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math.AGJan 28, 2020
7
citations (OpenAlex)
authors
  • Yuchen Liu
  • Ziwen Zhu
arXiv abstractPDF
paper

Equivariant K-stability under finite group action

arXiv:2001.10557

Abstract

We show that G-equivariant K-semistability (resp. G-equivariant K-polystability) implies K-semistability (resp. K-polystability) for log Fano pairs when G is a finite group.

17 pages. Comments are very welcome

References in corpus (15)

  • A generalization of Ross-Thomas' slope theory
  • Existence of moduli spaces for algebraic stacks
  • CM Stability and the Generalized Futaki Invariant I
  • Boundedness of Q-Fano varieties with degrees and alpha-invariants bounded from below
  • Existence of valuations with smallest normalized volume
  • Algebraicity of the Metric Tangent Cones and Equivariant K-stability
  • Stability of Valuations and Kollár Components
  • Optimal destabilization of K-unstable Fano varieties via stability thresholds
  • Openness of uniform K-stability in families of Q-Fano varieties
  • The normalized volume of a singularity is lower semicontinuous
  • The uniform version of Yau-Tian-Donaldson conjecture for singular Fano varieties
  • Wall crossing for K-moduli spaces of plane curves
  • Boundedness of varieties of Fano type with alpha-invariants and volumes bounded below
  • On the sharpness of Tian's criterion for K-stability
  • A Note on Equivariant K-stability

Cited by in corpus (4)

  • On K-stability of some del Pezzo surfaces of Fano index 2
  • K-stability of cubic fourfolds
  • A Note on Equivariant K-stability
  • K-stability and birational models of moduli of quartic K3 surfaces
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