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- W2968837549 abstract "The injective spectrum is a topological space associated to a ring $R$, which agrees with the Zariski spectrum when $R$ is commutative noetherian. We consider injective spectra of right noetherian rings (and locally noetherian Grothendieck categories) and establish some basic topological results and a functoriality result, as well as links between the topology and the Krull dimension of the ring (in the sense of Gabriel and Rentschler). Finally, we use these results to compute a number of examples." @default.
- W2968837549 created "2019-08-22" @default.
- W2968837549 creator A5075594257 @default.
- W2968837549 date "2019-08-16" @default.
- W2968837549 modified "2023-09-27" @default.
- W2968837549 title "The Injective Spectrum of a Right Noetherian Ring I: Injective Spectra and Krull Dimension." @default.
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