<?xml version="1.0"?>
<records>
  <record>
    <language>eng</language>
    <publisher>Ansari Education and Research Society</publisher>
    <journalTitle>Journal of Ultra Scientist of Physical Sciences</journalTitle>
    <issn/>
    <eissn/>
    <publicationDate>August 2009</publicationDate>
    <volume>21</volume>
    <issue>2</issue>
    <startPage>583</startPage>
    <endPage>584</endPage>
    <doi>jusps-A</doi>
    <publisherRecordId>1227</publisherRecordId>
    <documentType>article</documentType>
    <title language="eng">Circular chromatic number of lexicographic products&#xA0;</title>
    <authors>
      <author>
        <name>R. Ganapathy Raman</name>
        <affiliationId>1</affiliationId>
      </author>
      <author>
        <name>R. Sattanathan</name>
        <affiliationId>2</affiliationId>
      </author>
    </authors>
    <affiliationsList>
      <affiliationName affiliationId="1">Department of Maths D.G. Vaishnav College, Chennai &amp; Research Scholar in SCSVMYU (INDIA</affiliationName>
      <affiliationName affiliationId="2">H.O.D. of Maths D.G. Vaishnav College, Chennai (INDIA)</affiliationName>
    </affiliationsList>
    <abstract language="eng">&lt;p style="text-align:justify"&gt;Of interest in this theory is the question of determining the circular chromatic number of product graphs. There are four kinds of graph products: (i) Cartesian Product (G &#x90; H), (ii) Categorical Product (G &amp;times; H), (iii) Lexicographic Product (G . H) and (iv) Strong product (G&#x90; H). We discuss some theorems on circular chromatic number of lexicographic products.&lt;/p&gt;&#xD;
</abstract>
    <fullTextUrl format="html">https://www.ultrascientist.org/paper/1227/</fullTextUrl>
    <keywords>
      <keyword language="eng">Circular chromatic </keyword>
    </keywords>
    <keywords>
      <keyword language="eng">lexicographic </keyword>
    </keywords>
    <keywords>
      <keyword language="eng">productsu00a0</keyword>
    </keywords>
  </record>
</records>
