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We investigate the representation theory of domestic group schemes $\mathcal{G}$ over an algebraically closed field of characteristic $p > 2$. We present results about filtrations of induced modules, actions on support varieties, Clifford theory for certain group schemes and applications of Clifford theory for strongly group graded algebras to the structure of Auslander-Reiten quivers. The combination of these results leads to the classification of modules belonging to the principal blocks of the group algebra $k\mathcal{G}$.

CLASSIFICATION OF INDECOMPOSABLE MODULES FOR FINITE GROUP SCHEMES OF DOMESTIC REPRESENTATION TYPE