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Homological Methods, Representation Theory, and Cluster Algebras (Hardcover, 1st ed. 2018)
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Homological Methods, Representation Theory, and Cluster Algebras (Hardcover, 1st ed. 2018)
Series: CRM Short Courses
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This text presents six mini-courses, all devoted to interactions
between representation theory of algebras, homological algebra, and
the new ever-expanding theory of cluster algebras. The interplay
between the topics discussed in this text will continue to grow and
this collection of courses stands as a partial testimony to this
new development. The courses are useful for any mathematician who
would like to learn more about this rapidly developing field; the
primary aim is to engage graduate students and young researchers.
Prerequisites include knowledge of some noncommutative algebra or
homological algebra. Homological algebra has always been considered
as one of the main tools in the study of finite-dimensional
algebras. The strong relationship with cluster algebras is more
recent and has quickly established itself as one of the important
highlights of today's mathematical landscape. This connection has
been fruitful to both areas-representation theory provides a
categorification of cluster algebras, while the study of cluster
algebras provides representation theory with new objects of study.
The six mini-courses comprising this text were delivered March
7-18, 2016 at a CIMPA (Centre International de Mathematiques Pures
et Appliquees) research school held at the Universidad Nacional de
Mar del Plata, Argentina. This research school was dedicated to the
founder of the Argentinian research group in representation theory,
M.I. Platzeck. The courses held were: Advanced homological algebra
Introduction to the representation theory of algebras
Auslander-Reiten theory for algebras of infinite representation
type Cluster algebras arising from surfaces Cluster tilted algebras
Cluster characters Introduction to K-theory Brauer graph algebras
and applications to cluster algebras
General
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