We prove that a left GP-V -ring is right non-singular. We also give some properties of left GP-V0-rings. Some characterizations of strongly regular rings and biregular rings are also given.
Subedi, T., & Buhphang, A. M. (2013). ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS. International Electronic Journal of Algebra, 14(14), 10-18.
AMA
Subedi T, Buhphang AM. ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS. IEJA. December 2013;14(14):10-18.
Chicago
Subedi, Tikaram, and Ardeline Mary Buhphang. “ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS”. International Electronic Journal of Algebra 14, no. 14 (December 2013): 10-18.
EndNote
Subedi T, Buhphang AM (December 1, 2013) ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS. International Electronic Journal of Algebra 14 14 10–18.
IEEE
T. Subedi and A. M. Buhphang, “ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS”, IEJA, vol. 14, no. 14, pp. 10–18, 2013.
ISNAD
Subedi, Tikaram - Buhphang, Ardeline Mary. “ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS”. International Electronic Journal of Algebra 14/14 (December 2013), 10-18.
JAMA
Subedi T, Buhphang AM. ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS. IEJA. 2013;14:10–18.
MLA
Subedi, Tikaram and Ardeline Mary Buhphang. “ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS”. International Electronic Journal of Algebra, vol. 14, no. 14, 2013, pp. 10-18.
Vancouver
Subedi T, Buhphang AM. ON STRONGLY REGULAR RINGS AND GENERALIZATIONS OF V-RINGS. IEJA. 2013;14(14):10-8.