A characterization of seminormal C-monoids

Author:

Geroldinger AlfredORCID,Zhong Qinghai

Funder

Austrian Science Fund

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference25 articles.

1. Baginski, P., Chapman, S.T.: Congruence, arithmetic, monoids: a survey, combinatorial and additive number theory: CANT. 2012, Proceedings in Mathematics and Statistics, vol. 101, pp. 15–38. Springer, Berlin (2011)

2. Barucci, V.: Seminormal Mori domains, Commutative Ring Theory. Lect. Notes Pure Appl. Math., vol. 153, pp. 1–12. Marcel Dekker, New York City (1994)

3. Chapman, S.T., Coykendall, J.: Half-Factorial Domains, A Survey, Non-Noetherian Commutative Ring Theory, Mathematics and Its Applications, vol. 520, pp. 97–115. Kluwer Academic, Alphen aan den Rijn (2000)

4. Coykendall, J.: Extensions of half-factorial domains : a survey, Arithmetical Properties of Commutative Math Rings and Monoids, Lect. Notes Pure Appl, vol. 241, pp. 46–70. Chapman & Hall/CRC, Oxford (2005)

5. Coykendall, J., Malcolmson, P., Okoh, F.: Inert primes and factorization in extensions of quadratic orders. Houston J. Math. 43, 61–77 (2017)

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