Finitely chainable and totally bounded metric spaces: equivalent characterizations
DOI10.1016/j.topol.2016.11.008zbMath1355.54034OpenAlexW2549794962MaRDI QIDQ729832
Somnath Hazra, Subiman Kundu, Manisha Aggarwal
Publication date: 22 December 2016
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.topol.2016.11.008
uniformly continuoustotally boundedLipschitz functionLebesgue numberfinitely chainableLipschitz in small function
Metric spaces, metrizability (54E35) Continuity and related questions (modulus of continuity, semicontinuity, discontinuities, etc.) for real functions in one variable (26A15) Lipschitz (Hölder) classes (26A16) Special maps on metric spaces (54E40) Real-valued functions in general topology (54C30) Functions of one variable (26A99)
Related Items (6)
Cites Work
- Uniform continuity of continuous functions of metric spaces
- Atsuji completions: Equivalent characterisations
- More on variants of complete metric spaces
- Locally Lipschitz functions, cofinal completeness, and UC spaces
- Lipschitz-type functions on metric spaces
- Between compactness and completeness
- On uniform spaces where all uniformly continuous functions are bounded
- BORNOLOGIES AND LOCALLY LIPSCHITZ FUNCTIONS
- On Uniform Continuity and Compactness in Metric Spaces
- Which Connected Metric Spaces are Compact?
- New types of completeness in metric spaces
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