[[1] I. Assem, D. Simson, A. Skowronski, Elements of Representation Theory of Associative Algebras, Volume 1: Techniques of Representation Theory, LMS Student Texts (No. 65), Cambridge Univ. Press 2006.10.1017/CBO9780511614309]Search in Google Scholar
[[2] M. Auslander, I. Reiten, S. Smalo, Representation Theory of Artin Algebras, Cambridge Stud. in Adv. Math. 36, Cambridge Univ. Press 1995.10.1017/CBO9780511623608]Search in Google Scholar
[[3] V. Dlab, C. M. Ringel, Indecomposable representations of graphs and algebras, AMS Memoirs 173, 1976.10.1090/memo/0173]Search in Google Scholar
[[4] A. Hubery, Hall polynomials for affine quivers, Represent. Theory, 14 (2010), 355–378.10.1090/S1088-4165-10-00374-2]Search in Google Scholar
[[5] C. M. Ringel, Hall algebras, in: Topics in algebra, Banach Center Publ., 26 (1990), 433–447.10.4064/-26-1-433-447]Search in Google Scholar
[[6] Cs. Szántó, On some Ringel-Hall products in tame cases, Journal of Pure and Applied Algebra, 216 (2012), 2069–2078.10.1016/j.jpaa.2012.01.022]Search in Google Scholar
[[7] Cs. Szántó, I. Szöllősi, Hall polynomials and the Gabriel-Roiter submodules of simple homogeneous modules, Bulletin of the London Mathematical Society, 47 (2), (2015), 206–216.10.1112/blms/bdu109]Search in Google Scholar
