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ššš FIBONACCI PRIME LABELING OF SNAKE GRAPHS [PDF]
kth Fibonacci Prime Labeling is defined as labeling the vertices of a graph with distinct Fibonacci numbers starting since the kth Fibonacci term sustaining the condition that the ššš(š(š¢), š(š£)) = 1, where š(š¢) and š(š£) are labels of any adjacent ...
Anna S. Varghese +2 more
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Prime labeling of graphs constructed from wheel graph [PDF]
A prime labeling of a simple undirected graph G is to assign unique integer labels from the set {1,2,...,|V(G)|} to each vertex such that any two adjacent vertices in the graph have labels that are relatively prime.
Baha' Abughazaleh, Omar A. Abughneim
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A graph G = (V(G), E(G)) is observed to admit prime labeling, if a graph that receives prime labeling is called prime graph .In this research article we investigate that the Nauru graph admits prime labeling. We construct the mirror graph and shadow graph of the Nauru graph.
K.Bharatha Devi -, S.Lakshminarayanan -
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Conflict vs Causality in Event Structures [PDF]
Event structures are one of the best known models for concurrency. Many variants of the basic model and many possible notions of equivalence for them have been devised in the literature.
Daniele Gorla +2 more
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Common closed neighbourhood prime labeling
AbstractLetG= (VG,EG) be a connected graph of ordern.A bijectiong:VGā {1,2,3,ā¦,n} is said to be prime labeling if for each two distinct verticesa,b āVcwhichais adjacent tob, gcd(g(a),g(b))= 1. A graph that satisfies the prime labeling is called a prime graph. Graph G is a neighbourhood prime graphif there is a bijectiong: VGā{1,2,3,ā¦,n}so that for each
null Rinurwati, A S Alfiyani
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Octagonal prime graceful labeling
Let G be a graph with p vertices and q edges. Define a bijectionĀ f : V (G) ā {1, 8, ..., p(3p - 2)} by f(vi) = i(3i - 2) for everyĀ i from 1 to p and define a 1 - 1 mapping fopgl ā : E(G) ā set of natural number N such thatĀ fā(uv) = |f(u) - f(v)| for all ...
V Akshaya
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In this paper we introduce neighborhood-prime labeling and investigate neighborhoodprime labelings for paths, cycles, helm, closed helm and flower. Also we establish a sufficient condition for a graph to admit neighborhood-prime labeling.
N. N. Shrimali, S. K. Patel
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Prime Labeling of Jahangir Graphs
The paper investigates prime labeling of Jahangir graph Jn,mĆĀ ĆĀ for n Ć¢ā°Ā„ 2, m Ć¢ā°Ā„ 3 provided that nm is even. We discuss prime labeling of some graph operations viz. Fusion, Switching and Duplication to prove that the Fusion of two vertices v1 and vk where k is odd in a Jahangir graph Jn,m results to prime graph provided that the product nm is even ...
Anantha Lakshmi. +2 more
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On odd prime labeling of graphs
In this paper we give a new variation of the prime labeling. We call a graph \(G\) with vertex set \(V(G)\) has an odd prime labeling if its vertices can be labeled distinctly from the set \(\big\{1, 3, 5, ...,2\big|V(G)\big| -1\big\}\) such that for every edge \(xy\) of \(E(G)\) the labels assigned to the vertices of \(x\) and \(y\) are relatively ...
Maged Zakaria Youssef +1 more
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In prime labeling, vertices are labeled from 1 to n, with the conditionĀ that any two adjacent vertices have relatively prime labels. CoprimeĀ labeling maintains the same criterion as prime labeling with adjacentĀ vertices using any set of distinct positive
Janani R, Ramachandran T
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