论文信息 - Remarks on module-finite pairs

Remarks on module-finite pairs

Let R ⊊ T be an extension of commutative rings having the same identity. A. Wadsworth (10) studies the situation when R and T are integral domains, and all rings between R and T are Noetherian. In this case (R, T) is called a Noetherian pair. In a similar vein, E. Davis (4) studies normal pairs and I. Papick (8) shows when coherent pairs are Noetherian pairs.

J. Huckaba | I. Papick

[1] I. Papick,et al. When is $D+M$ coherent? , 1976 .

[2] A. Wadsworth. Pairs of domains where all intermediate domains are Noetherian , 1974 .

[3] E. Davis. Overrings of commutative rings. III. Normal pairs , 1973 .

[4] W. Vasconcelos. Annihilators of modules with a finite free resolution , 1971 .

[5] M. E. Harris. Some results on coherent rings , 1966 .