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Title:On the geodetic number of median graphs
Authors:ID Brešar, Boštjan (Author)
ID Tepeh, Aleksandra (Author)
Files:URL http://dx.doi.org/10.1016/j.disc.2007.07.119
 
Language:English
Work type:Not categorized
Typology:1.01 - Original Scientific Article
Organization:FERI - Faculty of Electrical Engineering and Computer Science
Abstract:Množica vozlišč S v grafu se imenuje geodetska množica, če vsako vozlišče tega grafa leži na kaki najkrajši poti med dvema vozliščema iz množice S. V članku raziskujemo najmanjše geodetske množice medianskih grafov z ozirom na operacijo periferne ekspanzije. Spotoma obravnavamo geodetske množice medianskih prizem in karakteriziramo medianske grafe, ki imajo geodetsko množico velikosti 2.
Keywords:matematika, teorija grafov, medianski grafi, geodetsko število, geodetska množica, kartezični produkt grafov, ekspanzija, mathematics, graph theory, median graphs, geodetic number, geodetic set, Cartesian product, geodesic, expansion
Year of publishing:2008
Number of pages:str. 4044-4051
Numbering:Vol. 308, iss. 18
PID:20.500.12556/DKUM-51682 New window
UDC:519.17
ISSN on article:0012-365X
COBISS.SI-ID:14811225 New window
DOI:10.1016/j.disc.2007.07.119 New window
NUK URN:URN:SI:UM:DK:JMPY5N7G
Publication date in DKUM:10.07.2015
Views:1233
Downloads:79
Metadata:XML DC-XML DC-RDF
Categories:Misc.
:
BREŠAR, Boštjan and TEPEH, Aleksandra, 2008, On the geodetic number of median graphs. Discrete mathematics [online]. 2008. Vol. 308, no. 18, p. 4044–4051. [Accessed 31 March 2025]. DOI 10.1016/j.disc.2007.07.119. Retrieved from: http://dx.doi.org/10.1016/j.disc.2007.07.119
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Record is a part of a journal

Title:Discrete mathematics
Shortened title:Discrete math.
Publisher:North-Holland
ISSN:0012-365X
COBISS.SI-ID:1118479 New window

Secondary language

Language:Unknown
Title:O geodetskem številu medianskih grafov
Abstract:A set of vertices S in a graph is called geodetic if every vertex of this graph lies on some shortest path between two vertices from S. In this paper, minimum geodetic sets in median graphs are studied with respect to the operation of peripheral expansion. Along the way geodetic sets of median prisms are considered and median graphs that possess a geodetic set of size two are characterized.


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