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Boxicity of Zero Divisor Graphs
A $d$-dimensional box is the cartesian product $R_i\times\cdots\times R_d$ where each $R_i$ is a closed interval on the real line. The boxicity of a graph, denoted as $box(G)$, is the minimum integer $d\geq 0$ such that $G$ is the intersection graph of a collection of $d$-dimensional boxes.
Chandran, L. Sunil, Sahoo, Suraj Kumar
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Attacking cryptosystems by means of virus machines. [PDF]
Sci Rep, 2023 Pérez-Jiménez MJ +2 more
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Applications on Topological Indices of Zero-Divisor Graph Associated with Commutative Rings [PDF]
, 2023 Clement Johnson Rayer, J. Ravi Sankar
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Zero Divisor Graph Of A Poset With Respect To Primal Ideals
, 2017 H. Y. Pourali
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Zero-divisor graphs of nilpotent-free semigroups [PDF]
, 2012 Neil Epstein, Peyman Nasehpour
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On compressed zero divisor graphs associated to the ring of integers modulo $n$
, 2023 M. Aijaz, K. J. Rani, S. Pirzada
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Remarks on the zero-divisor graph of a commutative ring [PDF]
, 2015 Yanzhao Tian, Wei Qijiao
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The Metric Dimension of the Zero-Divisor Graph of a Matrix Semiring [PDF]
, 2021 David Dolžan
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Total and Cototal Domination Number of Some Zero Divisor Graph
, 2019 Radha Janajiram +22 more
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SEIDEL SPECTRUM OF THE ZERO-DIVISOR GRAPH ON THE RING OF INTEGERS MODULO n
, 2021 P. M. Magi +2 more
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