Nagata rings and directed unions of Artinian subrings.
Nicht endlich erzeugte Primideale in Steinschen Algebren.
Noetherian loop spaces
The class of loop spaces of which the mod cohomology is Noetherian is much larger than the class of -compact groups (for which the mod cohomology is required to be finite). It contains Eilenberg–Mac Lane spaces such as and 3-connected covers of compact Lie groups. We study the cohomology of the classifying space of such an object and prove it is as small as expected, that is, comparable to that of . We also show that X differs basically from the classifying space of a -compact group...
Noncoherence of a causal Wiener algebra used in control theory.
Non-Noetherian Rings for which Each Proper Subring is Noetherian.
Note on Asymptotic Prime Divisors and Symbolic Powers of Primary Ideals.