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研究兴趣:表示论,李代数、量子群等相关代数的表示论及范畴化。
国家自然科学基金,青年基金,2016.1-2018.12
国家自然科学基金,面上项目,2021.1-2024.12
上海市自然科学基金,面上项目,2025.7-2028.6
•1. H. Rui, L.Song, The Representationsof quantized walled Brauer algebras, J.Pure Appl. Algebra, 219(5)(2015),1496-1518.
•2. H. Rui, L.Song, Decompositionnumbers of quantized walled Brauer algebras, Math. Zeit. 280 (2015), no. 3-4, 669-689.
•3. H.Rui, L.Song, Decompositionmatrices of Birman-Murakami-Wenzl algebras, J.Algebra, 444 (2015), 246-271.
•4. H.Rui, L. Song, Isomorphisms between simple modules of degenerate cyclotomic Hecke algebras, J.Algebra, 483(2017), 329-361.
•5. M.Gao, H.Rui, L.Song, Y. Su, Affine Brauer-Clifford superalgebras, J.Algebra, 525(2019), 191-233.
•6. H. Rui, L.Song, Affine Brauer category andparabolic category O in types B,C,D, Math. Zeit. 293(2019), no.1-2,503-550.
•8. M. Gao, H. Rui, L. Song, A basis theorem for the affineKauffman category and its cyclotomic quotients, J.Algebra,608(2022), 774-846.
•9. M. Gao, H. Rui, L. Song, Blocks of the Brauer categoryover the complex field, Algebr Represent. Theor, 26 (2023), 1319-1334.
•10. M. Gao , H. Rui, L. Song , Representations of weaklytriangular categories , J. Algebra, 614 (2023),481-534.
•11. M. Gao, H. Rui, L. Song, Representations of cyclotomicoriented Brauer categories, J. Pure Appl. Algebra, 227(2023), no. 6, 28pp.
•12. M.Si, L. Song, Discriminants of quantized walledBrauer algebras, J. Pure Appl. Algebra , 227(2023), no.7, 35 pp.
•13. S. Ariki, L.Song, Q. Wang, Representation type of cyclotomicquiver Hecke algebras of type A_{(1)}^ℓ, Adv. Math.,434(2023), 68pp.
•14. H. Rui, M. Si, L. Song, The Jucys-Murphy basis and semisimplicity criteria for the q-Brauer algebra, Lett.Math. Phys. 114(2024), no. 4, Paper No. 104.
•15. M. Gao, H. Rui, L. Song, Representations of the cyclotomic oriented Brauer-Clifford supercategory, J.Pure Appl. Algebra 228 (2024), no. 12, Paper No. 107767, 37 pp.
•16. H.Rui, L. Song, The periplectic q- Brauer category, J.Algebra 661(2025),82-122
17. L. Song, W. Wang, Affine and cyclotomic webs, J. Lond. Math. Soc. (2) 112 (2025), no. 3, Paper No. e70278, 43 pp.

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