Last Seminars
Pure Injectivity Meltem GÜLLÜSAÇ, Dokuz Eylül University.Date: 30th of October, 2019, Wednesday, Time: 14.45 – 16.15.Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Classroom B256.Abstract: In this seminar, we will talk about pure exact sequences and characterizations of pure injective modules. |
Representation Theory of Artin Algebras Zübeyir Türkoğlu, Dokuz Eylül University.Date: 23rd of October, 2019, Wednesday, Time: 14.45 – 16.15.Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Classroom B256.Abstract: In this seminar, we will talk about almost split short exact sequences. This notion is a special type of short exact sequences of modules and play a central ... Read more Representation Theory of Artin Algebras |
Variants of the Szemeredi Theorem Selçuk Demir (DEU) Place: B256 Date and Time: 11/10/2019, 10:30 Abstract: We are going to recall the ideas leading to the Szemeredi theorem and its variations including some continuous and geometric versions. We will try to explain the analytical background when needed. In later parts we plan to go into details. |
Infinite Power of Ideals in Abelian Categories Sinem Odabaşı, Institute of Physics and Mathematics, Science Faculty, The Universidad Austral de Chile (UACh).Date: 23rd of July, 2019, Tuesday. Time: 11:15 – 12:30.Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206.Abstract: The ‘Phantom phenomenon’ has been sucessufelly carried into abelian setting firstly in [Her07], later in [FGHT13]. In this ... Read more Infinite Power of Ideals in Abelian Categories |
On Isoartinian and Isonoetherian Modules – 2 Hakan Şanal, Dokuz Eylül University.Date: 29th of May, 2019, Wednesday. Time: 14:30 – 16:00.Place: Dokuz Eylül Univ., Tınaztepe Campus, Faculty of Science, Department of Mathematics, Room B206.Abstract: We will continue the seminar with some examples of comparing right isoartinian (isonoetherian) rings and right artinian (noetherian) rings. Then, we deal with the endomorphism ring of an ... Read more On Isoartinian and Isonoetherian Modules – 2 |