Abstract
Here we consider algebras Λ over an algebraically closed field k, which are k-finite dimensional.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
References
I. Assem, A. Skowronski. Indecomposable modules over multicoil algebras. Math. Scand. 71 (1992), 31–61.
R. Bautista, J. Boza. Reduction Algorithms and Quadratic Forms. Preprint 492. Instituto de Matemάticas UNAM.
R. Bautista, R. Zuazua. On one parameter families of modules for tame algebras and bocses. In preparation.
J. Boza,Algoritmos de Reducción en la Teoria de Representaciones de Algebras. Tesis Doctoral, UNAM 1996.
W.W. Crawley- Boevey. On tame algebras and Bocses. Proc. London Math. Soc. 56 (1988), 451–483.
W.W. Crawley- Boevey, Tame Algebras and generic modules. Proc. London Math. Soc. 63 (1991),241–265
W.W. Crawley- Boevey. Modules of finite length over their endomorphism ring. Representations of Algebras and Related Topics. London Math. Soc. Lecture Note Series 168(Cambridge University Press 1992) 127–184
J.A. de la Peña. The Tits form of a tame algebra. Canadian Mathematical Society Conference Proceedings Vol.19,1996, 159–183
J.A. de la Peña and A. Skowronski. Geometric and homological characterizations of polynomial growth strongly simply connected algebras. Invent. Math. 126,1996, 287–296
Y.A. Drozd. Tame and wild matrix problems. Amer.Math.Soc. Transl.(2) Vol128, 1986, 31–55
C. M. Ringel. Tame algebras and integral quadratic forms. Lecture Notes in Math. 1099 (Springer, 1984)
A.V. Roiter, Matrix problems and representations of bocss. Lecture Notes in Mathematics 831, Springer 1980, 288–324
A. Skowronski. Cycl es in module categories. Finite Dimensional Algebras and Related Topics.NATO ASI, series C, vol.424(Kruwer Acad. Publ. 1994),309–345.
A. Skowronski. Module Categories over Tame Algebras. Canadian Mathematical Society Conference Proceedings.Vol.19,1996,281–348.
A. Skowronski. Simply connected algebras of polynomial growth. Compositio Math. 109 (1977), 99–133.
A. Skowronski and G. Zwara. On the number of discrete indecomposable modules over tame algebras. Colloquium Mathematicum, vol.73 (1997) No.1,93–114.
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2000 Springer Basel AG
About this paper
Cite this paper
Bautista, R. (2000). On Some Tame and Discrete Families of Modules. In: Krause, H., Ringel, C.M. (eds) Infinite Length Modules. Trends in Mathematics. Birkhäuser, Basel. https://doi.org/10.1007/978-3-0348-8426-6_17
Download citation
DOI: https://doi.org/10.1007/978-3-0348-8426-6_17
Publisher Name: Birkhäuser, Basel
Print ISBN: 978-3-0348-9562-0
Online ISBN: 978-3-0348-8426-6
eBook Packages: Springer Book Archive