Alexandrov curvature of Kaehler curves

Mathematics – Differential Geometry

Scientific paper

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Scientific paper

We study the intrinsic geometry of a one-dimensional complex space provided
with a Kaehler metric in the sense of Grauert. We show that if K is an upper
bound for the Gaussian curvature on the regular locus, then the intrinsic
metric has curvature at most K in the sense of Alexandrov.

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