On the boundary behavior of the holomorphic sectional curvature of the Bergman metric
We obtain a conceptually new differential geometric proof of P. F. Klembeck’s result (cf. ) that the holomorphic sectional curvature k g (z ) of the Bergman metric of a strictly pseudoconvex domain Ω ⊂ ℂ n approaches −4/(n + 1) (the constant sectional curvature of the Bergman metric of the unit ball) as z → ∂ Ω.
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