研究方向：

随机偏微分方程及其相关领域

教育经历：

2007.09-2011.06　华南理工大学　数学与应用数学 　本科/学士

2011.09-2015.06　华南理工大学　应用数学 　研究生/硕士

2015.08-2018.07　香港城市大学　数学　研究生/博士

工作经历：

2018.08-2019.01　香港理工大学　研究助理

2019.02-2019.03　香港城市大学　研究助理

2019.04-2021.08　德国斯图加特大学　洪堡博士后

2021.08-2024.09　挪威奥斯陆大学　博士后

2024.10-2024.12　天津大学应用数学中心　访问学者

代表性论文与著作：

[1] P. Ren, H. Tang and F.-Y. Wang. Distribution-path dependent nonlinear SPDEs with application to stochastic transport type equations. Potential Anal., 61(2):379-407, 2024.

[2] Y. Miao, C. Rohde and H. Tang. Well-posedness for a stochastic Camass-Holm type equation with higher order nonlinearities. Stoch. Partial Differ. Equ. Anal. Comput. 12(2024), no.1, 614-674.

[3] H. Tang and Z. Wang. Strong solutions to nonlinear stochastic aggregation-diffusion equations. Commun. Contemp. Math., 26 (2024), no. 02, Paper No. 2250073.

[4] H. Tang. On the stochastic Euler-Poincaré equations driven by pseudo-differential/multiplicative noise. J. Funct. Anal. 285 (2023), no.9, Paper No. 110075, 61 pp.

[5] H. Tang and A. Yang. Noise effects in some stochastic evolution equations: global existence and dependence on initial data. Ann. Inst. Henri Poincaré Probab. Stat., 59(1) (2023), 378-410.

[6] D. Alonso-Orán, Y. Miao and H. Tang. Global existence, blow-up and stability for a stochastic transport equation with non-local velocity. J. Differential Equations, 335 (2022), 244-293.

[7] D. Alonso-Orán, C. Rohde and H. Tang. A local-in-time theory for singular SDEs with applications to fluid models with transport noise. J. Nonlinear Sci. 31 (2021), no. 6, Paper No. 98, 55 pp.

[8] J. Li, H. Liu and H. Tang. Stochastic MHD equations with fractional kinematic dissipation and partial magnetic diffusion in〖 R〗^2. Stochastic Process. Appl. 135 (2021), 139-182.

[9] C. Rohde and H. Tang. On the stochastic Dullin-Gottwald-Holm equation: global existence and wave-breaking phenomena. Nonlinear Differ. Equ. Appl. 28 (2021), no. 1, Paper No. 5, 34 pp.

[10] C. Rohde and H. Tang. On a stochastic Camassa-Holm type equation with higher order nonlinearities. J. Dynam. Differential Equations 33 (2021), no. 4, 1823-1852.

[11] H. Tang. On the pathwise solutions to the Camassa-Holm equation with multiplicative noise. SIAM J. Math. Anal. 50 (2018), no. 1, 1322-1366.

[12] Z. Liu and H. Tang. Global well-posedness for the Fokker-Planck-Boltzmann equation in Besov-Chemin-Lerner type spaces. J. Differential Equations 260 (2016), no. 12, 8638-8674.

[13] H. Tang and Z. Liu. On the Cauchy problem for the Boltzmann equation in Chemin-Lerner type spaces. Discrete Contin. Dyn. Syst. 36 (2016), no. 4, 2229-2256.

[14] H. Tang and Z. Liu. Well-posedness of the modified Camassa-Holm equation in Besov spaces. Z. Angew. Math. Phys. 66 (2015), no. 4, 1559-1580.

[15] H. Tang, S. Shi and Z. Liu. The dependences on initial data for the b-family equation in critical Besov space. Monatsh. Math. 177 (2015), no. 3, 471-492.

[16] H. Tang and Z. Liu. Continuous properties of the solution map for the Euler equations. J. Math. Phys. 55 (2014), no. 3, 031504, 10 pp.

[17] H. Tang, Y. Zhao and Z. Liu. A note on the solution map for the periodic Camassa-Holm equation. Appl. Anal. 93 (2014), no. 8, 1745-1760.

[18] Z. Liu and H. Tang. Explicit periodic wave solutions and their bifurcations for generalized Camassa-Holm equation. Internat. J. Bifur. Chaos Appl. Sci. Engrg. 20 (2010), no. 8, 2507-2519.