Advanced search
Publication Cover
Communications in Algebra Volume 52, 2024 - Issue 8
Submit an article Journal homepage
31
Views
0
CrossRef citations to date
0
Altmetric
Research Articles

Regularity of twisted partial skew generalized power series

Wagner Cortesa Instituto de Matemática, Universidade Federal do Rio Grande do Sul, Porto Alegre, RS, Brazil; Correspondence[email protected]
ORCID Iconhttps://orcid.org/0000-0003-3422-7484View further author information
ORCID Icon &
Simone Ruizb Departamento de Engenharias e Exatas, Universidade Federal do Paraná-Setor Palotina, Palotina, PR, BrazilView further author information
Pages 3359-3370 | Received 24 Aug 2023, Accepted 31 Jan 2024, Published online: 21 Mar 2024

References

  • Bemm, L., Ferrero, M. (2013). Globalizations of partial actions on semiprime rings. J. Algebra Appl. 12(4):1250202. DOI: 10.1142/S0219498812502027.
  • Carvalho, P. A. A. B., Cortes, W., Ferrero, M. (2009). Partial skew group rings over polycyclic by finite groups. Algebra Repesent. Theory 14:449–462. DOI: 10.1007/s10468-009-9197-7.
  • Cortes, W. O., Ruiz, S. F. (2019). Goldie twisted partial skew power series rings. J Algebra Appl. 18:1950151. DOI: 10.1142/S0219498819501512.
  • Dokuchaev, M., Exel, R. (2005). Associativity of crossed products by partial actions, enveloping actions and partial representations. Trans. Amer. Math. Soc. 357(5):1931–1952. DOI: 10.1090/S0002-9947-04-03519-6.
  • Dokuchaev, M., Exel, R., Simón, J. J. (2008). Crossed products by twisted partial actions and graded algebras. J. Algebra 320:3278–3310. DOI: 10.1016/j.jalgebra.2008.06.023.
  • Dokuchaev, M., Exel, R., Simón, J. J. (2010). Globalization of twisted partial actions. Trans. Amer. Math. Soc. 362:4137–4160. DOI: 10.1090/S0002-9947-10-04957-3.
  • Exel, R. (1997). Twisted partial actions: a classification of regular C*-algebraic bundles. Proc. London Math. Soc. 74:417–443. DOI: 10.1112/S0024611597000154.
  • Exel, R., Laca, M., Quigg, J. (2002). Partial dynamical system and C*-algebras generated by partial isometries. J. Operator Theory 47:169–186.
  • Ferrero, M., Lazzarin, J. (2008). Partial actions and partial skew group rings. J. Algebra 319:5247–5264. DOI: 10.1016/j.jalgebra.2007.12.009.
  • Goodearl, K. R. (1991). Von Neumann Regular Rings, 2nd ed. Malabar, FL: Krieger Publishing Company.
  • Kruskal, J. B. (1972). The theory of well-quasi-ordering: a frequently discovered concept. J. Comb. Theory (A) 13:297–305. DOI: 10.1016/0097-3165(72)90063-5.
  • Mazurek, R., Ziembowski, M. (2008). On Von Neumann regular rings of skew generalized power series. Commun. Algebra 36:1855–1868. DOI: 10.1080/00927870801941150.
  • McClanahan, K. (1995). K-theory for partial crossed products by discrete groups. J. Funct. Anal. 130:77–117. DOI: 10.1006/jfan.1995.1064.
  • Quigg, J. C., Raeburn, I. (1997). Characterizations of crossed products by partial actions. J. Operator Theory 37:311–340.
  • Tuganbaev, A. (2002). Rings Close to Regular, 1st ed. Dordrecht: Kluwer Academic Publishers.
  • Tuganbaev, A. Semidistributive Laurent series rings. arXiv:2006.06757.

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:

Order Reprints Request Corporate Permissions

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:

Request Academic Permissions

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.

Related research

People also read lists articles that other readers of this article have read.

Recommended articles lists articles that we recommend and is powered by our AI driven recommendation engine.

Cited by lists all citing articles based on Crossref citations.
Articles with the Crossref icon will open in a new tab.