  We prove the partial H\"older continuity for minimizers of quasiconvex
functionals \[ \mathcal{F}({\bf u}) \colon =\int_{\Omega} f(x,{\bf u},D{\bf
u})\,\mathrm{d}x, \] where $f$ satisfies a uniform VMO condition with respect
to the $x$-variable and is continuous with respect to ${\bf u}$. The growth
condition with respect to the gradient variable is assumed a general one.
