Pages that link to "Item:Q3525203"

The following pages link to On the Zero-Divisor Graph of a Ring (Q3525203):

Displaying 50 items.

• On finite rings in which zero-divisor graphs satisfy the Dirac's condition. (Q266224) (← links)
• Some properties on the tensor product of graphs obtained by monogenic semigroups (Q272447) (← links)
• Connectivity of the zero-divisor graph for finite rings (Q292478) (← links)
• Zero-divisors and zero-divisor graphs of power series rings (Q310474) (← links)
• On a graph of monogenic semigroups (Q395814) (← links)
• The graph of equivalence classes of zero divisors (Q470537) (← links)
• Basic properties of Hurwitz series rings (Q473278) (← links)
• Some properties of the complement of the zero-divisor graph of a commutative ring (Q643167) (← links)
• On the line graph of the zero divisor graph for the ring of Gaussian integers modulo \(n\) (Q666536) (← links)
• When the line graphs of the unit, unitary and total graphs are planar and outerplanar (Q747569) (← links)
• The total graph of a commutative ring (Q958054) (← links)
• Classification of non-local rings with projective 3-zero-divisor hypergraph (Q1683910) (← links)
• Zero divisor graphs of commutative graded rings (Q1684524) (← links)
• A graph over the commutative rings (Q1694983) (← links)
• A generalization of zero divisor graphs associated to commutative rings (Q1754555) (← links)
• A generalization of total graphs (Q1754638) (← links)
• Computing vertex-based eccentric topological descriptors of zero-divisor graph associated with commutative rings (Q2007063) (← links)
• Line graphs of monogenic semigroup graphs (Q2035709) (← links)
• Computing Wiener and hyper-Wiener indices of zero-divisor graph of \(\mathbb{Z}_{g^3}\times\mathbb{Z}_{\mathfrak{I}_1\mathfrak{I}_2}\) (Q2086458) (← links)
• On gracefully and harmoniously labeling zero-divisor graphs (Q2089479) (← links)
• Subspace-based subspace sum graph on vector spaces (Q2100281) (← links)
• Some aspects of zero-divisor graphs for the ring of Gaussian integers modulo \(2^n\) (Q2143788) (← links)
• On two extensions of the classical zero-divisor graph (Q2180122) (← links)
• Construction algorithm for zero divisor graphs of finite commutative rings and their vertex-based eccentric topological indices (Q2337262) (← links)
• Annihilator graphs with four vertices (Q2361728) (← links)
• On the generalization of Cayley graphs of commutative rings (Q2400127) (← links)
• On the dot product of graphs over monogenic semigroups (Q2423099) (← links)
• On a graph of ideals (Q2428606) (← links)
• The graph based on Gröbner-Shirshov bases of groups (Q2444814) (← links)
• On directed zero-divisor graphs of finite rings (Q2484371) (← links)
• A new graph based on the semi-direct product of some monoids (Q2636690) (← links)
• Some properties on the lexicographic product of graphs obtained by monogenic semigroups (Q2637547) (← links)
• Annihilator Ideal-Based Zero-Divisor Graphs Over Multiplication Modules (Q2839101) (← links)
• Recovering rings from zero-divisor graphs (Q2847692) (← links)
• Zero Divisor Graphs of Upper Triangular Matrix Rings (Q2863671) (← links)
• Zero Divisor Graphs of Finite Direct Products of Finite Rings (Q2876250) (← links)
• On the Total Graph of a Ring and Its Related Graphs: A Survey (Q2948994) (← links)
• Classification of nonlocal rings with genus one 3-zero-divisor hypergraphs (Q2978262) (← links)
• Formal Power Series Over Strongly Hopfian Rings (Q3081528) (← links)
• The zero-divisor graph of a ring with involution (Q3133328) (← links)
• PLANAR, OUTERPLANAR, AND RING GRAPH OF THE COZERO-DIVISOR GRAPH OF A FINITE COMMUTATIVE RING (Q3144369) (← links)
• THE ZERO-DIVISOR GRAPHS OF RINGS AND SEMIRINGS (Q3166264) (← links)
• The genus of graphs associated with vector spaces (Q3296139) (← links)
• A subspace based subspace inclusion graph on vector space (Q3303531) (← links)
• (Q3581906) (← links)
• On the extended zero divisor graph of commutative rings (Q4633113) (← links)
• On the zero-divisor graphs of finite free semilattices (Q4633194) (← links)
• When zero-divisor graphs are divisor graphs (Q4633324) (← links)
• A ZERO-DIVISOR GRAPH FOR MODULES WITH RESPECT TO THEIR (FIRST) DUAL (Q4909155) (← links)
• THE GENERALIZED TOTAL GRAPH OF A COMMUTATIVE RING (Q4923183) (← links)