The formation of pyramidlike structures in thin-film growth on substrates w
ith a quadratic symmetry, e.g., {001} surfaces, is shown to exhibit anisotr
opic scaling as there exist two length scales with different time dependenc
es. Numerical results indicate that for most realizations coarsening of mou
nds is described by an exponent n similar or equal to 1/4. However, dependi
ng on material parameters it is shown that n may lie between 0 (logarithmic
coarsening) and 1/3. In contrast, growth on substrates with triangular sym
metries ({111} surfaces) is dominated by a single length similar to t(1/3).