教育经历：

2000.09--2004.07 中国科学技术大学 数学系 本科
2004.09--2009.07 中国科学院 数学与系统科学研究院 博士

工作经历：

2009.08--2012.12 华东师范大学 数学系 讲师
2013.01--2021.12 华东师范大学 数学系 副教授
2022.01至今 华东师范大学 数学科学学院 教授

学术访问：

2009.01--2009.07 澳大利亚 悉尼大学 数学与统计学院
2013.09--2014.04 美国 弗吉尼亚大学 数学系
2014.12 台北 中研院 数学研究所

Preprints

[27] Run-Qiang Jian, Li Luo, Xianfa Wu, Lyndon bases of split i-quantum groups, arXiv: 2502.20958. 27 pages.

[26] Li Luo, Zheming Xu, Yang Yang, Geometric construction of Schur algebras, arXiv: 2411.18273. 54 pages.

[25] Weideng Cui, Li Luo, Zheming Xu, Asymptotic Schur algebras and cellularity of q-Schur algebras, arXiv: 2305.14633. 28 pages.

Paper accepted

Null

Paper Published

[24] Weideng Cui, Li Luo, Weiqiang Wang, Cells in affine q-Schur algebras, Israel J. Math. 263 (2024), 129--187.

[23] Li Luo, Zheming Xu, Invariant theory of i-quantum groups of type AIII, Lett. Math. Phys. 114 (2024), no. 2, Paper No. 46, 19pp.

[22] Zhaobing Fan, Chun-Ju Lai, Yiqiang Li, Li Luo, Weiqiang Wang, Affine Hecke algebras and quantum symmetric pairs, Mem. Amer. Math. Soc. 281 (2023), no. 1386, ix+92pp. (Research Monograph)

[21] Jian Chen, Li Luo, Multiplication formulas and isomorphism theorem of iSchur superalgebras, J. Pure Appl. Alg. 227 (2023), Paper No. 107229, 36pp.

[20] Chih-Whi Chen, Shun-Jen Cheng, Li Luo, Blocks and characters of D(2|1;ζ)-modules of non-integral weights, Transform. Groups 27 (2022), no. 4, 1223--1250.

[19] Li Luo, Zheming Xu, Geometric Howe dualities of finite type, Adv. Math. 410 (2022), Paper No. 108751, 38pp.

[18] Li Luo, Weiqiang Wang, Lectures on dualities ABC in representation theory, Forty years of Algebraic Groups, Algebraic Geometry, and Representation Theory in China  (In Memory of the Centenary Year of Xihua Cao’s Birth) , World Scientific (Singapore), 2022.  arXiv: 2012.07203. 57 pages. (Lecture Notes)

[17] Li Luo, Weiqiang Wang, The q-Schur algebras and q-Schur dualities of finite type, J. Inst. Math. Jussieu 21 (2022), no. 1, 129--160.

[16] Chih-Whi Chen, Shun-Jen Cheng, Li Luo, Blocks and characters of G(3)-modules of non-integral weights, J. Algebra 588 (2021), 574--616.

[15] Chun-Ju Lai, Li Luo, Schur algebras and quantum symmetric pairs with unequal parameters, Int. Math. Res. Not. 2021 (2021), no. 13, 10207--10259.

[14] Zhaobing Fan, Chun-Ju Lai, Yiqiang Li, Li Luo, Weiqiang Wang, Affine flag varieties and quantum symmetric pairs, Mem. Amer. Math. Soc. 265 (2020), no. 1285, v+123 pp. (Research Monograph)

[13] Zhaobing Fan, Chun-Ju Lai, Yiqiang Li, Li Luo, Weiqiang Wang, Hideya Watanabe, Quantum Schur duality of affine type C with three parameters, Math. Res. Lett. 27 (2020), no. 1, 79--114.

[12] Jie Liu, Li Luo, Weiqiang Wang,  Odd singular vector formula for general linear superalgebras, Bull. Inst. Math. Acad. Sin. (N.S.) 14 (2019), no. 4, 389--402.

[11] Li Luo, Husileng Xiao, Vust's theorem and higher level Schur-Weyl duality for types B, C and D, J. Pure Appl. Alg. 222 (2018), no. 2, 340--358.

[10] Chun-Ju Lai, Li Luo, An elementary construction of monomial bases of modified quantum affine gl_n, J. London Math. Soc. 96 (2017), no. 1, 15--27.

[9] Bintao Cao, Li Luo, Ke Ou, Extensions of inhomogeneous polynomial representations for sl(m+1|n), J. Math. Phys. 55 (2014), no.8, 081705, 13pp.

[8] Bintao Cao, Li Luo, Hom-Lie superalgebra structures on finite-dimensional simple Lie superalgebras, J. Lie Theory 23 (2013), no. 4, 1115--1128.

[7] Bintao Cao, Li Luo, Trivial module for ortho-symplectic Lie superalgebras and Littlewood's formula, Sci. China Math. 56 (2013), no. 11, 2251--2260.

[6] Lili Liu, Li Luo, On ad-nilpotent b-ideals for orthogonal Lie algebras, Acta Math. Sin. (Engl. Ser.) 29 (2013), no. 2, 241--262.

[5] Li Luo, Abelian ideals with given dimension in Borel subalgebras, Algebra Colloq. 19 (2012), no. 4, 755--770.

[4] Li Luo, Character formulae for ortho-symplectic Lie superalgebras osp(n|2), J. Algebra 353 (2012), 31--61.

[3] Li Luo, Oriented tree diagram Lie algebras and their abelian ideals, Acta Math. Sin. (Engl. Ser.) 26 (2010), no. 11, 2041--2058.

[2] Li Luo, Cohomology of oriented tree diagram Lie algebras, Comm. Algebra 37 (2009), no. 3, 965--984.

[1] Li Luo, Abelian ideals and cohomology of symplectic type, Proc. Amer. Math. Soc. 137 (2009), no. 2, 479--485.