called the resurgence to address this problem for homogeneous ideals in polynomial rings, with a focus on zero-dimensional subschemes of projective space. Here we take the first steps toward extending this work to higher …

Authors

Guardo E; Harbourne B; Van Tuyl A

Journal

Advances in Mathematics, Vol. 246, , pp. 114–127

Publisher

Elsevier

Publication Date

October 2013

DOI

10.1016/j.aim.2013.05.027

ISSN

0001-8708