Modular intersection cohomology of Drinfeld's compactifications

We compute the dimension of the cohomology of stalks of intersection cohomology complexes on Zastava schemes and Drinfeld compactifications associated with a connected reductive algebraic group $G$, in case the characteristic of the coefficients field $\mathbb{k}$ is good for $G$. In particular, we show that these dimensions do not depend on the choice of $\mathbb{k}$.