Metric circle (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Metric circle" in English language version.

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Katz, Mikhail (1991), "On neighborhoods of the Kuratowski imbedding beyond the first extremum of the diameter functional", Polska Akademia Nauk, 137 (3): 161–175, doi:10.4064/fm-137-3-161-175, MR 1110030
Kurita, Minoru (1965), "On certain mappings of Riemannian manifolds", Nagoya Mathematical Journal, 25: 121–142, doi:10.1017/S0027763000011491, MR 0175062, Here we mean by Riemannian circles those curves on [a Riemannian manifold] whose developments into the Euclidean space are circles.
Gromov, Mikhael (1983), "Filling Riemannian manifolds", Journal of Differential Geometry, 18 (1): 1–147, doi:10.4310/jdg/1214509283, MR 0697984

Dress, Andreas W. M.; Maehara, Hiroshi; Pang, Sabrina Xing Mei; Zeng, Zhenbing (2019), "On the Structure of Discrete Metric Spaces Isometric to Circles", in Du, Ding{-}Zhu; Li, Lian; Sun, Xiaoming; Zhang, Jialin (eds.), Algorithmic Aspects in Information and Management – 13th International Conference, AAIM 2019, Beijing, China, August 6–8, 2019, Proceedings, Lecture Notes in Computer Science, vol. 11640, Springer, pp. 83–94, doi:10.1007/978-3-030-27195-4_8, ISBN 978-3-030-27194-7
Katz, Mikhail (1991), "On neighborhoods of the Kuratowski imbedding beyond the first extremum of the diameter functional", Polska Akademia Nauk, 137 (3): 161–175, doi:10.4064/fm-137-3-161-175, MR 1110030
Kurita, Minoru (1965), "On certain mappings of Riemannian manifolds", Nagoya Mathematical Journal, 25: 121–142, doi:10.1017/S0027763000011491, MR 0175062, Here we mean by Riemannian circles those curves on [a Riemannian manifold] whose developments into the Euclidean space are circles.
Gromov, Mikhael (1983), "Filling Riemannian manifolds", Journal of Differential Geometry, 18 (1): 1–147, doi:10.4310/jdg/1214509283, MR 0697984

Kurita, Minoru (1965), "On certain mappings of Riemannian manifolds", Nagoya Mathematical Journal, 25: 121–142, doi:10.1017/S0027763000011491, MR 0175062, Here we mean by Riemannian circles those curves on [a Riemannian manifold] whose developments into the Euclidean space are circles.
Gromov, Mikhael (1983), "Filling Riemannian manifolds", Journal of Differential Geometry, 18 (1): 1–147, doi:10.4310/jdg/1214509283, MR 0697984