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Each normal rational curve Γ in PG(n, F) admits a group PΓL(Γ) of automorphic collineations. It is well known that for characteristic zero only the empty and the entire subspace are PΓL(Γ)–invariant. In case of characteristic p > 0 there may be further invariant subspaces. For #F ≥ n + 2, we give a construction of all PΓL(Γ)–invariant subspaces. It turns… (More)

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