Faculty of Mathematics and Informatics, Nicholas Copernicus University, Chopina 12/18, 87-100 Toruń, Poland
Bibliografia
[1] S. Abeasis and A. del Fra, Degenerations for the representations of a quiver of type $A_m$, J. Algebra 93 (1985), 376-412.
[2] I. Assem and A. Skowroński, Minimal representation-infinite coil algebras, Manuscripta Math. 67 (1990), 305-331.
[3] K. Bongartz, Degenerations for representations of tame quivers, Ann. Sci. École Norm. Sup. 28 (1995), 647-668.
[4] K. Bongartz, On degenerations and extensions of finite-dimensional modules, Adv. Math. 121 (1996), 245-287.
[5] O. Bretscher, C. Läser and C. Riedtmann, Selfinjective and simply connected algebras, Manuscripta Math. 36 (1981), 253-307.
[6] H. Kraft, Geometric methods in representation theory, in: Representations of Algebras, Lecture Notes in Math. 944, Springer, 1982, 180-258.
[7] C. Riedtmann, Representation-finite selfinjective algebras of class $A_n$, in: Representation Theory II, Lecture Notes in Math. 832, Springer, 1980, 449-520.
[8] C. Riedtmann, Representation-finite selfinjective algebras of class $D_n$, Compositio Math. 49 (1983), 231-282.
[9] C. Riedtmann, Degenerations for representations of quivers with relations, Ann. Sci. École Norm. Sup. 4 (1986), 275-301.
[10] C. M. Ringel, Tame Algebras and Integral Quadratic Forms, Lecture Notes in Math. 1099, Springer, 1984.
[11] A. Skowroński and G. Zwara, On degenerations of modules with nondirecting indecomposable summands, Canad. J. Math. 48 (1996), 1091-1120.
[12] G. Zwara, Degenerations for modules over representation-finite biserial algebras, preprint, Toruń, 1996.
[13] G. Zwara, Degenerations for representations of extended Dynkin quivers, preprint, Toruń, 1997.
[14] G. Zwara, Degenerations for modules over representation-finite algebras, preprint, Toruń, 1997.
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Bibliografia
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