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- 10D053
- 13N079
- 09N029
- 08N070
- 17D065
- 15N065
- 19N073
- 19N118
- 050093
- 19N067
- 07N047
- 07N030
- 19WZ22
- 20N016
- 19N168
- 15D053
- 980032
- 020014
- 050118
- 11D129
- 930036
- 950062
- 030120
- 940069
- 15D099
- 14D127
- 970097
- 18D012
- 14D158
- 13D112
- 09D047
- 092053
- 99LS06
- 030087
- 970031
- 010063
- 07N008
- 990129
- 930094
- 19N111
- 050072
- 19N057
- 091020
- 12N071
- 940056
- 030224
- 970112
- 14D166
- 030074
- 17N087
- 12D152
- 20N123
- 020013
- 030108
- 16N019
- 17N054
- 07N069
- 20D031
- 990108
- 20D059
- 12D014
- 084079
- 09D060
- 20P040
- 960108
- 13N106
- 20K132
- 17N088
- 092058
- 19N185
- 21D009
- 21D037
- 18D074
- 20N169
- 10D089
- 21N157
- C02021
- 960088
- 11D086
- 22N141
- 22N099
- 22N162
- 23N025
- 040090
- 23D008
- 11N103
- 970060
- 23D093
- 23N106
- 23N108
- 23N171
- 25D005
- 09D061
- 25D028
- 25D031
- 25N137
- 25D065
- 25D068

首页师资队伍教职工版本 11N103 001 李慧中文信息
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1、H. Li, The fundamental groups of Hamiltonian S^1-manifolds, Proceedings of the American Mathematical Society, 2003, vol. 131, no. 11, 3579-3582.
2、H. Li, Semi-free Hamiltonian circle actions on 6-dimensional symplectic manifolds, Transactions of the American Mathematical Society, 2003, vol. 355, no. 11, 4543-4568.
3、H. Li, On the construction of certain 6-dimensional symplectic manifolds with Hamiltonian circle actions, Transactions of the American Mathematical Society, 2005, vol. 357, no. 3, 983-998.
4、H. Li, The fundamental group of symplectic manifolds with compact Hamiltonian Lie group actions, Journal of Symplectic Geometry, 2007, vol. 4, no. 3, 345-372.
5、H. Li, Singular unitarity in "quantization commutes with reduction", Journal of Geometry and Physics, 2008, vol. 58, 720-742.
6、H. Li and S. Tolman, Hamiltonian circle actions with minimal fixed sets, International Journal of Mathematics, 2012, vol. 23, 1250071.
7、H. Li, The fundamental group of G-manifolds, Communications in Contemporary Mathematics, 2013, vol. 15, no. 3, 1250056.
8、H. Li, Corrigendum for Singular unitarity in "quantization commutes with reduction", Journal of Geometry and Physics, 2014, vol. 76, 265-270.
9、H. Li, Certain circle actions on Kaehler manifolds, International Mathematics Research Notices, 2014, vol. 2014, no. 18, 5187-5202.
10、H. Li, M. Olbermann and D. Stanley, One-connectivity and finiteness of Hamiltonian S^1-manifolds with minimal fixed sets, Journal of London Mathematical Society, 2015, vol. 92, no. 2, 284-310.
11、H. Li, Hamiltonian circle actions with fixed point set almost minimal, Math. Z., 2019, vol. 293, no. 3, 1315-1336.
12、H. Li, The fundamental groups of contact toric manifolds, Journal of Symplectic Geometry, 2020, vol. 18, no. 3, 815-818.
13、H. Li, Hamiltonian circle actions with almost minimal isolated fixed points, Journal of Geometry and Physics, 2021, vol. 163, 104141.
14、H. Li, Spherical contact toric manifolds, Proceedings of the American Mathematical Society, 2023, vol. 151, no. 1, 349-353.
15、H. Li, Hamiltonian circle actions with minimal isolated fixed points, Math. Z., 2023, vol. 304, no. 2, Article 33.
16、H. Li, The fundamental groups of presymplectic Hamiltonian G-manifolds, Israel Journal of Mathematics, 2025, 265, 969 -1000.
17、H. Li, Revisit Hamiltonian S^1-manifolds of dimension 6 with 4 fixed points, Journal of Geometry and Physics, vol. 213, 2025, 105489.
18、H. Li, K-contact manifolds with minimal closed Reeb orbits, International Mathematics Research Notices, 2025, no. 11, 1-17, https://doi.org/10.1093/imrn/rnaf129.

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