On quasi-injective abelian groups
- UNCG Author/Contributor (non-UNCG co-authors, if there are any, appear on document)
- Rebecca Davis Sanderson (Creator)
- Institution
- The University of North Carolina at Greensboro (UNCG )
- Web Site: http://library.uncg.edu/
- Advisor
- Robert Bernhardt
Abstract: It is a well-known theorem that any abolian group G satisfying G = nG for every positive integer n is a direct summand of every abelian group H which contains G as a subgroup. Baer (2) generalized this concept to what he called "abelian groups admitting a ring of operators."
On quasi-injective abelian groups
PDF (Portable Document Format)
4130 KB
Created on 1/1/1971
Views: 231
Additional Information
- Publication
- Thesis
- Language: English
- Date: 1971
- Subjects
- Abelian groups