Endpoints in \(T_0\)-quasimetric spaces. II.

DOI10.1155/2013/539573zbMath1300.54035OpenAlexW1514850728WikidataQ58917076 ScholiaQ58917076MaRDI QIDQ2015718

Paulus Haihambo, Collins Amburo Agyingi, Hans-Peter A. Künzi

Publication date: 23 June 2014

Published in: Abstract and Applied Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2013/539573

zbMATH Keywords

partially ordered setendpointquasi-metrichyperconvex hullstart point

Mathematics Subject Classification ID

Complete metric spaces (54E50) Metric spaces, metrizability (54E35) Extensions of spaces (compactifications, supercompactifications, completions, etc.) (54D35) Uniform structures and generalizations (54E15)

Related Items

The injective hull of ultra-quasi-metric versus \(q\)-hyperconvex hull of quasi-metric space ⋮ The vector lattice structure on the Isbell-convex hull of an asymmetrically normed real vector space ⋮ Endpoints in \(T_0\)-quasi-metric spaces ⋮ A construction of the \(B\)-completion of a \(T_0\)-quasi-metric space

Cites Work

• On externally complete subsets and common fixed points in partially ordered sets
• Approaching metric domains
• The ultra-quasi-metrically injective hull of a \(T_0\)-ultra-quasi-metric space
• The Katětov construction modified for a \(T_0\)-quasi-metric space
• The Isbell-hull of a di-space
• Extension of uniformly continuous transformations and hyperconvex metric spaces
• Trees, tight extensions of metric spaces, and the cohomological dimension of certain groups: A note on combinatorial properties of metric spaces
• Hyperconvex hulls of metric spaces
• \(q\)-hyperconvexity in quasipseudometric spaces and fixed point theorems
• On tight spans for directed distances
• Endpoints in \(T_0\)-quasi-metric spaces
• Six theorems about injective metric spaces
• Tight spans, Isbell completions and semi-tropical modules
• Functional Analysis in Asymmetric Normed Spaces
• Quantitative Concept Analysis
• Continuous Lattices and Domains
• An Introduction to Metric Spaces and Fixed Point Theory
• Addendum to ‘The Katětov construction modified for a T₀-quasi-metric space’
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