This paper is concerned with 2-D discrete systems of the form
x
m
+
1
,
n
=
f
(
x
m
,
n
,
x
m
,
n
+
1
)
,
where f
:
R
2
→
R is a function, m,
n
∈
N
0
={0,1,2,…}. Some sufficient conditions for this system to be stable and a verification of this system to be chaotic in the sense of Devaney, respectively, are derived.
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