5 citations · 13 across the 7 of their papers we have counts for
7 papers
Boundary Behavior of Bisectional Curvatures for Weighted Bergman Metrics
Sungmin Yoo
This paper investigates the asymptotic boundary behavior of the holomorphic bisectional curvature for weighted Bergman metrics. By characterizing extremal functions via -ortho…
Kähler-Einstein metrics on smooth Fano symmetric varieties with Picard number one
Jae-Hyouk Lee, Kyeong-Dong Park, Sungmin Yoo
Symmetric varieties are normal equivarient open embeddings of symmetric homogeneous spaces, and they are interesting examples of spherical varieties. We prove that all smooth Fano…
A certain Kähler potential of the Poincaré metric and its characterization
Young-Jun Choi, Kang-Hyurk Lee, Sungmin Yoo
We will show a rigidity of a Kähler potential of the Poincaré metric with a constant length differential.
Fiberwise Kähler-Ricci flows on families of bounded strongly pseudoconvex domains
Young-Jun Choi, Sungmin Yoo
Let be the projection map onto the second factor and let be a domain in such that for , every…
Holomorphic family of strongly pseudoconvex domains in a Kähler manifold
Young-Jun Choi, Sungmin Yoo
Let be a surjective holomorphic mapping between Kähler manifolds. Let be a bounded smooth domain in such that every generic fiber …
Asymptotic boundary behavior of the Bergman curvatures of a pseudoconvex domain
Sungmin Yoo
We present a method of obtaining a lower bound estimate of the curvatures of the Bergman metric without using the regularity of the kernel function on the boundary. As an applicati…
A differential-geometric analysis of the Bergman representative map
Sungmin Yoo
We show that the exponential map of the Bochner connection on the restricted holomorphic tangent bundle of a complex manifold admitting the positive-definite Bergman metric coincid…