Symmetrizations of Distance Functions and f-Quasimetric Spaces

Author:

Greshnov A. V.

Publisher

Allerton Press

Subject

General Mathematics

Reference13 articles.

1. H. Aimar, L. Forzani, and R. Toledano, “Balls and quasi-metrics: a space of homogeneous type modeling the real analysis related to the Monge-Ampére equation,” J. Fourier Anal. Appl. 4 (4–5), 377 (1998).

2. A. V. Arutyunov and A. V. Greshnov, “Theory of (q 1, q 2)-quasimetric spaces and coincidence points,” Dokl. Akad. Nauk 469, 527 (2016) [Dokl. Math. 94, 434 (2016)].

3. A. V. Arutyunov and A. V. Greshnov, “(q 1, q 2)-quasimetric spaces. Covering mappings and coincidence points,” Izv. Ross. Akad. Nauk, Ser. Mat. 82 (2), 3 (2018) [Izv. Math. 82, 245 (2018)]

4. A. V. Arutyunov, A. V. Greshnov, L. V. Lokutsievskiĭ, and K. V. Storozhuk, “Topological and geometrical properties of spaces with symmetric and nonsymmetric f-quasimetrics,” Topology Appl. 221, 178 (2017).

5. M. Balanzat, “Sobre la metrización de los espacios cuasi métricos,” Gaz. Mat. Lisboa 50, 90 (1951).

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