October 5, 2018
4:45PM - 5:45PM
Cockins Hall 240
Add to Calendar
2018-10-05 16:45:00
2018-10-05 17:45:00
Ring Theory Seminar - Steve Szabo
Title: A refined taxonomy of 2-primal rings with minimal examples
Speaker: Steve Szabo (Eastern Kentucky University)
Abstract: In a paper on the taxonomy of 2-primal rings, examples of various types of rings that are related to 2-primal rings such as reduced, symmetric, duo, reversible and PS I were given in order to show that the ring class inclusions were strict. In this talk, the taxonomy is refined to include NI, abelian and reflexive rings. Then, examples are provided for many of the new classes included in the taxonomy. When possible, examples of minimal finite rings of the various types are also given.
Cockins Hall 240
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2018-10-05 16:45:00
2018-10-05 17:45:00
Ring Theory Seminar - Steve Szabo
Title: A refined taxonomy of 2-primal rings with minimal examples
Speaker: Steve Szabo (Eastern Kentucky University)
Abstract: In a paper on the taxonomy of 2-primal rings, examples of various types of rings that are related to 2-primal rings such as reduced, symmetric, duo, reversible and PS I were given in order to show that the ring class inclusions were strict. In this talk, the taxonomy is refined to include NI, abelian and reflexive rings. Then, examples are provided for many of the new classes included in the taxonomy. When possible, examples of minimal finite rings of the various types are also given.
Cockins Hall 240
Department of Mathematics
math@osu.edu
America/New_York
public
Title: A refined taxonomy of 2-primal rings with minimal examples
Speaker: Steve Szabo (Eastern Kentucky University)
Abstract: In a paper on the taxonomy of 2-primal rings, examples of various types of rings that are related to 2-primal rings such as reduced, symmetric, duo, reversible and PS I were given in order to show that the ring class inclusions were strict. In this talk, the taxonomy is refined to include NI, abelian and reflexive rings. Then, examples are provided for many of the new classes included in the taxonomy. When possible, examples of minimal finite rings of the various types are also given.
