The Lowest Total Irregularity of a Completely Segregated ?-Bicyclic Graph
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Abstract
A simple linked graph with exactly the same number of edges as vertices plus one is called a bicyclic graph. A completely segregated bicyclic network is one in which any two neighboring vertices have different degrees. Total Irregularity of a graph is defined as: irrt(G)= . In this paper, total irregularity of totally segregated - bicyclic graph is discussed and some properties of totally segregated - bicyclic graph G with =4 and n4(G)=1 is found. The basic bicycle denoted by (p,q,1) is obtained from two vertex-disjoint cycles Cp and Cq by identifying one vertex of Cp and one vertex of Cq.
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Mahadevaswamy B.S. (2016). The Lowest Total Irregularity of a Completely Segregated ?-Bicyclic Graph. International Journal of New Practices in Management and Engineering, 5(02), 19–26. Retrieved from https://ijnpme.org/index.php/IJNPME/article/view/215
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