Relative Chow stability and optimal weights
From MaRDI portal
Publication:6106070
DOI10.1090/proc/16426zbMath1526.53070arXiv1710.02536MaRDI QIDQ6106070
Publication date: 27 June 2023
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1710.02536
Geometric invariant theory (14L24) Global differential geometry of Hermitian and Kählerian manifolds (53C55) Kähler manifolds (32Q15)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- An example of an asymptotically Chow unstable manifold with constant scalar curvature
- Extremal metrics and lower bound of the modified K-energy
- Scalar curvature and projective embeddings. I
- Geometric analysis of Chow Mumford stability.
- Stability of extremal Kähler manifolds
- Moment map, Futaki invariant and stability of projective manifolds
- An energy-theoretic approach to the Hitchin-Kobayashi correspondence for manifolds. I.
- An obstruction to asymptotic semistability and approximate critical metrics
- Transformation groups in differential geometry.
- Relative Chow stability and extremal metrics
- A moment map picture of relative balanced metrics on extremal Kähler manifolds
- A splitting theorem for extremal Kähler metrics
- Relative stability associated to quantised extremal Kähler metrics
- Stability, energy functionals, and Kähler-Einstein metrics
- Quantisation of extremal Kähler metrics
- Scalar curvature and asymptotic Chow stability of projective bundles and blowups
- Constant Scalar Curvature Kahler Metric Obtains the Minimum of K-energy
- EXTREMAL ALMOST-KÄHLER METRICS
- Extremal metrics and K-stability
- Scalar curvature and projective embeddings, II
- ASYMPTOTIC CHOW SEMI-STABILITY AND INTEGRAL INVARIANTS
- UNIQUENESS OF EXTREMAL KÄHLER METRICS FOR AN INTEGRAL KÄHLER CLASS
- Scalar curvature, moment maps, and the Deligne pairing
- Geometric criterion for Gieseker-Mumford stability of polarized manifolds
This page was built for publication: Relative Chow stability and optimal weights