Algebra Seminar
Next Talk
- December 4, 2017
- Mihai D. Staic, (BGSU)
- Secondary Hochschild Cohomology
- Abstract:
In this talk I will give an introduction to secondary Hochschild Cohomology, discussing the initial motivation and the main properties for this construction.
Talks This Semester
- December 4, 2017
- Mihai D. Staic, (BGSU)
- Secondary Hochschild Cohomology
- Abstract:
In this talk I will give an introduction to secondary Hochschild Cohomology, discussing the initial motivation and the main properties for this construction.
- November 27, 2017
- Alimjon Eshmatov
- On quivers and their representations II
- Abstract:
We continue our discusson of
Gabriel's theorem and related things.
- November 6, 2017
- Alimjon Eshmatov
- On quivers and their representations
- Abstract:
A quiver is a directed graph.
A representation of a quiver is an assignment of a vector
space to each vertex and a linear map to each arrow.
One of the most fundamental theorems in this theory is
Gabriel's theorem. In this talk I will state this theorem
and outline its proof.
- October 23, 2017
- Nate Iverson
- Quadratic forms over finite fields
- Abstract:
Will define quadratic form and prove the equivalency of the 2 rival definitions for any field.
Discuss non-degeneracy (in arbitrary characteristic), equivalence of forms, and classify all
non-degenerate quadratic forms over a finite field (up to change of variable). We will explicitly
cover the characteristic 2 case and mention the Chevalley-Warning theorem and Witt's theorem
(for extending isometries).
- September 25, 2017
- Alimjon Eshmatov
- Noncommutative deformation of Kleinian singularities
- Abstract:
Associated to a finite subgroup $G$ of $SL_2 (\mathbb{C})$,
there is a family of noncommutative algebras representing
a deformation of the coordinate ring of the classical
Kleinian singularity $\mathbb{C}^2//G$.
These algebras found to be related to many areas of mathematics:
mathematical physics, algebraic geometry, symplectic geometry to name few.
In the talk, we will give overview of these algebras and related results.