We study integral vectorial functionals
\[
F\left(u,\Omega\right)-\underset{\Omega}{\int}f\left(x,u\left(x\right),Du\left(x\right)\right)dx
\]
where f satisfies quasi-convexity assumption and its growth is controlled
in term of N-functions. We obtain semicontinuity results in the weak{*}
topology of Orlicz-Sobolev spaces.
