The paper gives explicit formulas and quantitative bounds for weighted bisectional curvature using L2 projections and the squeezing function, proving asymptotic coincidence with the unit ball at strongly pseudoconvex points and unifying known results for Kähler-Einstein metrics.
Tian,On a set of polarized K¨ ahler metrics on algebraic manifolds, J
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Boundary Behavior of Bisectional Curvatures for Weighted Bergman Metrics
The paper gives explicit formulas and quantitative bounds for weighted bisectional curvature using L2 projections and the squeezing function, proving asymptotic coincidence with the unit ball at strongly pseudoconvex points and unifying known results for Kähler-Einstein metrics.