KJ Daisy, RS Sabibha, P Jeyanthi… - International Journal of …, 2022 - fs.unm.edu
Let f be a map from V (G) to {0, 1,···, k− 1} where k is an integer, 1≤ k≤| V (G)|. For each edge uv assign the label f (u) f (v)(mod k). f is called a k-product cordial labeling if| vf (i)− vf …
A sum divisor cordial labeling of a graph G with vertex set V is a bijection f from V to {1, 2,...,| V (G)|} such that an edge uv is assigned the label 1 if 2 divides f (u)+ f (v) and 0 otherwise; …
UM Prajapati, PD Shah - Open Journal of Discrete …, 2016 - pdfs.semanticscholar.org
We begin with a simple, finite, undirected graph()()(), G VGEG= where () VG and () EG denote the vertex set and the edge set respectively. For all other terminology, we follow …
SK Vaidya, CM Barasara - Kragujevac Journal of Mathematics, 2016 - imi.pmf.kg.ac.rs
PRODUCT CORDIAL LABELING OF LINE GRAPH OF SOME GRAPHS 1. Introduction The graph labeling is one of the concepts in graph theory Page 1 Kragujevac Journal of Mathematics …
Further results on product cordial labeling Page 69 Math. Combin. Book Ser. Vol. 3 (2012), 64-71 Further Results on Product Cordial Labeling SK Vaidya (Saurashtra University, Rajkot-360005 …
A graph is said to be a product cordial graph if there exists a function with each edge assign the label, such that the number of vertices with label 0 and the number of vertices with label …
A Salat, A Sharma - IAENG International Journal of Applied …, 2022 - search.ebscohost.com
This paper deals with the palindromic labeling on some graphs related to H-graph. A bijection f: V (G)→{1, 2,...,| V (G)|} is called palindromic labeling on graph G, if for every edge …
SK Vaidya, CM Barasara - Advances & Applications in …, 2015 - search.ebscohost.com
Abstract Let G=(V (G), E (G)) be a graph with V (G)= S< sub> 1</sub>∪ S< sub> 2</sub>∪···∪ S< sub> t</sub>∪ T, where each S< sub> i</sub> is a set of all the vertices …
SK Vaidya, CM Barasara - Internat. J. Math. Soft Comput, 2012 - researchgate.net
A binary vertex labeling of graph G with induced edge labeling f∗: E (G)→{0, 1} defined by f∗(e= uv)= f (u) f (v) is called a product cordial labeling if| vf (0)− vf (1)|≤ 1 and| ef (0)− ef …