陈慧斌，副教授，江苏南京人，主要研究方向为李理论与微分几何。
教育经历
2013.09-2018.12 |
南开大学女王调教
，博士 |
2017.10-2018.10 |
加州大学伯克利分校数学系，联合培养博士 |
2009.09-2013.07 |
女王调教-女王调教视频-女王 调教小说
，学士 |
工作经历
2022.07-至今 |
女王调教-女王调教视频-女王 调教小说
，副教授 |
2018.12-2022.07 |
女王调教-女王调教视频-女王 调教小说
，讲师 |
研究方向
李理论与微分几何，当前课题：Einstein流形、测地轨道流形、Einstein度量的稳定性、Poisson流形等。
学术科研成果
科研项目：
1、国家自然科学基金委员会,面上项目, 12271257,量子丛代数通过Hall代数方法的研究, 2023-01-01至2026-12-31, 45万元,在研,参与
2、国家自然科学基金委员会,青年科学基金项目, 11901300,紧半单李群上左不变爱因斯坦度量和测地轨道度量的研究, 2020-01-01至2022-12-31, 25万元,结题,主持
3、国家自然科学基金委员会,面上项目, 11771217,量子丛代数与Ringel-Hall代数, 2018-01-01至2021-12-31, 48万元,结题,参与
4、江苏省教育厅,面上项目, 19KJB110015,紧半单李群上爱因斯坦度量和测地轨道度量的研究, 201909至2021-08, 3万元,结题,主持
代表性论文：
[16] Huibin Chen, Zhiqi Chen, Zaili Yan and Fuhai Zhu, Invariant geodesic orbit metrics on certain compact homogeneous spaces. manuscripta math. (2022). //doi.org/10.1007/s00229-022-01416-9
[15] Huibin Chen, Shaoxiang Zhang and Fuhai Zhu, On Randers geodesic orbit spaces. Differential Geom. Appl. 85 (2022), Paper No. 101939, 17 pp.
[14] Shaoxiang Zhang and Huibin Chen, New Einstein metrics on Sp(n) which are non-naturally reductive. Czechoslovak Math. J. 72(147) (2022), no. 2, 349-363.
[13] Chao Chen, Huibin Chen and Zhiqi Chen, New invariant Einstein and Einstein-Randers metrics on certain homogeneous spaces arising from flag manifolds. Houston J. Math. 47 (2021), no. 4, 769–790.
[12] Huibin Chen, Zhiqi Chen and Fuhai Zhu, Geodesic orbit metrics on homogeneous spaces constructed by strongly isotropy irreducible spaces. Sci. China Math. 64 (2021), no. 10, 2313-2326.
[11] Huibin Chen, Chao Chen and Zhiqi Chen, New Invariant Einstein-Randers Metrics on Stiefel ManifoldsV_{2p}ℝ^n=SO(n)/SO(n−2p). Results Math, 76 (2021), no. 1, 19.
[10] Shaoxiang Zhang, Huibin Chen and Shaoqiang Deng, New non-naturally reductive Einstein metrics on Sp(n), Acta Math. Sci. Ser. B (Engl. Ed.) 41 (2021), no. 3, 887–898.
[9] Zhiqi Chen and Huibin Chen, Non-naturally Reductive Einstein metrics on Sp(n). Front. Math. China 15 (2020), no. 1, 47-55.
[8] Xiaosheng Li, Huibin Chen and Zhiqi Chen, Einstein-Randers metrics on compact simple Lie groups. Publ. Math. Debrecen, 97(2020), no.1-2, 149-160.
[7] Bo Zhang, Huibin Chen and Ju Tan, New non-naturally reductive Einstein metrics on SO(n). Internat. J. Math. 29 (2018), no. 11, 1850083, 13 pp.
[6] Huibin Chen, Zhiqi Chen and Joseph A. Wolf, Geodesic orbit metrics on compact simple Lie groups arising from flag manifolds. C. R. Math. Acad. Sci. Paris 356 (2018), no. 8, 846–851.
[5] Zaili Yan, Huibin Chen and Shaoqiang Deng, Classification of Invariant Einstein metrics on certain compact homogeneous spaces. Sci. China Math. 63(2020), no.4, 755-776.
[4] Huibin Chen, Zhiqi Chen and Shaoqiang Deng, Compact simple Lie groups admitting left-invariant Einstein metrics that are not geodesic orbit. C. R. Math. Acad. Sci. Paris 356 (2018), no. 1, 81–84.
[3] Huibin Chen, Zhiqi Chen and Shaoqiang Deng, Non-naturally reductive Einstein metrics on SO(n). Manuscripta Math. 156 (2018), no. 1-2, 127–136.
[2] Huibin Chen, Zhiqi Chen and Shaoqiang Deng, New non-naturally reductive Einstein metrics on exceptional simple Lie groups. J. Geom. Phys. 124 (2018), 268–285.
[1] Huibin Chen and Shaoqiang Deng, A class of fermionic Novikov superalgebras which is a class of Novikov superalgebras. Czechoslovak Math. J. 68(143) (2018), no. 4, 1159–1168.
奖励与荣誉
2021年度女王调教
“工会积极分子”
2021年度女王调教
“优秀教学奖”
2022年度女王调教
“优秀教师奖”
江苏省第七届高校数学基础课青年教师授课竞赛暨首届全国大学数学课程思政邀请赛二等奖
