Let R be a commutative ring. The regular digraph of ideals of R, denoted by T(R), is a digraph whose

vertex set is the set of all nontrivial ideals of R and, for every two distinct vertices I and J, there is an

arc from I to J whenever...

Let (P,≤) be a partially ordered set with a least element 0. The regular digraph of ideals of P, denoted by

\\gama (P), is a digraph whose vertex-set is the set of all nontrivial ideals of P and, for every two distinct vertices I and J...

Let R be a Noetherian commutative ring. The regular digraph of ideals of

R introduced in [10] which denoted by

−−→

Γreg(R). The vertex set of

−−→

Γreg(R) is set of

nontrivial ideals of R and I −→ J is an arc...

Let R be a commutative ring. The regular digraph

of ideals of R, denoted by \\gama(R), is a digraph whose vertex-set is

the set of all non-trivial ideals of R and, for every two distinct

vertices I and J, there is an arc from I...