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Turkish Journal of Mathematics

Authors

ERIC CHOI

DOI

10.55730/1300-0098.3463

Abstract

Kondo-Tanaka proved that if a rotationally symmetric plane $M_m$ is von Mangoldt or Cartan-Hadamard outside a compact set and has finite total curvature, then it has a sector with no pair of cut points. We show that the condition of finite total curvature can be removed. %The abstract should provide clear information about the research and the results obtained, and should not exceed 200 words. The abstract should not contain citations.

Keywords

Radial curvature, critical point, surface of revolution, finite topological type, finite total curvature, cut point, conjugate point

First Page

1791

Last Page

1798

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