Smooth and singular Kahler-Einstein metrics
By Yanir A. Rubinstein. 2014
91 citations recorded by the source corpus.
Smooth Kähler–Einstein metrics have been studied for the past 80 years. More recently, singular Kähler–Einstein metrics have emerged as objects of intrinsic interest, both in differential and algebraic geometry, as well as a powerful tool in better understanding their smooth counterparts. This article is mostly a survey of some of these developments.
Subfields: Applied Mathematics, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/dc30473069314ffdbcb2c34d94e2c5bf487a6839
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In Applied Mathematics
- Tam'as Darvas
- Yanir A. Rubinstein
- Chi Li
- Robert J. Berman
- Xiuxiong Chen
- Jingrui Cheng
- Chinh H. Lu
- Mattias Jonsson
In Geometry and Topology
- Tam'as Darvas
- Yanir A. Rubinstein
- Chi Li
- Robert J. Berman
- Xiuxiong Chen
- Jingrui Cheng
- Chinh H. Lu
- Mattias Jonsson
Citations in the corpus
- Kähler–Einstein metrics and volume minimization (2016, unknown): “rise to a singular Kähler–Riemannian metric structure ωφ := √ −1∂∂̄φ with edge cone singularities along E (see [22,32,53]).”
- Tian's properness conjectures and Finsler geometry of the space of Kahler metrics (2015, methodology): “1 Kähler–Einstein (edge) metrics For an introduction to Kähler edge geometry we refer to the expository article [48].”