scholarly journals Fine and coarse moduli spaces in the representation theory of finite dimensional algebras

2014 ◽  
pp. 1-34 ◽  
Author(s):  
B. Huisgen-Zimmermann
Keyword(s):  
Representation Theory ◽  
Moduli Spaces ◽  
Finite Dimensional ◽  
Finite Dimensional Algebras

Representation Theory of Quivers and Finite Dimensional Algebras

2014 ◽  
Vol 11 (1) ◽  
pp. 453-529
Author(s):  
William Crawley-Boevey ◽  
Osamu Iyama ◽  
Bernhard Keller ◽  
Henning Krause
Keyword(s):  
Representation Theory ◽  
Finite Dimensional ◽  
Finite Dimensional Algebras

Representation Theory of Quivers and Finite Dimensional Algebras

2011 ◽  
pp. 523-608
Author(s):  
William Crawley-Boevey ◽  
Bernhard Keller ◽  
Henning Krause ◽  
Oeyvind Solberg
Keyword(s):  
Representation Theory ◽  
Finite Dimensional ◽  
Finite Dimensional Algebras

scholarly journals Moduli spaces of graded representations of finite dimensional algebras

2006 ◽  
pp. 7-27
Author(s):  
E. Babson ◽  
B. Huisgen-Zimmermann ◽  
R. Thomas
Keyword(s):  
Moduli Spaces ◽  
Finite Dimensional ◽  
Finite Dimensional Algebras

scholarly journals Representation Theory of Finite-Dimensional Algebras

2005 ◽  
pp. 319-406
Author(s):  
Michael Ringel ◽  
Idun Reiten
Keyword(s):  
Representation Theory ◽  
Finite Dimensional ◽  
Finite Dimensional Algebras

Representation Theory of Quivers and Finite Dimensional Algebras

2021 ◽  
Vol 17 (1) ◽  
pp. 143-230
Author(s):  
Claire Amiot ◽  
William Crawley-Boevey ◽  
Osamu Iyama ◽  
Henning Krause
Keyword(s):  
Representation Theory ◽  
Finite Dimensional ◽  
Finite Dimensional Algebras

Induced Representations of Rings

1975 ◽  
Vol 27 (2) ◽  
pp. 261-270 ◽  
Author(s):  
Marc A. Rieffel
Keyword(s):  
Representation Theory ◽  
Minimum Condition ◽  
Induced Representations ◽  
Finite Dimensional ◽  
Suitable Generalization ◽  
Rings And Algebras ◽  
Finite Dimensional Algebras

At the beginning of the chapter on induced representations in the treatise of Curtis and Reiner [8] on representation theory, they write “Most of the results have not yet found suitable generalization to rings with minimum condition or finite dimensional algebras, …”. The purpose of this paper is to indicate how some of the more basic theorems concerning induced representations can, in fact, be generalized to rings and algebras. In most cases we can do this by bringing together known results, so that in this sense this paper does not contain substantially new results.

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