Let D be an integral domain and S be a multiplicative subset of
D. Then given a semistar operation ? on D, we introduced the S-˜?-Noetherian
domains, where ˜? is the stable semistar operation of finite type associated to
?. Among other things, we provide many different characterization for S-˜?-
Noetherian domains by focusing on primary decomposition, weak Bourbaki
associated primes and Zariski-Samuel associated primes of the S-saturation
of a given quasi-˜?-ideal I of D.
Esmaeelnezhad, A., & Sahandi, P. (2015). ON S-SEMISTAR-NOETHERIAN DOMAINS. International Electronic Journal of Algebra, 18(18), 57-71. https://doi.org/10.24330/ieja.266204
AMA
Esmaeelnezhad A, Sahandi P. ON S-SEMISTAR-NOETHERIAN DOMAINS. IEJA. December 2015;18(18):57-71. doi:10.24330/ieja.266204
Chicago
Esmaeelnezhad, Afsaneh, and Parviz Sahandi. “ON S-SEMISTAR-NOETHERIAN DOMAINS”. International Electronic Journal of Algebra 18, no. 18 (December 2015): 57-71. https://doi.org/10.24330/ieja.266204.
EndNote
Esmaeelnezhad A, Sahandi P (December 1, 2015) ON S-SEMISTAR-NOETHERIAN DOMAINS. International Electronic Journal of Algebra 18 18 57–71.
IEEE
A. Esmaeelnezhad and P. Sahandi, “ON S-SEMISTAR-NOETHERIAN DOMAINS”, IEJA, vol. 18, no. 18, pp. 57–71, 2015, doi: 10.24330/ieja.266204.
ISNAD
Esmaeelnezhad, Afsaneh - Sahandi, Parviz. “ON S-SEMISTAR-NOETHERIAN DOMAINS”. International Electronic Journal of Algebra 18/18 (December 2015), 57-71. https://doi.org/10.24330/ieja.266204.
JAMA
Esmaeelnezhad A, Sahandi P. ON S-SEMISTAR-NOETHERIAN DOMAINS. IEJA. 2015;18:57–71.
MLA
Esmaeelnezhad, Afsaneh and Parviz Sahandi. “ON S-SEMISTAR-NOETHERIAN DOMAINS”. International Electronic Journal of Algebra, vol. 18, no. 18, 2015, pp. 57-71, doi:10.24330/ieja.266204.
Vancouver
Esmaeelnezhad A, Sahandi P. ON S-SEMISTAR-NOETHERIAN DOMAINS. IEJA. 2015;18(18):57-71.