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EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS

Year 2007, Volume: 2 Issue: 2, 226 - 236, 01.12.2007

Lunqun Ouyang Dayong Liu

Abstract

Let R be a reduced ring, (S, ≤) a cancellative torsion-free strictly ordered monoid, it is shown that ring [[RS,≤]] is a GM− ring if and only if R is a GM−ring. We also investigate GM− rings for some special Morita Contexts and module extensions over generalized power series rings.

Keywords

GM−rings module extension generalized power series

Year 2007, Volume: 2 Issue: 2, 226 - 236, 01.12.2007

Lunqun Ouyang Dayong Liu

Abstract

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Details

Other ID JA98KH48YP
Journal Section Articles
Authors

Lunqun Ouyang This is me

Dayong Liu This is me

Publication Date December 1, 2007
Published in Issue Year 2007 Volume: 2 Issue: 2

Cite

APA Ouyang, L., & Liu, D. (2007). EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS. International Electronic Journal of Algebra, 2(2), 226-236.
AMA Ouyang L, Liu D. EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS. IEJA. December 2007;2(2):226-236.
Chicago Ouyang, Lunqun, and Dayong Liu. “EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS”. International Electronic Journal of Algebra 2, no. 2 (December 2007): 226-36.
EndNote Ouyang L, Liu D (December 1, 2007) EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS. International Electronic Journal of Algebra 2 2 226–236.
IEEE L. Ouyang and D. Liu, “EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS”, IEJA, vol. 2, no. 2, pp. 226–236, 2007.
ISNAD Ouyang, Lunqun - Liu, Dayong. “EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS”. International Electronic Journal of Algebra 2/2 (December 2007), 226-236.
JAMA Ouyang L, Liu D. EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS. IEJA. 2007;2:226–236.
MLA Ouyang, Lunqun and Dayong Liu. “EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS”. International Electronic Journal of Algebra, vol. 2, no. 2, 2007, pp. 226-3.
Vancouver Ouyang L, Liu D. EXTENSIONS OF GM-RINGS OVER GENERALIZED POWER SERIES RINGS. IEJA. 2007;2(2):226-3.