Seminars in 2015/16

Speaker: Mr. Michael Watson

Date/Time: Thursday, March 12, 2015 from 1-2pm

Room: HH-3017

Title: Ramsey Theory

 

Speaker: Mr. Adrián Rodrigo-Escudero, University of Zaragoza (Spain)

Date/Time: Wednesday, May 11, 2016, 1:00p.m.

Room: HH-3017

Title: The classification of division gradings on finite-dimnesional simple real algebras II

 

Speaker: Mr. Adrián Rodrigo-Escudero, University of Zaragoza (Spain)

Date/Time: Wednesday, May 4, 2016, 1:00p.m.

Room: HH-3017

Title: The classification of division gradings on finite-dimnesional simple real algebras

 

Speaker: Hamid Usefi, Memorial University

Date/Time: Wednesday, March 2, 2016, 1:00p.m.

Room: HH-3017

Title: Perfect and semiperfect restricted enveloping algebras

 

Speaker: Yorck Sommerhäuser, Memorial University

Date/Time: Wednesday, November 25, 2015, 1:00p.m.

Room: HH3017

Title: Introduction to Nichols Algebras II

 

Speaker: Yorck Sommerhäuser, Memorial University

Date/Time: Wednesday, November 18, 2015, 1:00p.m.

Room: HH3017

Title: Introduction to Nichols Algebras

 

Speaker: Yorck Sommerhäuser, Memorial University

Date/Time: Wednesday Oct 28, 2015 1:00p.m.

Room: HH-3017

Title: Frobenius-Schur Indicators for Hopf Algebras II

 

Speaker: Yorck Sommerhäuser, Memorial University

Date/Time: Wednesday, Oct 21, 2015, 1:00p.m.

Room: HH-3017

Title: Frobenius-Schur Indicators for Hopf Algebras

 

Speaker: Diogo Diniz Pereira da Silva e Silva

Date/Time: Wednesday, September 23, 2015 at 1:00pm

Room: HH-3017

Title: Graded Identities of Simple Real Graded Division Algebras

 

 

Speaker: Victor Petrogradsky, University of Brasilia, Brazil

Date/Time: Aug 14, 2015, 10:00a.m.

Room: HH-2010

Title: "Fibonacci Lie algebra and its properties"

 

Speaker: Prof Salvatore Siciliano from University of Salento, Italy

Date/Time: Thursday, July 23, 2015

Room: HH-2010

Title: "Outer restricted derivations of nilpotent restricted Lie > algebras"

 

Speaker: Professor Alicia Labra, University of Santiago, Chile

Date/Time: Wednesday, April 29, 2015

Room: HH-3017

Title: "Representations of Generalized Almost-Jordan Algebras"

 

Speaker: Dr. Yuri Bahturin

Date/Time: Wednesday April 8, 2015 from 1:00-2:00pm

Room: HH-3017

Title: Real Graded Simple Algebras III

 

Speaker: Dr. Yuri Bahturin

Date/Time: Wednesday, March 25, 2015 from 1-2pm

Room: HH-3017

Title: Real Graded Simple Algebras II

 

Speaker: Dr. Yuri Bahturin

Date/Time: Wednesday, March 4, 2015 from 1-2pm

Room: HH-3017

Title: Real Graded Simple Algebras

 

 

Speaker: Ms. Helen Dos Santos

Date: Wednesday, February 25, 2015

Room: HH-3017

Title: Group gradings on simple Lie superalgebra Q(n)

 

 

Speaker: Dr. Diogo Diniz Pereira da Silva e Silva

Title: "A primeness property for the central polynomials of verbally prime P.I. algebras"

 

Speaker: Shadi M. Shaqaqha

Title: "Schreier formula for free color Lie superalgebras"

 

 

Speaker: Yuri Bahturin

Title: Locally Finite Algebra

 

October 16 and 23, 2014

Yuri Bahturin (MUN) "Locally finite Lie algebras"

Abstract. An algebra L over a field F is called locally finite if any finite set of elements of L is contained in a finite-dimensional subalgebra. Equivalently, L is the direct limit of a family of finite-dimensional algebras. A hard (essentially, wild) problem that remains open is to classify simple locally finite algebra (associative, Lie, etc.) A complete classification of locally finite simple Lie algebras, due to Baranov-Zhilinski, exists in the case of so-called diagonal direct limits over algebraically closed field of characteristic zero. Even better known (fields of positive characteristic included!) are so-called finitary simple Lie algebras (Baranov-Strade). In this latter case we can even classify all graded simple algebras (Bahturin-Kochetov-Zaicev).
In this talk I would like to discuss basic notions of the theory of locally finite Lie algebras and try to explain current state of the problem of classifying group gradings on the diagonal direct limits of classical simple Lie algebras.

HH-3017 at 1:00 p.m.