李巖

1.參與國家自然科學基金面上項目：橢圓曲線算術理論的若干問題研究，No.10771111

2.參與國家自然科學基金面上項目：No.11071277

3.參與國家自然科學基金青年項目：No. 11001145

4.主持國家自然科學基金青年項目：Cohen-Lenstra預測中若干問題的研究，No. 11101424 ^[1] 

1. Yan Li, Xianke Zhang, Global unit squares and local unit squares, J. Number Theory 128 (2008), no. 9, 2687—2694

2. Yan Li, Lianrong Ma, A note on the paper by K. Feng: “Non-congruent numbers, odd graphs and the Birch-Swinnerton-Dyer conjecture” [Acta Arith. 75 (1996), no. 1, 71--83; MR1379391], Acta Arith. 134 (2008), no. 3, 279--281.

3. Su Hu and Yan Li, A note on global units and local units of function fields, Acta Arith. 139 (2009), no. 1, 1--8.

4. Su Hu, Yan Li. The Genus fields of Artin-Schreier extensions. Finite Fields and Their Applications 16 (2010), 255-264

5. Yan Li, Lianrong Ma. On the Elements of the Continued Fractions of Quadratic Irrationals. The Fibonacci Quarterly. Volume 48 No.2 (2010) 129-136.

6. Su Hu, Yan Li. Bilinear character sums over norm groups. Publicationes Mathematicae Debrecen. Volume 78 No.2 (2011)

7. Su Hu, Yan Li. Error bounds for quasi-Monte Carlo integration for Lwith uniform point sets. Monatshefte fur Mathematik. 3rd February 2011 online.

8. Su Hu, Yan Li. k-th power residue chains for global fields.

Glasnik Mathematicki. Vol. 46, No.1 (2011), 11-14.

9. Yan Li, Lianrong Ma. Double coverings and unit square problem for cyclotomic fields. Int. J. Number Theory. to appear in Nov. 2011

投稿中：

10. Yan li, Lianrong Ma A question of Sarkozy and Sos on representation functions, arXiv:1108.1920.

11. Su Hu, Yan Li, On a uniformly distributed phenomenon in matrix groups, arXiv:1103.3928

12. Yan Li, Su Hu, Gauss sums over some matrix groups,

arXiv:1105.4513

13. Yan Li, Su Hu, On the ratio ofθ-congruent numbers,

arXiv:1005.5579 ^[1] 

2010.9-2011.6解析幾何，線性代數（工科），複變函數 ^[1] 

2008年，獲清華大學綜合一等獎學金－“清華之友-HITACHI日立化成獎學金”

2011 8.16-8.19，在韓國慶州東國大學舉辦的“函數域的算術及其相關領域”的學術會議上，作題為“矩陣羣上的指數和及其應用”的報告。

2011 8.19-8.26，訪問位於韓國大田的Algebraic Structures and Application Research Centre, Korea Advanced Institute of Science and Technology以及National Institute for Mathematical Science ^[1]