Webthe following structure theorem for Q-Fano varieties that admit a Kahler-Einstein¨ metric. Theorem A. Let X be a Q-Fano variety admitting a Kahler-Einstein¨ metric w. Then TX is … WebV,n of K-semistable Q-Fano varieties of dimen-sion n and volume V is an Artin stack of finite type over k and admits a separated good moduli space XKss V,n! X Kps V,n, whose k-points parameterize K-polystable Q-Fano varieties of dimension n and volume V. In fact, the boundedness of XKss V,n was settled in [Jia20], which heavily relied on ...
A valuative criterion for uniform K-stability of $\\mathbb{Q}$-Fano ...
Webspace". Stability, or K-polystability, is not relevant: I am not into the ner question of what exactly are the points of the moduli space and what Fano varieties they correspond to. My De nition 9 below captures the Fano varieties that correspond to the generic points of irreducible components of the moduli space. De nition 8. http://druel.perso.math.cnrs.fr/textes/Stability_QFano.pdf red river tile oklahoma city
K-polystability of Q-Fano varieties admitting Kahler-Einstein metrics
Web19 aug. 2024 · K-stability of Fano varieties The notion of K-stability was introduced by Tian 60 in an attempt to characterise the existence of Kähler–Einstein metrics on Fano … Web28 mei 2012 · Abstract. It is shown that any, possibly singular, Fano variety X admitting a Kahler-Einstein metric is K-polystable, thus confirming one direction of the Yau-Tian … Web28 mei 2012 · It is shown that any, possibly singular, Fano variety X admitting a Kähler-Einstein metric is K-polystable, thus confirming one direction of the Yau-Tian-Donaldson … richmond county middle school