Last Seminars
Representation Theory of Artin Algebras Zübeyir Türkoğlu, Dokuz Eylül University. Date: 25th of April, 2018, Wednesday, Time: 09:30 – 12:00. Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206. Abstract: In this seminar, firstly we will continue talk about the radicals of rings and modules. Then we will talk about the structure of projective modules over left Artinian rings. |
Representation Theory of Artin Algebras Zübeyir Türkoğlu, Dokuz Eylül University. Date: 18th of April, 2018, Wednesday, Time: 09:30 – 12:00. Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206. Abstract: In this seminar, we will talk about the notions right minimal-left minimal homomorphisms, radicals of rings and modules. |
Representation Theory of Artin Algebras Zübeyir Türkoğlu, Dokuz Eylül University. Date: 11th of April, 2018, Wednesday, Time: 09:30 – 12:00. Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206. Abstract: In this series of talks, we will present parts of the book “Representation Theory of Artin Algebras” by Auslander, Reiten and Smalo. In the first session, ... Read more Representation Theory of Artin Algebras |
Model Structures on Categories of Chain Complexes: Part 2 Mehmet Akif Erdal, Bilkent University. Date: 4th of April, 2018, Wednesday. Time: 09:30 – 12:00. Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206. Abstract: We will continue discussing model categories and model structure on chain complexes. |
Model Structures on Categories of Chain Complexes Mehmet Akif Erdal, Bilkent University. Date: 28th of March, 2018, Wednesday. Time: 09:30 – 12:00. Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206. Abstract: This is the second talk in the homotopy theory series. We will go through the definitions of a model category and compare elements of these definitions with ... Read more Model Structures on Categories of Chain Complexes |