Mathematical Sciences: Endomorphisms of Groups and Modules
{'Code': '03040300', 'Directorate': {'Abbreviation': 'MPS', 'LongName': 'Direct For Mathematical & Physical Scien'}, 'Division': {'Abbreviation': 'DMS', 'LongName': 'Division Of Mathematical Sciences'}}
{'SignBlockName': 'Ann K. Boyle'}
This project is concerned with the endomorphisms of groups                 and modules. The pricipal investigator will examine the                         endomorphism rings of certain Butler groups and will classify                   them in  terms of their natural filtrations. Research will also                 be done on torsion-free abelian groups as modules over their                    rings of endomorphisms, automorphism groups of nilpotent groups                 of class two and automorphism groups of locally finite groups.                     This research is in the general area of abelian group                        theory. An abelian group is an algebraic structure with a                       commutative multiplication defined on it. This area is                          currently impacting several areas of mathematics including set                  theory, ring theory and group theory.
{'FirstName': 'Manfred', 'LastName': 'Dugas', 'EmailAddress': 'Manfred_Dugas@baylor.edu', 'StartDate': '05/15/1989', 'EndDate': None, 'RoleCode': 'Principal Investigator'}
{'Name': 'Baylor University', 'CityName': 'Waco', 'ZipCode': '767987360', 'PhoneNumber': '2547103817', 'StreetAddress': 'One Bear Place #97360', 'CountryName': 'United States', 'StateName': 'Texas', 'StateCode': 'TX'}
{'Code': '1264', 'Text': 'ALGEBRA,NUMBER THEORY,AND COM'}
{'url': 'https://www.nsf.gov/awardsearch/download?DownloadFileName=1989&All=true', 'xml': '8900350.xml'}