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Elements of the representation theory of associative algebras - 65, 71-72

By: Assem, Ibrahim Simson, Daniel Skowronski, Andrzej

Part of the London Mathematical Society Student Texts series
110712736X / 9781107127364
1 pages
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This first part of a two-volume set offers a modern account of the representation theory of finite dimensional associative algebras over an algebraically closed field.

The authors present this topic from the perspective of linear representations of finite-oriented graphs (quivers) and homological algebra.

The self-contained treatment constitutes an elementary, up-to-date introduction to the subject using, on the one hand, quiver-theoretical techniques and, on the other, tilting theory and integral quadratic forms.

Key features include many illustrative examples, plus a large number of end-of-chapter exercises.

The detailed proofs make this work suitable both for courses and seminars, and for self-study.

The volume will be of great interest to graduate students beginning research in the representation theory of algebras and to mathematicians from other fields.


PBF Algebra, PBG Groups & group theory

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