Group graded associated ideals with flat base change of rings and short exact sequences
The authors apply the theory of primary decomposition over rings graded by finitely generated abelian groups to the study of the behavior of \(G\)-associated ideals with short exact sequences. The notion of \(G\)-associated prime ideal is considered for rings which are not necessarily noetherian. The authors introduce strong Krull \(G\)-associated ideals with flat base change of rings.
scientific article; zbMATH DE number 6188684
scientific article