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On completeness of the
Bergman metric and its subordinate metrics. II
Kyong Taik Hahn |
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Vol. 68 (1977), No. 2, 437–446
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Abstract |
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Let M be a complex manifold of dimension n furnished with both the Bergman metric and the Carathéodory distance. The main result of the present paper is to prove that the Bergman metric is always greater than or equal to the Carathéodory distance on M. The case where M is a bounded domain in the space Cn was already considered by the author in Proc. Nat. Acad. Sci. (U.S.A.), 73 (1976), 4294. |
Mathematical Subject Classification
Primary: 32H15
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Milestones
Received: 20 June 1976
Published: 1 February 1977
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Authors |
| Kyong Taik Hahn | |
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