<?xml version="1.0"?><rdf:RDF xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:edm="http://www.europeana.eu/schemas/edm/" xmlns:wgs84_pos="http://www.w3.org/2003/01/geo/wgs84_pos" xmlns:foaf="http://xmlns.com/foaf/0.1/" xmlns:rdaGr2="http://rdvocab.info/ElementsGr2" xmlns:oai="http://www.openarchives.org/OAI/2.0/" xmlns:owl="http://www.w3.org/2002/07/owl#" xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#" xmlns:ore="http://www.openarchives.org/ore/terms/" xmlns:skos="http://www.w3.org/2004/02/skos/core#" xmlns:dcterms="http://purl.org/dc/terms/"><edm:WebResource rdf:about="http://www.dlib.si/stream/URN:NBN:SI:doc-G44RD9FV/B4912BB2-0C50-4751-B77E-D3EF545A7337/PDF"><dcterms:extent>0 KB</dcterms:extent></edm:WebResource><edm:WebResource rdf:about="http://www.dlib.si/stream/URN:NBN:SI:doc-G44RD9FV/1a6c8bec-fa37-48fa-8801-0bc538d48b04/PDF"><dcterms:extent>173 KB</dcterms:extent></edm:WebResource><edm:WebResource rdf:about="http://www.dlib.si/stream/URN:NBN:SI:doc-G44RD9FV/a95075db-6bfd-4581-98cf-713e99b7858c/TEXT"><dcterms:extent>7 KB</dcterms:extent></edm:WebResource><edm:TimeSpan rdf:about="2008-2025"><edm:begin xml:lang="en">2008</edm:begin><edm:end xml:lang="en">2025</edm:end></edm:TimeSpan><edm:ProvidedCHO rdf:about="URN:NBN:SI:doc-G44RD9FV"><dcterms:isPartOf rdf:resource="https://www.dlib.si/details/URN:NBN:SI:spr-UP1WMFAR" /><dcterms:issued>2011</dcterms:issued><dc:creator>Albertson, Michael O.</dc:creator><dc:creator>Pach, János</dc:creator><dc:creator>Young, Michael E.</dc:creator><dc:format xml:lang="sl">številka:1</dc:format><dc:format xml:lang="sl">letnik:4</dc:format><dc:format xml:lang="sl">str. 1-4</dc:format><dc:identifier>COBISSID:16089945</dc:identifier><dc:identifier>ISSN:1855-3966</dc:identifier><dc:identifier>URN:URN:NBN:SI:doc-G44RD9FV</dc:identifier><dc:language>en</dc:language><dc:publisher xml:lang="sl">Društvo matematikov, fizikov in astronomov Slovenije</dc:publisher><dcterms:isPartOf xml:lang="sl">Ars mathematica contemporanea</dcterms:isPartOf><dc:subject xml:lang="en">Golumb ruler</dc:subject><dc:subject xml:lang="en">graph distances</dc:subject><dc:subject xml:lang="en">graph theory</dc:subject><dc:subject xml:lang="en">homometric subsets</dc:subject><dc:subject xml:lang="sl">homometrične podmnožice</dc:subject><dc:subject xml:lang="sl">ravninski grafi</dc:subject><dc:subject xml:lang="sl">razdalje v grafih</dc:subject><dc:subject xml:lang="sl">teorija grafov</dc:subject><dcterms:temporal rdf:resource="2008-2025" /><dc:title xml:lang="sl">Disjoint homometric sets in graphs|</dc:title><dc:description xml:lang="sl">Two subsets of vertices in a graph are called homometric if the multisets of distances determined by them are the same. Let ?$h(n)$? denote the largest number ?$h$? such that any connected graph of ?$n$? vertices contains two disjoint homometric subsets of size ?$h$?. It is shown that ?$\frac{c \log n}{\log\log n} &lt; h(n) &lt; \frac{n}{4}$?, for ?$n &gt; 3$?</dc:description><edm:type>TEXT</edm:type><dc:type xml:lang="sl">znanstveno časopisje</dc:type><dc:type xml:lang="en">journals</dc:type><dc:type rdf:resource="http://www.wikidata.org/entity/Q361785" /></edm:ProvidedCHO><ore:Aggregation rdf:about="http://www.dlib.si/?URN=URN:NBN:SI:doc-G44RD9FV"><edm:aggregatedCHO rdf:resource="URN:NBN:SI:doc-G44RD9FV" /><edm:isShownBy rdf:resource="http://www.dlib.si/stream/URN:NBN:SI:doc-G44RD9FV/B4912BB2-0C50-4751-B77E-D3EF545A7337/PDF" /><edm:rights rdf:resource="http://creativecommons.org/licenses/by/4.0/" /><edm:provider>Slovenian National E-content Aggregator</edm:provider><edm:intermediateProvider xml:lang="en">National and University Library of Slovenia</edm:intermediateProvider><edm:dataProvider xml:lang="sl">Univerza na Primorskem, Fakulteta za naravoslovje, matematiko in informacijske tehnologije</edm:dataProvider><edm:object rdf:resource="http://www.dlib.si/streamdb/URN:NBN:SI:doc-G44RD9FV/maxi/edm" /><edm:isShownAt rdf:resource="http://www.dlib.si/details/URN:NBN:SI:doc-G44RD9FV" /></ore:Aggregation></rdf:RDF>