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- W1569181845 startingPage "243" @default.
- W1569181845 abstract "The question of whether a closed Riemannian manifold has infinitely many geometrically distinct closed geodesics has a long history. Though unsolved in general, it is well understood in the case of surfaces. For surfaces of revolution diffeomorphic to the sphere, a refinement of this problem was introduced by Borzellino, Jordan-Squire, Petrics, and Sullivan. In this article, we quantify their result by counting distinct geodesics of bounded length. In addition, we reframe these results to obtain a couple of characterizations of the round two-sphere." @default.
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- W1569181845 date "2017-01-01" @default.
- W1569181845 modified "2023-09-26" @default.
- W1569181845 title "Characterizations of the round two-dimensional sphere in terms of closed geodesics" @default.
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- W1569181845 doi "https://doi.org/10.2140/involve.2017.10.243" @default.
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