Ideal factoriality, semistar operations, and quasiprincipal Ideals

Article Properties
  • Language
    English
  • Publication Date
    2024/04/14
  • Indian UGC (journal)
  • Refrences
    82
  • S. G. Gates Department of Computer Studies and Mathematics, University of Dubuque, Dubuque, Iowa, USA
  • J. R. Juett Department of Computer Studies and Mathematics, University of Dubuque, Dubuque, Iowa, USA
  • Lois W. Ndungu Department of Teaching and Learning, Southern Methodist University, Dallas, Texas, USA
  • Rhys D. Roberts Mathematics Department, University of Houston, Houston, Texas, USA
Cite
Gates, S. G., et al. “Ideal Factoriality, Semistar Operations, and Quasiprincipal Ideals”. Communications in Algebra, 2024, pp. 1-30, https://doi.org/10.1080/00927872.2024.2320208.
Gates, S. G., Juett, J. R., Ndungu, L. W., & Roberts, R. D. (2024). Ideal factoriality, semistar operations, and quasiprincipal Ideals. Communications in Algebra, 1-30. https://doi.org/10.1080/00927872.2024.2320208
Gates, S. G., J. R. Juett, Lois W. Ndungu, and Rhys D. Roberts. “Ideal Factoriality, Semistar Operations, and Quasiprincipal Ideals”. Communications in Algebra, 2024, 1-30. https://doi.org/10.1080/00927872.2024.2320208.
Gates SG, Juett JR, Ndungu LW, Roberts RD. Ideal factoriality, semistar operations, and quasiprincipal Ideals. Communications in Algebra. 2024;:1-30.
Refrences
Title Journal Journal Categories Citations Publication Date
10.1007/978-3-031-28847-0_14 2023
Prime factorization of ideals in commutative rings, with a focus on Krull rings Journal of the Korean Mathematical Society
  • Technology: Technology (General): Industrial engineering. Management engineering: Applied mathematics. Quantitative methods
  • Science: Mathematics
2022
Notions of unique factorization in commutative rings with zero divisors 2021
10.1007/978-981-13-7028-1_9 2019
Division chains and quasi-Euclidean rings 2013