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Domeniu c.m.m.d.c. (Romanian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Domeniu c.m.m.d.c." in Romanian language version.

refsWebsite
Global rank Romanian rank
3ams.org
451st place
697th place
1doi.org
2nd place
3rd place
1emis.de
low place
low place
1projecteuclid.org
3,707th place
8,468th place
1ias.ac.in
6,086th place
low place

ams.org

  • en Anderson, D. D. (). „GCD domains, Gauss' lemma, and contents of polynomials”. În Chapman, Scott T.; Glaz, Sarah. Non-Noetherian Commutative Ring Theory. Mathematics and its Application. 520. Dordrecht: Kluwer Academic Publishers. pp. 1–31. doi:10.1007/978-1-4757-3180-4_1. MR 1858155. 
  • en Ali, Majid M.; Smith, David J. (), „Generalized GCD rings. II”, Beiträge zur Algebra und Geometrie, 44 (1): 75–98, MR 1990985 . P. 84: "It is easy to see that an integral domain is a Prüfer GCD-domain if and only if it is a Bezout domain, and that a Prüfer domain need not be a GCD-domain.".
  • en Gilmer, Robert; Parker, Tom (), „Divisibility Properties in Semigroup Rings”, Michigan Mathematical Journal, 22 (1): 65–86, MR 0342635 

doi.org

  • en Anderson, D. D. (). „GCD domains, Gauss' lemma, and contents of polynomials”. În Chapman, Scott T.; Glaz, Sarah. Non-Noetherian Commutative Ring Theory. Mathematics and its Application. 520. Dordrecht: Kluwer Academic Publishers. pp. 1–31. doi:10.1007/978-1-4757-3180-4_1. MR 1858155. 

emis.de

  • en Ali, Majid M.; Smith, David J. (), „Generalized GCD rings. II”, Beiträge zur Algebra und Geometrie, 44 (1): 75–98, MR 1990985 . P. 84: "It is easy to see that an integral domain is a Prüfer GCD-domain if and only if it is a Bezout domain, and that a Prüfer domain need not be a GCD-domain.".

ias.ac.in

projecteuclid.org