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Yu, Shilin ( 余世霖 ) 
Title: Professor
Department: Pure Mathematics
Office: Room 217, Math South Building
Telephone: 54342646-617
Email: slyu@math.ecnu.edu.cn
Homepage: http://math.ecnu.edu.cn/~slyu
Research Interest
Non commutative geometry and representation theory
Resume
test 123
Selected Publications
Papers:
Books:
Recent Publications(From MathSciNet)
MR4880789 Reviewed Mason-Brown, Lucas; Matvieievskyi, Dmytro; Yu, Shilin Unipotent representations of complex groups and extended Sommers duality. Proc. Lond. Math. Soc. (3) 130 (2025), no. 3, Paper No. e70035, 88 pp. (Reviewer: Tiago Macedo) 22E46 (17B08 17B35)
Publication Year 2025 Indexed 2025-05-21 Review Published2026-02-25
MR4712836 Reviewed Yu, Shi Lin The enhanced period map and equivariant deformation quantizations of nilpotent orbits. Acta Math. Sin. (Engl. Ser.) 40 (2024), no. 3, 885–934. (Reviewer: Daniel Beltiţă) 22E46 (53D55)
Publication Year 2024 Indexed 2024-04-12 Review Published2024-10-24
MR4542720 Reviewed Yu, Shilin Mackey analogy as deformation of $\Cal{D}$-modules. Math. Ann. 385 (2023), no. 1-2, 421–457. (Reviewer: Takeshi Kawazoe) 22E46 (14F10 32C38)
Publication Year 2023 Indexed 2023-03-30 Review Published2023-09-05
MR4278663 Reviewed Leung, Naichung Conan; Yu, Shilin Equivariant deformation quantization and coadjoint orbit method. Duke Math. J. 170 (2021), no. 8, 1781–1850. (Reviewer: William M. McGovern) 22E46 (17B08 53D55)
Publication Year 2021 Indexed 2021-08-23 Review Published2022-09-02
MR4150914 Reviewed Hochs, Peter; Song, Yanli; Yu, Shilin A geometric realisation of tempered representations restricted to maximal compact subgroups. Math. Ann. 378 (2020), no. 1-2, 97–152. (Reviewer: Karl-Hermann Neeb) 22E47 (22E60 53D50)
Publication Year 2020 Indexed 2020-11-09 Review Published2022-01-04
MR4029704 Reviewed Hochs, Peter; Song, Yanli; Yu, Shilin A geometric formula for multiplicities of $K$-types of tempered representations. Trans. Amer. Math. Soc. 372 (2019), no. 12, 8553–8586. (Reviewer: Đỗ Ngọc Diệp) 58J20 (22E46 53C27 53D20 53D50)
Publication Year 2019 Indexed 2020-01-03 Review Published2020-04-09
MR3961740 Reviewed Yu, Shilin Todd class via homotopy perturbation theory. Adv. Math. 352 (2019), 297–325. (Reviewer: Julien Grivaux) 14B20 (14C40 18G35 19L10)
Publication Year 2019 Indexed 2019-08-08 Review Published2020-05-12
MR3667899 Reviewed Tan, Qijun; Yao, Yi-Jun; Yu, Shilin Mackey analogy via $\Cal{D}$-modules for ${\rm SL}(2,\Bbb{R})$. Internat. J. Math. 28 (2017), no. 7, 1750055, 20 pp. (Reviewer: Jiajun Ma) 22E30 (22E46)
Publication Year 2017 Indexed 2017-09-08 Review Published2018-02-16
MR3570155 Reviewed Yu, Shilin Dolbeault dga and $L_\infty$-algebroid of the formal neighborhood. Adv. Math. 305 (2017), 1131–1162. (Reviewer: Satoshi Mochizuki) 14B20 (16E45 58A20)
Publication Year 2017 Indexed 2017-01-27 Review Published2017-06-05
MR3546785 Reviewed Yu, Shilin The Dolbeault dga of a formal neighborhood. Trans. Amer. Math. Soc. 368 (2016), no. 11, 7809–7843. (Reviewer: Andrei D. Halanay) 32C35 (14B20 18D20 18E30 58A20)
Publication Year 2016 Indexed 2016-11-28 Review Published2017-08-24
MR3337957 Reviewed Yu, Shilin The Dolbeault dga of the formal neighborhood of the diagonal. J. Noncommut. Geom. 9 (2015), no. 1, 161–184. (Reviewer: Francine A. Meylan) 58A20 (32C35)
Publication Year 2015 Indexed 2015-06-12 Review Published2015-12-09
MR3218038 Thesis Yu, Shilin The Dolbeault dga of a formal neighborhood. Thesis (Ph.D.)–The Pennsylvania State University. 2013. 149 pp. ISBN: 978-1303-78259-6, ProQuest LLC
Publication Year 2013 Indexed 2014-06-17

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