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VICTOR ROTHSCHILD MEMORIAL SYMPOSIA 12TH JERUSALEM MIDRASHA MATHEMATICAE ON “Higher Teichmuller Theory, Clusters, and Quantization” JERUSALEM, May 11-19, 2008
Reading List
1. V. V. Fock, A. B. Goncharov.: Moduli spaces of local systems and higher Teichm\"uller theory},
Publ. Math. IHES n 103 (2006) 1-211. ArXive math.AG/0311149.
2. V. V. Fock, A. B. Goncharov. Dual Teichmuller and lamination spaces. math.DG/0510312
3. V. V. Fock, A. B. Goncharov. The quantum dilogarithm and representations quantized cluster varieties.
math/0702397
4. S. Fomin, A. Zelevinsky Cluster algebras: Notes for the CDM-03 conference. math.RT/0311493
5. S. Fomin, A. Zelevinsky Cluster algebras II: Finite type classification. math.RA/0208229.
6. P. Caldero, B. Keller, From triangulated categories to cluster algebras,
Inv. Math. 172 (2008), 169-211.
7. C. Geiss, B. Leclerc, J. Schroer, Preprojective algebras and cluster
algebras, survey article to appear in the proceedings of the
ICRA 12, arXiv:0804.3168.
8. B. Keller, Categorification of acyclic cluster algebras: an introduction,
to appear in the proceedings of the conference `Higher structures
in Geometry and Physics 2007', Birkhauser, arXiv:0801.3103.
9. A. Bakke Buan, R. Marsh, M. Reineke, I. Reiten, G. Todorov,
Tilting theory and cluster combinatorics, Adv. in Math. 204 (2006), 572-618.
10. Cluster algebras I, II, IV
math.RT/0104151 http://front.math.ucdavis.edu/0104.5151
math.RA/0208229 http://front.math.ucdavis.edu/0208.5229
math.RA/0602259 http://front.math.ucdavis.edu/0602.5259