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教程程度	博士及以上	职称	助理教授
电话		邮箱	xushengdu@szu.edu.cn
地址	汇文楼2443	教育经历	2018.9-2022.9 博士，基础数学，香港科技大学导师：金天灵</br> 2014.9-2018.6 本科，数学与应用数学(试验班)，四川大学
工作经历	2025.1-至今助理教授，数学科学学院，深圳大学</br> 2022.10-2024.12 励耘博士后，数学科学学院，北京师范大学合作导师：熊金钢	研究领域	偏微分方程
获得荣誉		教学课程
科研成果	5. X. Du, T. Jin, J. Xiong and H. Yang, Blow up limits of the fractional Laplacian and their applications to the fractional Nirenberg problem. Proc. Amer. Math. Soc. 151 (2023), no. 11, 4693-4701.</br> 4. X. Du and H. Yang, A priori estimates versus arbitrarily large solutions for fractional semi-linear elliptic equations with critical Sobolev exponent. Sci. China Math. 66 (2023), no. 9, 1965-1992.</br> 3. X. Du, T. Jin and H. Yang, Existence of solutions to a conformally invariant integral equation involving Poisson-type kernels. J. Geom. Anal. 33 (2023), no. 9, Paper No. 286, 21 pp.</br> 2. X. Du and H. Yang, Local behavior of positive solutions of higher order conformally invariant equations with a singular set. Calc. Var. Partial Differential Equations 60 (2021), no. 6, Paper No. 204, 35 pp.</br> 1. X. Du and H. Yang, Large singular solutions for conformal Q-curvature equations on S^n. J. Differential Equations 280 (2021), 618-643.	科研项目

陕西西安人

5. X. Du, T. Jin, J. Xiong and H. Yang, Blow up limits of the fractional Laplacian and their applications to the fractional Nirenberg problem. Proc. Amer. Math. Soc. 151 (2023), no. 11, 4693-4701.
4. X. Du and H. Yang, A priori estimates versus arbitrarily large solutions for fractional semi-linear elliptic equations with critical Sobolev exponent. Sci. China Math. 66 (2023), no. 9, 1965-1992.
3. X. Du, T. Jin and H. Yang, Existence of solutions to a conformally invariant integral equation involving Poisson-type kernels. J. Geom. Anal. 33 (2023), no. 9, Paper No. 286, 21 pp.
2. X. Du and H. Yang, Local behavior of positive solutions of higher order conformally invariant equations with a singular set. Calc. Var. Partial Differential Equations 60 (2021), no. 6, Paper No. 204, 35 pp.
1. X. Du and H. Yang, Large singular solutions for conformal Q-curvature equations on S^n. J. Differential Equations 280 (2021), 618-643.