WebSep 5, 2006 · Christof Geiss, Bernard Leclerc, Jan Schröer Let L be a preprojective algebra of Dynkin type, and let G be the corresponding complex semisimple simply connected algebraic group. We study rigid modules in subcategories sub (Q) for Q an injective L-module, and we introduce a mutation operation between complete rigid … • "Tame distributive 2-point algebras". Representations of Algebras: Sixth International Conference, August 19-22, 1992, Ottawa, Ontario, Canada. Vol. 14. American Mathematical Society. 1993. pp. 193–204. ISBN 9780821860199. • with Bernard Leclerc and Jan Schröer: Geiss, C.; Leclerc, B.; Schroer, J. (2005). "Semicanonical bases and preprojective algebras" (PDF). Annales Scientifiques de l'École Normale Supérieure. 38 (2): 193–253. arXiv:math/0402448. doi:
Quivers with relations for symmetrizable Cartan matrices IV: crystal ...
WebJan 20, 2010 · Christof Geiss, Bernard Leclerc, Jan Schröer Let Q be a finite quiver without oriented cycles, let \Lambda be the associated preprojective algebra, let g be the associated Kac-Moody Lie algebra with Weyl group W, and let n be the positive part of g. Web2 CHRISTOF GEISS, BERNARD LECLERC, AND JAN SCHROER¨ (2) Bernstein, Gelfand and Ponomarev’s [BGP] discovery of Coxeter functors C±(−) = F± in ··· F± i1: rep(H) →rep(H), which are defined as compositions of reflection functors. They lead to a more conceptual proof of Gabriel’s Theorem. Applied to the indecomposable projective how to check for broken bones
Schemes of modules over gentle algebras and …
WebJul 25, 2024 · Christof Geiß, Bernard Leclerc, Jan Schröer We show that in case a cluster algebra coincides with its upper cluster algebra and the cluster algebra admits a grading with finite dimensional homogeneous components, the corresponding Berenstein-Zelevinsky quantum cluster algebra can be viewed as a flat deformation of the classical cluster algebra. WebChristof Geiss Present address: Math. Institut der Univ. Bayreuth, Postfach 10 12 51, DW-8580, Bayreuth Authors and Affiliations Additional information Supported by a grant from DAAD (Germany) and Secretaría de Relaciones Exteriores (Mexico) Rights and permissions Reprints and Permissions About this article Cite this article WebarXiv:1306.3935v3 [math.RA] 18 Jun 2014 TUBULAR JACOBIAN ALGEBRAS CHRISTOF GEISS AND RAUL GONZ´ ALEZ-SILVA´ Abstract. We show that the endomorphism ring of each cluster tilting object in a tubular cluster category is a finite dimensional Jacobian algebra which is tame of polynomial growth. Moreover, these Jacobian algebras are … how to check for broken links