Please use this identifier to cite or link to this item: http://13.232.72.61:8080/jspui/handle/123456789/572
Title: Total Domination Number of Butterfly Graph.
Authors: Kelkar, Indrani
Maheswari, B.
Keywords: Mathematics
Butterfly graph
Domination number
Issue Date: Aug-2014
Publisher: IJEMR
Citation: Kelkar, Indrani., & Maheswari, B. (2014). Total Domination Number of Butterfly Graph. International Journal of Engineering and Management Research, 4(4), 91-93.
Abstract: Butterfly graphs are very important structures in computer architecture and communication techniques. Total Domination is an important parameter as it ensures connectivity in the network even after failure of few of the communication points. In this paper we find total domination number of BF(n) and deduce a relation between the domination number and total domination number of BF(n) as t (BF(2)) = 22 =  (BF(2)) + 2 t (BF(3)) = 23 =  (BF(3)) + 2 t (BF(n)) =  (BF(n)) for n > 3.
URI: http://13.232.72.61:8080/jspui/handle/123456789/572
ISSN: 2250-0758
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