<?xml version="1.0" encoding="UTF-8"?>
<records>
<record>
<language>eng</language>
<publisher>Science and Education Publishing</publisher>
<journalTitle>American Journal of Applied Mathematics and Statistics</journalTitle>
<eissn>2333-4576</eissn>
<publicationDate>2014-08-28</publicationDate>
<volume>2</volume>
<issue>5</issue>
<startPage>302</startPage>
<endPage>306</endPage>
<doi>10.12691/ajams-2-5-2</doi>
<publisherRecordId>AJAMS2014252</publisherRecordId>
<documentType>article</documentType>
<title language="eng">One Modulo Three Mean Labeling of Graphs</title>
<authors>
<author>
<name>P. Jeyanthi</name>
<email>jeyajeyanthi@rediffmail.com</email>
<affiliationId>1</affiliationId>
</author>
<author>
<name>A. Maheswari</name>
<affiliationId>2</affiliationId>
</author>

</authors>
<affiliationsList>
<affiliationName affiliationId="1">Department of Mathematics, Govindammal Aditanar College for Women, Tiruchendur, Tamilnadu, India</affiliationName>
<affiliationName affiliationId="2">Department of Mathematics, Kamaraj College of Engineering and Technology, Virudhunagar, Tamilnadu, India</affiliationName>
</affiliationsList>
<abstract language="eng">In this paper, we introduce a new labeling called one modulo three mean labeling. A graph G is said to be one modulo three mean graph if there is an injective function  from the vertex set of G to the set{a | 0 ≤ a ≤ 3q-2 and either a≡0(mod 3) or a≡1(mod 3) }  where q is the number of edges of G and  induces a bijection  from the edge set of G to given by  and the function  is called one modulo three mean labeling of G. Furthermore, we prove that some standard graphs are one modulo three mean graphs.</abstract>
<fullTextUrl format="pdf">http://pubs.sciepub.com/ajams/2/5/2/ajams-2-5-2.pdf</fullTextUrl>
<keywords language="eng"><keyword>one modulo three mean labeling</keyword>
<keyword>one modulo three mean graph</keyword>
</keywords>
</record>
</records>
