<?xml version="1.0" encoding="UTF-8"?>
<rdf:RDF xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns="http://purl.org/rss/1.0/" xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#">
<channel rdf:about="http://dyuthi.cusat.ac.in:80/xmlui/handle/purl/2008">
<title>Dr. B  Kannan</title>
<link>http://dyuthi.cusat.ac.in:80/xmlui/handle/purl/2008</link>
<description/>
<items>
<rdf:Seq>
<rdf:li rdf:resource="http://dyuthi.cusat.ac.in:80/xmlui/handle/purl/2009"/>
</rdf:Seq>
</items>
<dc:date>2013-06-19T08:27:58Z</dc:date>
</channel>
<item rdf:about="http://dyuthi.cusat.ac.in:80/xmlui/handle/purl/2009">
<title>Antimedian graphs</title>
<link>http://dyuthi.cusat.ac.in:80/xmlui/handle/purl/2009</link>
<description>Antimedian graphs
Kannan, Balakrishnan; Changat, Manoj; Klavzar, Sandi; Mathews, Joseph; Peterin, Iztok; Prasanth, G N; Spacapan, Simon
Antimedian graphs are introduced as the graphs in which for every triple&#13;
of vertices there exists a unique vertex x that maximizes the sum of the&#13;
distances from x to the vertices of the triple. The Cartesian product of&#13;
graphs is antimedian if and only if its factors are antimedian. It is proved&#13;
that multiplying a non-antimedian vertex in an antimedian graph yields&#13;
a larger antimedian graph. Thin even belts are introduced and proved to&#13;
be antimedian. A characterization of antimedian trees is given that leads&#13;
to a linear recognition algorithm.
</description>
<dc:date>2008-01-01T00:00:00Z</dc:date>
</item>
</rdf:RDF>
