Local delta invariants of weak del Pezzo surfaces with the anti-canonical degree $\geq 5$

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1. Verfasser: Akaike, Hiroto
Format: Preprint
Veröffentlicht: 2023
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_version_ 1866910900571602944
author Akaike, Hiroto
author_facet Akaike, Hiroto
contents The delta invariant interprets the criterion for the K-(poly)stability of log terminal Fano varieties. In this paper, we determine the whole local delta invariant for all weak del Pezzo surfaces with the anti-canonical degree $\geq 5$.
format Preprint
id arxiv_https___arxiv_org_abs_2304_09437
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Local delta invariants of weak del Pezzo surfaces with the anti-canonical degree $\geq 5$
Akaike, Hiroto
Algebraic Geometry
Primary 14J50, Secondary 14J17, 14J26
The delta invariant interprets the criterion for the K-(poly)stability of log terminal Fano varieties. In this paper, we determine the whole local delta invariant for all weak del Pezzo surfaces with the anti-canonical degree $\geq 5$.
title Local delta invariants of weak del Pezzo surfaces with the anti-canonical degree $\geq 5$
topic Algebraic Geometry
Primary 14J50, Secondary 14J17, 14J26
url https://arxiv.org/abs/2304.09437