On geodesic extendibility and the space of compact balls of length spaces

Author:

Barrera WaldemarORCID,Montes de Oca Luis M.ORCID,Solis Didier A.ORCID

Funder

CONACYT

UADY

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference20 articles.

1. Alexander, S., Bishop, R.: The Hadamard–Cartan theorem in locally convex metric spaces. Enseign. Math. 36(3–4), 306–320 (1990)

2. Antonyan, S.: The Gromov–Hausdorff hyperspace of a Euclidean space. Adv. Math. 363, 106977 (2020)

3. Berestovskii, V. N.: Homogeneous manifolds with an intrinsic metric II. (Russian) Sibirsk. Mat. Zh.30(2), 14–28, 225; translation in Sib. Math. J. 30(2), 180–191 (1989)

4. Bertrand, J., Klockner, B.: A geometric study of Wasserstein spaces: isometric rigidity in negative curvature. Int. Math. Res. Not. 117, 1–19 (2015)

5. GMW;MR Bridson,1999

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1. On the space of compact diamonds of Lorentzian length spaces;Classical and Quantum Gravity;2024-02-14

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