Hall Polynomials for Representation-Finite Repetitive Cluster-Tilted Algebras

[1] Assem I(2009)On the Galois coverings of a cluster-tilted algebra J. Pure Appl. Algebra 213 1450-1463

[2] Brüstle T(1982)Covering spaces in representation theory Invent. Math. 65 331-378

[3] Schiffler R(2007)Cluster-tilted algebras Trans. Am. Math. Soc. 459 323-332

[4] Bongartz K(2006)Tilting theory and cluster combinatorics Adv. Math. 204 572-618

[5] Gabriel P(2006)Quivers with relations arising from clusters ( Trans. Amer. Math. Soc. 358 1347-1364

[6] Buan A(1995) case) Commun. Algebra 23 743-751

[7] Marsh R(1997)The calculation of the Hall polynomials for a cyclic quiver J. Algebra 198 339-351

[8] Reiten I(2005)Universal PBW-basis of Hall-Ringel algebras and hall polynomials Doc. Math. 10 551-581

[9] Buan A(2007)On triangualted orbit categories Adv. Math. 211 123-151

[10] Marsh R(2008)Cluster-tilted algebras are Gorenstein and stably Calabi-Yau Math. Zeit. 258 143-160

[1] Assem I(2009)On the Galois coverings of a cluster-tilted algebra J. Pure Appl. Algebra 213 1450-1463

[2] Brüstle T(1982)Covering spaces in representation theory Invent. Math. 65 331-378

[3] Schiffler R(2007)Cluster-tilted algebras Trans. Am. Math. Soc. 459 323-332

[4] Bongartz K(2006)Tilting theory and cluster combinatorics Adv. Math. 204 572-618

[5] Gabriel P(2006)Quivers with relations arising from clusters ( Trans. Amer. Math. Soc. 358 1347-1364

[6] Buan A(1995) case) Commun. Algebra 23 743-751

[7] Marsh R(1997)The calculation of the Hall polynomials for a cyclic quiver J. Algebra 198 339-351

[8] Reiten I(2005)Universal PBW-basis of Hall-Ringel algebras and hall polynomials Doc. Math. 10 551-581

[9] Buan A(2007)On triangualted orbit categories Adv. Math. 211 123-151

[10] Marsh R(2008)Cluster-tilted algebras are Gorenstein and stably Calabi-Yau Math. Zeit. 258 143-160