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Independent sets of some graphs associated to commutative rings
Let $G=(V,E)$ be a simple graph. A set $S\subseteq V$ is independent set of $G$, if no two vertices of $S$ are adjacent. The independence number $\alpha(G)$ is the size of a maximum independent set in the graph.
Communicated A. R. Ashrafi +2 more
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Zero-Divisor Graphs of Order-Decreasing Full Transformation Semigroups
Kemal TOKER, Zeynep EŞİDİR
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This paper investigates the outer multiset dimension (OMSD) of compressed zero-divisor graphs (CZDGs) associated with finite commutative rings (CRs). For a given ring A, the classical zero-divisor graph (ZDG) is refined by compressing its nodes based on ...
Amina Riaz +3 more
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Some results on the total zero-divisor graph of a commutative ring [PDF]
PurposeThe purpose of this paper is to characterize a commutative ring R with identity which is not an integral domain such that ZT(R), the total zero-divisor graph of R is connected and to determine the diameter and radius of ZT(R) whenever ZT(R) is ...
Subramanian Visweswaran
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Zero-Divisor Graphs of $\mathbb{Z}_n$, their products and $D_n$ [PDF]
Amrita Acharyya, Robinson Czajkowski
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Computing the Total Vertex Irregularity Strength Associated with Zero Divisor Graph of Commutative Ring [PDF]
Ali Ahmad
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Chemical graph theory is a branch of mathematical chemistry which deals with the non-trivial applications of graph theory to solve molecular problems.
Kashif Elahi, Ali Ahmad, Roslan Hasni
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Zero-divisor graphs of non-commutative rings
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Akbari, S., Mohammadian, A.
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Wiener index of an ideal-based zero-divisor graph of commutative ring with unity
The Wiener index of a connected graph G is [Formula: see text]. In this paper, we obtain the Wiener index of H-generalized join of graphs [Formula: see text]. As a consequence, we obtain some earlier known results in [Alaeiyan et al. in Aust. J.
Balamoorthy S. +2 more
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Critical Groups of Graphs with Dihedral Actions II
In this paper we consider the critical group of finite connected graphs which admit harmonic actions by the dihedral group Dn, extending earlier work by the author and Criel Merino.
Glass, Darren B.
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