  The notion of controlled frames for Hilbert spaces were introduced by Balazs,
Antoine and Grybos to improve the numerical efficiency of iterative algorithms
for inverting the frame operator. Controlled Frame Theory has a great
revolution in recent years. This Theory have been extended from Hilbert spaces
to Hilbert $C^{\ast}$-modules. In this paper we introduce and study the
extension of this notion to integral frame for Hilbert $C^{\ast}$-module. Also
we give some characterizations between integral frame in Hilbert
$C^{\ast}$-module
