Sur les Suranneaux Minimaux. II

Communications in Algebra

Volumn 31, Issue 12, 2003, Pages 5683-5692

  Oukessou, M ^a   Miri, A ^a  

^a SULTAN MOULAY SLIMANE UNIVERSITY   (Morocco)

Author keywords

Fini; Ideal; Minimal; Plat; Suranneau

Indexed keywords

EID: 0242509883     PISSN: 00927872     EISSN: None     Source Type: Journal    
DOI: 10.1081/AGB-120024848     Document Type: Article

References (14)

1. Anderson, D. F., Dobbs, D. E., Huckaba, J. A. (1982). On seminormal overrings. Comm. Algebra 10(13):1421-1448.
2. Bouvier, A., Dobbs, D. E., Fontana, M. (1988). Universally catenarian integral domains. Adv. Mathematics 72:211-238.
3. Brewer, J. (1968). The ideal transform and overrings of an integral domain. Math. Z 107:301-306.
4. Dobbs, D. E., Fontana, M. (1984). Universally incomparable ring homomorphisms. Bul Austral. Math. Soc. 29:289-302.
5. Ferrand, D., Olivier, J. P. (1970). Homomorphismes minimaux d'anneaux. J. Algebra 16:461-471.
6. Fontana, M., Izelgue, L., Kabbaj, S. (1994). Quelques propriétés des chaînes d'idéaux dans les anneaux A + XB[X]. Comm. Algebra 22(1):9-27.
7. Hedstrom, J. R., Houston, E. G. (1978a). Pseudo-valuation domains. Pacific J. Mathematics 75(1):137-147.
8. Hedstrom, J. R., Houston, E. G. (1978b). Pseudo-valuation domains(II). Houston J. Mathematics 4(2):199-207.
9. Kaplansky, I. (1974). Commutative Rings. Chicago and London: The University of Chicago Press.
10. Kabbaj, S. (1991). Sur les S-domaines forts de Kaplansky. J. Algebra 137:400-415.
11. Malik, S., Mott, J. L. (1983). Strong S-domains. J. Pure Applied Algebra 28:249-264.
12. Matsumura, H. (1986). Commutative Ring Theory. Cambridge, London, New York: Cambridge University Press.
13. Oukessou, M., Miri, A. (1999). Sur les suranneaux minimaux. Extracta Mathematicae 14(3):333-347.
14. Sato, J., Sugatani, T., Yoshida, K. (1992). On minimal overrings of a Noetherian domain. Comm. Algebra 20(6):1735-1746.