  For any graded commutative noetherian ring, where the grading group is
abelian and where commutativity is allowed to hold in a quite general sense, we
establish an inclusion-preserving bijection between, on the one hand, the
twist-closed localizing subcategories of the derived category, and, on the
other hand, subsets of the homogeneous spectrum of prime ideals of the ring. We
provide an application to weighted projective schemes.
