Endpoints in -Quasimetric Spaces: Part II

Journal Article

2013

Permanent link to this Item
http://hdl.handle.net/11427/35111
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AgyingiCollinsAmburo_Endpoints_in_Qu_2013.pdf (1.98 MB)
Authors
Agyingi, Collins Amburo
Haihambo, Paulus
KYnzi, Hans-Peter A
Journal Title

Abstract and Applied Analysis

Link to Journal
https://dx.doi.org/10.1155/2013/539573
Journal ISSN
Volume Title
Publisher
Publisher
Department
Department of Mathematics and Applied Mathematics
Faculty
Faculty of Science
License
Series
Abstract
We continue our work on endpoints and startpoints in -quasimetric spaces. In particular we specialize some of our earlier results to the case of two-valued -quasimetrics, that is, essentially, to partial orders. For instance, we observe that in a complete lattice the startpoints (resp., endpoints) in our sense are exactly the completely join-irreducible (resp., completely meet-irreducible) elements. We also discuss for a partially ordered set the connection between its Dedekind-MacNeille completion and the -hyperconvex hull of its natural -quasimetric space.
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Keywords
Burns
Disaster Planning
Humans
Mass Casualty Incidents
National Health Programs
Practice Guidelines as Topic
Societies, Medical
South Africa

Reference:

Agyingi, C.A., Haihambo, P. & KYnzi, H.A. 2013. Endpoints in -Quasimetric Spaces: Part II. Abstract and Applied Analysis. 2013(4):174 - 177. http://hdl.handle.net/11427/35111

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