Integrally closed domains with treed overrings

Author:

Ayache Ahmed

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics

Reference26 articles.

1. Anderson, D.F., Bouvier, A., Dobbs, D.E., Fontana, M., Kabbaj, S.: On Jaffard domains. Exposition Math. 5, 145–175 (1988)

2. Anderson, D.D., Dobbs, D.E.: Pairs of rings with the same prime ideals. Can. J. Math. 32, 362–384 (1980)

3. Ayache, A., Cahen, P.J.: Anneaux vérifiant absolument l’inéquality ou la formule de la dimension. Boll. U. M. I. (7) 6-B, 39–65 (1992)

4. Ayache, A., Ben Nasr, M., Echi, O., Jarboui, N.: Universally catenarian and going down pairs of rings. Math. Z. 238, 695–731 (2001)

5. Ayache, A., Jarboui, N.: An answer to Dobbs conjecture about treed domains. J. Algebra 320, 3720–3725 (2008)

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1. Strongly divided domains;Ricerche di Matematica;2016-02-02

2. Maximal non-treed subring of its quotient field;Ricerche di Matematica;2015-05-31

3. A Direct Proof of a Theorem concerning Treed Overrings;International Journal of Mathematics and Mathematical Sciences;2015

4. CHARACTERIZATIONS OF THE INTEGRAL DOMAINS WHOSE OVERRINGS ARE GOING-DOWN DOMAINS;International Electronic Journal of Algebra;2014-12-01

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