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ŠLAPAL, J.
Originální název
Closure operators associated to ternary relations for structuring the digital plane
Anglický název
Druh
Stať ve sborníku v databázi WoS či Scopus
Originální abstrakt
We study closure operators associated to ternary relations. We focus on a certain ternary relation on the digital line Z and discuss the closure operator on the digital plane Z^2 associated to a special product of two copies of the relation. This closure operator is shown to allow for an analogue of the Jordan curve theorem, so that it may be used as a background structure on the digital plane for the study of digital images. An advantage of this closure operator over the Khalimsky topology is shown, too.
Anglický abstrakt
Klíčová slova
Ternary relation, closure operator, digital space, Khalimsky topology, Jordan curve theorem
Klíčová slova v angličtině
Autoři
Rok RIV
2020
Vydáno
31.12.2018
Nakladatel
Institute of Electrical and Electronics Engineers ( IEEE )
Místo
Los Alamitos, CA, USA
ISBN
9781538694695
Kniha
2018 International Conference on Applied Mathematics & Computational Science, ICAMCS.NET 2018
Strany od
125
Strany do
128
Strany počet
4
URL
https://ieeexplore.ieee.org/search/searchresult.jsp?newsearch=true&searchWithin=%22First%20Name%22:Josef&searchWithin=%22Last%20Name%22:Slapal
BibTex
@inproceedings{BUT161342, author="Josef {Šlapal}", title="Closure operators associated to ternary relations for structuring the digital plane", booktitle="2018 International Conference on Applied Mathematics & Computational Science, ICAMCS.NET 2018", year="2018", number="1", pages="125--128", publisher="Institute of Electrical and Electronics Engineers ( IEEE )", address="Los Alamitos, CA, USA", doi="10.1109/ICAMCS.NET46018.2018.00029", isbn="9781538694695", url="https://ieeexplore.ieee.org/search/searchresult.jsp?newsearch=true&searchWithin=%22First%20Name%22:Josef&searchWithin=%22Last%20Name%22:Slapal" }