  We prove that the Balmer spectrum of a tensor triangulated category is
homeomorphic to the Zariski spectrum of its graded central ring, provided the
triangulated category is generated by its tensor unit and the graded central
ring is noetherian and regular in a weak sense. There follows a classification
of all thick subcategories, and the result extends to the compactly generated
setting to yield a classification of all localizing subcategories as well as
the analog of the telescope conjecture. This generalizes results of Shamir for
commutative ring spectra.
