Results 81 to 90 of about 313,722 (173)
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
The decomposition of complex networks into smaller, interconnected components is a central challenge in network theory with a wide range of potential applications. In this paper, we utilize tools from group theory and ring theory to study this problem when the network is a Cayley graph.
Chudnovsky, Maria +6 more
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Almost-Ramanujan graphs and prime gaps
The method of Murty and Cioabă 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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Prime graphs and exponential composition of species
30 pages, 7 figures, 1 ...
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Diagonalized Cartesian products of \(S\)-prime graphs are \(S\)-prime
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Marc Hellmuth +2 more
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CONSTRUCT THE TRIPLE ZERO GRAPH OF RING Z_n USING PYTHON
Let be a commutative ring with nonzero identity and there exists such that , , , denotes the set of all triple zero elements of . The triple zero graph of , denoted by , is an undirected graph with vertex set where two distinct vertices
Putri Wulandari +2 more
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THE TRIPLE IDEMPOTENT GRAPH OF THE RING Z_n
Let be a commutative ring, and denote the set of all idempotent elements of . The triple idempotent graph of , denoted by , is defined as an undirected simple graph whose vertex set .
Vika Yugi Kurniawan +2 more
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Presented in Computing Conference 2025 held at London, UK during June 19 - 20 ...
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