基本信息
李伟女硕导中国科学院数学与系统科学研究院
电子邮件： liwei@mmrc.iss.ac.cn
通信地址： 北京市海淀区中关村东路55号思源楼
邮政编码： 100190

部门/实验室：系统科学研究所
研究领域构造性代数几何、微分代数几何、差分代数、符号计算

招生信息
招生专业070104-应用数学
070101-基础数学

招生方向构造性微分代数几何，差分代数


教育背景2007-09--2012-06中国科学院数学与系统科学研究院理学博士
2003-09--2007-06山东大学理学学士


工作经历
2019.4~现在, 中国科学院数学与系统科学研究院, 副研究员
2014.8-2015.11 UC Berkeley, 访问
2012.7~2019.3, 中国科学院数学与系统科学研究院, 助理研究员





教授课程线性代数习题课


发表论文

[1] Xiao-Shan Gao, Wei Li, Chun-Ming Yuan, Intersection Theory in Differential Algebraic Geometry: Generic Intersections and the Differential Chow Form, Trans. Amer. Math. Soc., 365, 4575–4632, 2013.
[2] Wei Li, Xiao-Shan Gao, Chun-Ming Yuan, Sparse Differential Resultant, In Proc. ISSAC 2011, San Jose, USA, 225–232, 2011 (ACM SIGSAM ISSAC Distinguished Paper Award).
[3] Wei Li and Xiao-Shan Gao, Differential Chow Form for Projective Differential Variety, Journal of Algebra, 370, 344–360, 2012.
[4] Wei Li, Chun-Ming Yuan, Xiao-Shan Gao, Sparse Differential Resultant for Laurent Differential Polynomials., Found. Comput. Math.,Volume 15, Issue 2, 451–517, 2015.
[5] Wei Li, Chun-Ming Yuan, Xiao-Shan Gao, Sparse Difference Resultant, In Proc. ISSAC 2013, Boston, MA, USA, 275–282, 2013.
[6] Wei Li, Differential Chow form and sparse differential resultant, Sci. Sin. Math., 44: 211–220, 2014. (in Chinese, written on invitation of Sci. Sin. Math, a brief introduction of my thesis which won the Outstanding Doctoral Dissertation Award of Chinese Academy of Sciences.)
[7] Wei Li, Chun-Ming Yuan, Xiao-Shan Gao, Sparse Difference Resultant, J. Symb. Comput., 68, 169–203, 2015. [8] Wei Li,Yinghong Li, Difference Chow Form, J. Algebra, 428, 67–90, 2015.
[9] Wei Li,Yinghong Li, The Computation of Differential Chow Form, Advances in Applied Mathematics, 72, 77–112, 2016.
[10] James Freitag, Wei Li, Tom Scanlon, Differential Chow Varieties Exist, Journal of the London Mathematical Society, 95(2), 128–156, 2017.)
[11] James Freitag, Wei Li, Embeddings of Differential Fields and Effective Bounds, Proc. of MACIS 2015, LNCS, 2015.
[12] Wei Li, Partial Differential Chow Forms and a Type of Partial Differential Chow varieties, arXiv:1709.02358, 2017.
[13]J.Freitag, O. Leon-Sanchez and W. Li. Effective definability of Kolchinpolynomials. ArXiv: 1806.02060v1, 1-11, 2018. Submitted.
[14]W. Li, A. Ovchinnikov,G. Pogudin, andT. Scanlon. Elimination of unknowns for systems of algebraic differential-difference equations. ArXiv:1812.11390v1, 1-23, 2018.Submitted.



科研活动
科研项目（ 1 ） 微分、差分周形式与稀疏结式的理论与高效算法, 主持,国家级,2014-01--2016-12


指导学生