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Turkish Journal of Mathematics

Authors

JINJIA LI

DOI

10.3906/mat-1812-55

Abstract

In a recent paper, De Stefani and N\'{u}\~{n}ez-Betancourt proved that for a standard-graded $F$-pure $k$-algebra $R$, its diagonal $F$-threshold $c(R)$ is always at least $-a(R)$, where $a(R)$ is the $a$-invariant. In this paper, we establish a refinement of this result in the setting of complete intersection rings.

First Page

1372

Last Page

1376

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