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 ...

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 ...

The concept of a zero-divisor graph of a commutative ring was introduced and studied by Beck. In this talk, by using module endomorphisms, we extend the concept of the zero-divisor

graph of a ring to a module ...