Research output per year
Research output per year
Personal profile
Research interests
My research interests are quiver representation theory (or representation theory of associative algebras) and its related topics. Quiver representation theory has broad connections to various subjects in mathematics, e.g. Kac-Moody Lie algebras, quantum groups, cluster algebras and algebraic geometry.
In particular, I have been working on the following topics: tame behavior of wild quivers, degeneration orders in derived categories, Grassmannian cluster algebras and the interaction between quivers, Lie theory and Schur algebras.
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Collaborations and top research areas from the last five years
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Affine root systems, stable tubes and a conjecture by Geiss-Leclerc-Schröer
Lin, Z. & Su, X., Feb 2024, arXiv, 30 p.Research output: Working paper / Preprint › Preprint
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Auslander algebras, flag combinatorics and quantum flag varieties
Jensen, B. T. & Su, X., 8 Aug 2024, (Submitted) arXiv, 72 p.Research output: Working paper / Preprint › Preprint
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Categorification and mirror symmetry for Grassmannians
Jensen, B. T., King, A. & Su, X., 22 Apr 2024, arXiv, 78 p.Research output: Working paper / Preprint › Preprint
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Generic bases of skew-symmetrisable affine type cluster algebras
Mou, L. & Su, X., 9 Sept 2024, arXiv, 23 p.Research output: Working paper / Preprint › Preprint
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Components of AR-quivers for string algebras of type C˜ and a conjecture by Geiss-Leclerc-Schröer
Huang, H., Lin, Z. & Su, X., 15 Oct 2023, In: Journal of Algebra. 632, p. 331-362 32 p.Research output: Contribution to journal › Article › peer-review
Open AccessFile2 Citations (SciVal)27 Downloads (Pure)