-
Moritz Groth, Jan Šťovíček, “Tilting theory via stable homotopy theory”, Journal für die reine und angewandte Mathematik (Crelles Journal), 2018:743 (2018), 29
-
Minghui Zhao, “Refined geometric realization of a quantum group and Lusztig's symmetries”, Communications in Algebra, 46:9 (2018), 3779
-
Yang-Hui He, “Quiver Gauge Theories: Finitude and Trichotomoty”, Mathematics, 6:12 (2018), 291
-
Shende V., Treumann D., Zaslow E., “Legendrian knots and constructible sheaves”, Invent. Math., 207:3 (2017), 1031–1133
-
Sefi Ladkani, “Categorification of a linear algebra identity and factorization of Serre functors”, Math. Z., 285:3-4 (2017), 879
-
András Cristian Lőrincz, “The b-functions of semi-invariants of quivers”, Journal of Algebra, 482 (2017), 346
-
Claus Michael Ringel, “Representation theory of Dynkin quivers. Three contributions”, Front. Math. China, 11:4 (2016), 765
-
Haicheng Zhang, “Bridgeland's Hall algebras of tilted algebras and Lusztig's symmetries”, Journal of Algebra, 466 (2016), 73
-
Ming Lu, “Singularity Categories of some 2-CY-tilted Algebras”, Algebr Represent Theor, 19:6 (2016), 1257
-
Masatoshi Enomoto, Yasuo Watatani, “Strongly Irreducible Operators and Indecomposable Representations of Quivers on Infinite-Dimensional Hilbert Spaces”, Integr. Equ. Oper. Theory, 2015
-
Oppermann S., Reiten I., Thomas H., “Quotient Closed Subcategories of Quiver Representations”, Compos. Math., 151:3 (2015), 568–602
-
Daniel Labardini-Fragoso, Andrei Zelevinsky, “Strongly primitive species with potentials I: mutations”, Bol. Soc. Mat. Mex, 2015
-
Gustavo Jasso, “Reduction of τ-Tilting Modules and Torsion Pairs”, Int Math Res Notices, 2015:16 (2015), 7190
-
Michael Barot, Introduction to the Representation Theory of Algebras, 2015, 147
-
Claus Michael Ringel, “Generic Representations of Wild Quivers”, Int Math Res Notices, 2015:19 (2015), 9727
-
David Jordan, “Quantized multiplicative quiver varieties”, Advances in Mathematics, 250 (2014), 420
-
Jan Manschot, Boris Pioline, Ashoke Sen, “Generalized quiver mutations and single-centered indices”, J. High Energ. Phys, 2014:1 (2014)
-
V. V. Men'shikh, V. F. Subbotin, “Properties of the Coxeter transformation for affine Dynkin cycle”, Russian Math. (Iz. VUZ), 58:9 (2014), 36–40
-
O. Iyama, I. Reiten, “Introduction to -tilting theory”, Proceedings of the National Academy of Sciences, 111:27 (2014), 9704
-
S.Y.. Oudot, D.R.. Sheehy, “Zigzag Zoology: Rips Zigzags for Homology Inference”, Found Comput Math, 2014