ISSN 2234-8417 (Online) ISSN 1598-5857 (Print)

 
 
 
   
 
Table of Contents
   
 
2017's   35, 1-2(Jan)
   
 
  HEXAVALENT NORMAL EDGE-TRANSITIVE CAYLEY GRAPHS OF ORDER A PRODUCT OF THREE PRIMES
    By MODJTABA GHORBANI ..........1698
   
 
 
Generic Number - 1698
References - 15
Written Date - January 17th, 17
Modified Date - January 17th, 17
Downloaded Counts - 40
Visited Counts - 216
 
Original File
 
Summary
The Cayley graph $\Gamma=Cay(G,S)$ is called normal edge-transitive if $N_A(R(G))$ acts transitively on the set of edges of $\Gamma$, where $A=Aut(\Gamma)$ and $R(G)$ is the regular subgroup of $A$. In this paper, we determine all hexavalent normal edge-transitive Cayley graphs on groups of order $pqr$, where $p>q>r>2$ are prime numbers.
 
 
   
 
   

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