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نمایش تعداد 1-10 از 21
Plannar zero divisor graphs of partially ordered sets
In this talk we study the pannerity of zero divisor graph of partially ordered sets...
A dual of the zero divisor graph
In this talk we introduce the cozero divisor graph which is adual of zero divisor graph and we study some properties of this graph....
On the graph associated to a lattice
For a finite bounded lattice pounds , we associate a zero-divisor graph G( pounds) which is a natural generalization of the concept of zero-divisor graph for a Boolean algebra. Also, we study the interplay of lattice-theoretic properties...
The Zero-Divisor Graph of a Lattice
For a finite bounded lattice £, we associate a zero-divisor graph
G(£) which is a natural generalization of the concept of zero-divisor graph
for a Boolean algebra. Also, we study the interplay of lattice...
The Cozero-divisor Graph of a Commutative Ring
Gamma\\\\\\'(R), which is a dual of zero-divisor graph Gamma(R) in some sense, as the (undirected) graph with vertices W^*(R)
and for two distinct elements x and y in W^*(R), the
vertices x and y are adjacent if and only if x not in R
and y not in x...
Zero divisor graph of a lattice with respect to an ideal
In this paper, for a bounded lattice L and an ideal I of L, we introduce the
zero-divisor graph of L with respect to I , denoted by T-I (L). We study the interplay
of lattice-theoretic properties of L with graph-theoretic properties...
Ring graphs and outerplanar graphs
In this talk we study Ring graphs and outerplanar graphs for zero divisor graphs and unite and unitary graphs....
On the zero-divisor graphs of posets
In this paper we determine the cut vertices in the zero-divisor graphs of posets. Also we investigate some properties of zero-divisor graph of the product of two posets....
On the projective zero divisor geaphs
The zero divisor graph of a partially ordered set (poset, briefly) with the least element 0 wich is denoted by G^*(P) is an undirected graph with vertex set P^*=P-{0} and for two distinct vertices x and y, x is adjacent to y in G^*(P) if and only...
A generalization of zero divisor graphs associated to commutative rings
transpose of B. If n = 1, then T^n_R is isomorphic to the zero divisor
graph T(R), and so T^n_R is a generalization of T(R) which is called a generalized
zero divisor graph of R. In this paper, we study some basic properties of T...