董天

1995-1999 金沙集团1862cc数学系本科

1999-2000 金沙集团1862cc数学研究所硕士

2000-2003 金沙集团1862cc数学研究所博士

2003-2004 厦门大学数学科学学院讲师

2004-2006 金沙集团1862cc讲师

2006至今 金沙集团1862cc副教授

1. 2017.01-2020.12. 正维多项式系统解的RUR实用算法及应用 11671169, 国家面上项目，48万，排名第二

2. 2012.01-2014.12. 多元理想插值理论及相关算法 11101185，国家青年基金项目，22万，主持

1. Xia, P, Dong, T, Zhang, S, Lei, N. The Bulirsch‐Stoer algorithm for multivariate rational interpolation. Math Meth Appl Sci. 2018; 41: 7698– 7710

2. Dong, T. A two-dimensional improvement for Farr-Gao algorithm. J Syst Sci Complex 29, 1382–1399 (2016)

3. Z. Li, S. Zhang, T. Dong, The discretization for a special class of ideal projectors, ISRN Appl. Math. 2012 (2012) 359069.

4. Z. Li, S. Zhang, T. Dong, Finite sets of affine points with unique associated monomial quotient bases, J. of Algebr. Appl. 11 (2) (2012) 1250025.

5. Z. Li, S. Zhang, T. Dong, On existence of certain error formulas for a special class of ideal projectors, J. Approx. Theory 163 (9) (2011) 1080–1090.

6. P. Li, T. Dong, N. Lei, Constructive theory of multivariate rational interpolation of degree zero with algorithm, Numer. Math. J. Chinese Univ. 32 (4) (2010) 303–314.

7. Z. Li, S. Zhang, T. Dong, L. Liu, An algorithm of approximate vanishing ideal based on constrained total least squares, J. Systems Sci. Math. Sci. 30 (11) (2010) 1478–1490.

8. X. Wang, S. Zhang, T. Dong, D. Li, Bivariate Lagrange interpolation of minimal degree, J.Jilin Univ. Sci. 48 (4) (2010) 609–611.

9. X. Wang, S. Zhang, T. Dong, A bivariate preprocessing paradigm for the Buchberger-Möller algorithm, J. Comput. Appl. Math. 234 (12) (2010) 3344–3355.

10. X. Wang, S. Zhang, T. Dong, Newton basis for multivariate Birkhoff interpolation, J.Comput. Appl. Math. 22