  We consider the steady Stokes equations in a bounded domain with forcing in
divergence form supplemented with no-slip boundary conditions. We provide a
maximal regularity theory in Campanato spaces (inlcuding $\mathrm{BMO}$ and
$C^{0,\alpha}$ for $0<\alpha <1$ as special cases) under minimal assumptions on
the regularity of the underlying domain. Our approach is based on pointwise
multipliers in Campanto spaces.
