On the Krull intersection theorem in function algebras
Résumé
A version of the Krull Intersection Theorem states that for Noetherian integral domains the Krull intersection ki(I) of every proper ideal I is trivial ; that is ki(I) := ∞ n=1 I n = {0}. We investigate the validity of this result for various function algebras R, present ideals I of R for which ki(I) = {0}, and give conditions on I so that ki(I) = {0}.
| Origine | Fichiers produits par l'(les) auteur(s) |
|---|---|
| Licence |
Loading...