Results 71 to 80 of about 39,303 (163)
SOME CHEMICAL TOPOLOGICAL INDICES FOR THE COPRIME GRAPH OF THE INTEGERS MODULO GROUP
This paper delves into the exploration of the coprime graph of a finite group G, a graph with vertices representing all group elements. Vertices x and y are considered adjacent in ΓG if their orders are relatively prime.
Gustina Elfiyanti +4 more
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On some aspects of the generalized Petersen graph
Let $p \ge 3$ be a positive integer and let $k \in {1, 2, ..., p-1} \ \lfloor p/2 \rfloor$. The generalized Petersen graph GP(p,k) has its vertex and edge set as $V(GP(p, k)) = \{u_i : i \in Zp\} \cup \{u_i^\prime : i \in Z_p\}$ and $E(GP(p, k)) = \{u_i ...
V. Yegnanarayanan
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Symmetric Bipartite Graphs of Prime Valency
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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THE TRIPLE IDENTITY GRAPH OF THE RING Z_n
Let be a commutative ring with identity and is an identity element of . The triple identity graph of the ring , represented by ), is an undirected simple graph with the vertex set .
Vika Yugi Kurniawan +2 more
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Prime Labeling of Jahangir Graphs
The paper investigates prime labeling of Jahangir graph Jn,m  for n ≥ 2, m ≥ 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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Cubic semisymmetric graphs of order $ 40p $ [PDF]
A simple graph $\Gamma$ is called semisymmetric if it is regular and edge-transitive but not vertex-transitive. A simple graph $\Gamma$ is called cubic whenever it is $ 3 $-regular.
Mohammad Reza Salarian +1 more
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Diagonalized Cartesian products of \(S\)-prime graphs are \(S\)-prime
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hellmuth, Marc +2 more
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Almost-Ramanujan graphs and prime gaps
The method of Murty and Cioab shows how one can use results about gaps between primes to construct families of almost-Ramanujan graphs. In this paper we give a simpler construction which avoids the search for perfect matchings and thus eliminates the need for computation.
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On the relation between the non-commuting graph and the prime graph [PDF]
Given a non-abelian finite group $G$, let $pi(G)$ denote the set of prime divisors of the order of $G$ and denote by $Z(G)$ the center of $G$. Thetextit{ prime graph} of $G$ is the graph with vertex set $pi(G)$ where two distinct primes $p$ and $q$ are ...
N. Ahanjideh, A. Iranmanesh
doaj

