137
Views
0
CrossRef citations to date
0
Altmetric
Original Articles

Third power associative, antiflexible rings satisfying (a, b, bc) = b(a, b, c)

&
Pages 1401-1407 | Received 11 Jun 2018, Accepted 18 Jul 2018, Published online: 18 Jan 2019

References

  • Anderson, C. T., Outcalt, D. L. (1968). On simple antiflexible rings. J. Algebra 10(3):310–320.
  • Celik, H. A. (1972). On primitive and prime antiflexible rings. J. Algebra 20:428–440.
  • Samanta, D., Hentzel, I. R. (2018). Third power associative, antiflexible rings satisfying (a,b,ac)=a(a,b,c). Comm. Algebra 46(6):2582–2588.
  • Kosier, F. (1962). On a class of nonflexible algebras. Trans. Am. Math. Soc. 102(2):299–318.
  • Rodabaugh, D. (1965). A generalization of the flexible law. Trans. Am. Math. Soc. 114(2):468–487.

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.