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Foto: Severin Nowacki 		Research: My research interests lie in algebraic, geometric and combinatorial methods in Representation Theory (originally of Lie algebras and more recently of algebras...):
Cluster algebras, cluster categories, categorifications of representations;
Orbit structures, parabolic subalgebras, Richardson elements;
Higher secant varieties of orbital varieties, tropical geometry.

E-mail: baurk@uni-graz.at

Phone: ++ 43 - 316 380 - 5150

Fax: ++ 43 - 316 380 - 9815

Office:
Address:
 Institut für Mathematik und wissenschaftliches Rechnen
Universität Graz
Heinrichstrasse 36
A-8010 Graz
Austria


INSTITUT TEACHING PUBLICATIONS GROUP LINKS FOTOS

Activities

Workshop In March 2012, there will be a workshop on Cluster Algebras and Combinatorics at the University of Graz.
Conference In spring 2012, there is a special semester on representation theory and integrable systems at FIM, ETH Zurich. It includes a conference on Representation Theory and Geometry.

Further group members

Dr. D. Bogdanic and three graduate students are currently associated:
J. Pribosek, L. Lamberti and M. Tschabold, see also here

Past activities


Reading group In the fall semester 2010 we had a reading group in the area of cluster algebras and total positivity, see info
Seminar/Reading group Cluster algebras and triangulated surfaces .
In the fall semester 2009 we had a student seminar/reading group on the article Cluster algebras, quiver representations and triangulated categories, see pdf-file, by Bernhard Keller.
Conferences Algebraic Groups and Invariant Theory, at Centro Stefano Franscini, Switzerland, August 30 - September 4, 2009.
Organizers: K. Baur, A. Premet, D. Testerman.
Representation Theory Days in Zurich at FIM, ETH Zurich, November 27-29, 2008.
Organizers: K. Baur, A. Moreau.
Inaugural lecture In April 2008, I held a public lecture on some of my research interests. The lecture has been taped and can be accessed at
Einführungsvorlesung.
m-th powers C. Ducrest has written an algorithm to compute the components of a certain translation quiver, the so-called m-th power of a quiver of diagonals. The algorithm is available at Algorithm. There is also a short documentation explaining how it works at Documentation.
Last update: November 2011