Successioni di Gorenstein e proprietà ${𝐆}_n$

 Access to full text

 Full (PDF)

1. [1] Atiyah N.F. - Macdonald I.G.: Introduction to Commutative Algebra, Addison Wesley Publ. Company (1969). Zbl0175.03601MR242802
2. [2] Bass H.: On the ubiquity of Gorenstein rings, Math. Zeitschr.828-28 (1963) Zbl0112.26604MR153708
3. [3] Bourbaki N.: Algèbre Commutative, ch. I, II, III, IV, HermannParis (1961). 
4. [4] Diedudonne J.: Topics in local algebra, Notre Dame Math. Lectures10 (1967). Zbl0193.00101MR241408
5. [5] Greco S.- Salmon P.: Anelli di Macaulay, Pubbl. Ist. Mat. Univ. Genova (1965). 
6. [6] Greco S. - Salmon P.: Topics in m-adic topologies Ergebnisse der Math. Band. 58 (1971). Zbl0205.34501MR282956
7. [7] Greco S.: Anelli di Gorenstein, Seminario Ist. Mat. Univ., Genova (1969). 
8. [8] Grothendieck A.: Eléments de Géométrie Algébrique, IV (première et seconde partie) I.H.E.S. Publ. Math. n. 20 (1964) n. 24 (1965). 
9. [9] Ischebeck F.: Eine Dualitat zwischen den Funktoren Ext und Tor, Journal of algebra11510-531 (1969). Zbl0191.01306MR237613
10. [10] Kaplanski I.: Commutative Rings, BostonAllen and Bacon (1970). Zbl0203.34601MR254021
11. [11] Millevoi T.: Sulle estensioni di un anello di Gorenstein, Rend. Sem. Mat. Univ. Padova, XLI319-325 (1968). Zbl0185.28402MR244225
12. [12] Raynaud M. - Ferrand, Fibres formelles d'un anneau local noethérienAnn. Scient. Ec. Norm. Sup.4e série t. 3295-311 (1970). Zbl0204.36601MR272779
13. [13] Sharp R.Y.: Cousin Complex Characterization of two classes of Commutative noetherian rings, J. London Math. Soc. (2) 3621-24 (1971). Zbl0215.36901MR294323
14. [14] Zariski O. - Samuel P.: Commutative Algebra, I, II, Van Nostand (1968). Zbl0121.27801
15. [15] Watabane K. - ISHIKAWA T. - TACHIBANA S. - OTSUKA K.: On tensor prosor product of Gorenstein rings, J. Math., Kyoto Univ.9, 3, 413-23 (1969). Zbl0193.34804MR257062