Results 111 to 120 of about 22,120 (235)
Distance-Based Topological Polynomials Associated with Zero-Divisor Graphs [PDF]
Ali Ahmad, Susana-Clara López
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Correction to: Classification of non-local rings with genus two zero-divisor graphs [PDF]
T. Asir, K. Mano, T. Tamizh Chelvam
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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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Zero-divisor graphs of genus one
AbstractIn this paper, we find all rings of the forms Zp1α1×⋯×Zpnαn and Zn[x]/(xm) that have genus at most one.
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When is the complement of the zero-divisor graph of a commutative ring planar? [PDF]
S. Visweswaran
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Attacking cryptosystems by means of virus machines. [PDF]
Pérez-Jiménez MJ+2 more
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A GENERALIZATION OF THE ZERO-DIVISOR GRAPH FOR MODULES [PDF]
S. Safaeeyan, M. Baziar, Ehsan Momtahan
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The zero-divisor graph of a reduced ring
Abstract In this paper the zero-divisor graph Γ ( R ) of a commutative reduced ring R is studied. We associate the ring properties of R , the graph properties of Γ ( R ) and the topological properties of Spec ( R ) .
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Diameter of Zero Divisor Graphs of Finite Direct Product of Lattices [PDF]
H. Y. Pourali+2 more
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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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