Jiang YANG

Associate Professor Department of Mathematics


Ph.D., Hong Kong Baptist University, Mathematics, 2011.6-2014.7, Advisor: Prof. Tao TANG.


B.S., Zhejiang University, Mathematics, 2006.9-2010-7




Professional Experience:

Associate Professor, Southern University of Science and Technology, Department of Mathematics, 2018.2 - present


Assistant Professor, Southern University of Science and Technology, Department of Mathematics, 2017.7 - 2018.1


Postdoctoral Research Scientist, Columbia University, Applied Physics and Applied Mathematics, 2015.8 - 2017.6, Mentor: Prof. Qiang Du.


Research Associate, Pennsylvania State University, Department of Mathematics, 2014.8 - 2015.7, Mentor: Prof. Qiang Du.

Personal Profile


◆ Numerical Partial Differential Equations

◆ Numerical solutions of phase-field models and their applications

◆ Numerical solutions of nonlocal models and their applications


Fall 2019 MA305: Numerical Analysis, SUSTech, China


Spring 2019 MA325: Numerical PDEs, SUSTech, China


Fall 2018 MA305: Numerical Analysis, SUSTech, China


Fall 2018 MA130A: Linear algebra I A, SUSTech, China


Spring 2018 MA325: Numerical PDEs, SUSTech, China


Fall 2017 MA305: Numerical Analysis, SUSTech, China


Fall 2016 MA366: Ordinary Differential Equations , Purdue University, USA

Publications Read More

J. Shen, J. Xu, and J. Yang, A new class of efficient and robust energy stable schemes for gradient flows, SIAM Rev., 61-3 (2019), pp. 474-506.

L.F. Li, S. S. Luo, X.C. Tai and J. Yang, A Variational Convex Hull Algorithm, Seventh International Conference on Scale Space and Variational Methods in Computer Vision, 2019, organized by Microsoft Corporation.

Tao Tang and Jiang Yang, Computing the Maximal Eigenpairs of Large Size Tridiagonal Matrices with O(1) Number of Iterations, Numer. Math. Theor. Meth. Appl., 11 (2018), pp. 877-894.

Q. Du, Y. Tao, X. Tian and J. Yang, Asymptotically compatible discretization of multidimensional nonlocal diffusion models and approximation of nonlocal Green’s functions, IMA J. Numer. Anal., 39(2) (2019), 607-625.

J. Shen, J. Xu, and J. Yang, The scalar auxiliary variable (SAV) approach for gradient flows, J. Comput. Phys., 353 (2018), 407-416.

Q. Du, J. Yang, and W. Zhang, Numerical analysis on the uniform $L^p$-stability of Allen-Cahn equations, Int. J. Numer. Anal. Mod., 15(1-2) (2018), 213-227.

T. Hou, T. Tang and J. Yang, Numerical analysis of fully discretized Crank–Nicolson scheme for fractional-in-space Allen-Cahn equations, J. Sci. Comput., 72(3) (2017), 1214-1231.

Q. Du and J. Yang, Fast and Accurate Implementation of Fourier Spectral Approximations of Nonlocal Diffusion Operators and its Applications, J. Comput. Phys., 332 (2017), 118-134.

Q. Du, J. Yang and Zhi Zhou, Analysis of a nonlocal-in-time parabolic equations, Dis. Cont. Dyn. Sys. B, 22(2) (2017), 339-368.

W. Zhang, J. Yang, J. Zhang, and Q. Du, Artificial boundary conditions for nonlocal heat equations on unbounded domain, Comm. Comp. Phys., 21(1) (2017), 16-39.

J. Shen, T. Tang and J. Yang, On the maximum principle preserving schemes for the generalized Allen-Cahn equation, Comm. Math. Sci., 14(6) (2016), 1517-1534.

T. Tang and J. Yang, Implicit-explicit scheme for the Allen-Cahn equation preserves the maximum principle, J. Comput. Math., 34(5) (2016), 471-481.

Q. Du, Y. Tao, X. Tian and J. Yang, Robust a posteriori stress analysis for approximations of nonlocal models via nonlocal gradients, Comp. Meth. Appl. Mech. Eng. 310 (2016), 605-627.

Q. Du and J. Yang, Asymptotically compatible Fourier spectral approximations of nonlocal Allen-Cahn equations, SIAM J. Numer. Anal., 54(3) (2016), 1899-1919.

X. Feng, T. Tang and J. Yang, Long time numerical simulations for phase-field problems using p-adaptive spectral deferred correction methods, SIAM J. Sci. Comput. 37 (2015), A271-A294.

X. Feng, T. Tang and J. Yang, Stabilized Crank-Nicolson/Adams-Bashforth schemes for phase field models, East Asian Journal on Applied Mathematics, 3 (2013), pp. 59-80.

X. Feng, H. Song, T. Tang, and J. Yang, Nonlinear stability of the implicit-explicit methods for the Allen-Cahn equation, Inverse Problems and Imaging, Volume 7 (2013), pp. 679 – 695.

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学制:硕士 2 年;非硕士起点博士 5 年,硕士起点博士 4 年;境 外联培博士 4 年。
住宿:目前硕士为两人间宿舍,博士单人间宿舍,住宿费 1300/ 年,住宿条件在全国高校领先。
学校将为研究生提供充足的资助(目前博士生最高 8+2 万/年, 硕士生最高 4+1 万/年),以及学术交流(包括海外交流)的机会。
与境外大学联合培养的博士生有约 2 年的时间在境外学习,享受 对方博士生同等待遇,由双方教授共同指导,发对方学校的学位证书。


岗位待遇:年薪 32 万起(基本补贴含深圳市补贴 18 万、免税; 南科大基本工资及租房补贴 14 万)。特别优秀者可以申请校长卓越 博士后,年薪可达 40 万元。
五险一金、年终奖、餐费补助、定期体检等福利。进站可落户深 圳,其配偶和未成年子女可办理户口随迁,子女可入读南科大附属幼 儿园,小学等。
更多详情请见: https://www.mathjobs.org/jobs/jobs/12644, 联系人: 杨将(yangj7@sustech.edu.cn),联系电话:+86-755-88018715
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