  We generalize the operators of ABJM theory, given by Schur polynomials, in
ABJ theory by computing the two point functions in the free field and at finite
$(N_1,N_2)$ limits. These polynomials are then identified with the states of
the dual gravity theory. Further, we compute correlators among giant gravitons
as well as between giant gravitons and ordinary gravitons through the
corresponding correlators of ABJ(M) theory. Finally, we consider a particular
non-trivial background produced by an operator with an $\cal R$-charge of
$O(N^2)$ and find, in presence of this background, due to the contribution of
the non-planar corrections, the large $(N_1,N_2)$ expansion is replaced by
$1/(N_1+M)$ and $1/(N_2+M)$ respectively.
