Let
A
be a commutative ring with unity and let set of all zero divisors of
A
be denoted by
Z
A
. An ideal
ℐ
of the ring
A
is said to be essential if it has a nonzero intersection with every nonzero ideal of
A
. It is denoted by
ℐ
≤
e
A
. The generalized zero-divisor graph denoted by
Γ
g
A
is an undirected graph with vertex set
Z
A
∗
(set of all nonzero zero-divisors of
A
) and two distinct vertices
x
1
and
x
2
are adjacent if and only if
ann
x
1
+
ann
x
2
≤
e
A
. In this paper, first we characterized all the finite commutative rings
A
for which
Γ
g
A
is isomorphic to some well-known graphs. Then, we classify all the finite commutative rings
A
for which
Γ
g
A
is planar, outerplanar, or toroidal. Finally, we discuss about the domination number of
Γ
g
A
.
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