Remarkable Research Articles on Prime Labeling of Graphs

Research Articles on Prime Labeling of Graphs That are Remarkable

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PDF | Upon Jan 31, 2019, Shrimali and other folks prepared Nearby-Top rated labeling for some graphs | Locate, read through and cite all the experiments yourself want upon ResearchGate



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Inside this paper, we introduce a snake graph, the fused union of comparable cycles, and determine a consecutive snake top labeling for this contemporary relatives of graphs. We symbolize some snake graphs that incorporate a consecutive snake top rated labeling and then acquire a change of this labeling.



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e=u,v belong in the direction of E, we comprise GCD (f(u),f(v))=1. A graph that admits a best labelling is identified as a top rated graph. Definition The flower F is the graph reached versus a helm H n through becoming a member of every pendent vertex toward the apex of the helm. It consists of 3 layouts of vertices, an apex of stage 2n, n vertices of diploma 4 and n vertices of stage 2.



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Ask PDF | Top rated cordial labelling of graphs | Enable G=(V,E) be a very simple graph and f:V→ be a bijection. For each and every advantage uv, assign the label 1 or 0 in accordance as gcd(f(u),f(v))=1 or



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We investigation top labeling for some graphs resulted as a result of determining any 2 vertices of some graphs. We additionally introduce the idea of strongly leading graph and establish that the graphs Cn, Pn, and K1,n are strongly best graphs. Also we demonstrate that Wn is a strongly top graph for each even integer n ≥ 4.



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Within [8] and contain proved the major labeling for some cycle very similar graphs. II. DEFINITION: Definition Enable G = (V(G), E(G)) be a graph with p vertices. A bijection is named a best labeling if for each and every gain . A graph which admits top labeling is termed a top graph. Definition



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Inside of (2010) and incorporate proved the top rated labeling for some cycle very similar graphs [7] Definition Make it possible for G = (V(G), E(G)) be a graph with p vertices. A bijection f:V(G) 1,2,…p is known as a major labeling if for each individual benefit e=uv, gcdf(u), f(v)=1. A graph which admits major labeling is named a top rated graph.

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