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Original Articles

Weakly left localizable rings

Pages 3798-3815 | Received 27 Feb 2016, Published online: 23 Jan 2017

References

  • Bavula, V. V. (2013). The algebra of integro-differential operators on an affine line and its modules. J. Pure Appl. Algebra 217:495–529 (Arxiv:math.RA: 1011.2997).
  • Bavula, V. V. (2015). New criteria for a ring to have a semisimple left quotient ring. J. Algebra Appl. 6(6):28. doi:10.1142/S0219498815500905 (Arxiv:math.RA:1303.0859).
  • Bavula, V. V. (2016). Left localizations of left Artinian rings. J. Algebra Appl. 15(9):1650165. doi:10.1142/S0219498816501656. (38 pages, Arxiv:math.RA:1405.0214).
  • Bavula, V. V. (2016). The largest left quotient ring of a ring. Commun. Algebra 44(8):3219–3261 (Arxiv:math.RA:1101.5107).
  • Bavula, V. V. Criteria for a ring to have a left Noetherian largest left quotient ring (submitted).
  • Bavula, V. V. Left localizable rings and their characterizations (Arxiv:math.RA:1405.4552).

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