Zhenfu Wang (王振富)

Curriculum Vitae

I am now a Tenure Track Assistant Professor at Beijing International Center for Mathematical Research (BICMR) , Peking University. I was a Hans Rademacher Instructor of Mathematics at Department of Mathematics , University of Pennsylvania from July 2017 to June 2020. From Sep. 2012 - May 2017, I completed a PhD in Mathematics at Department of Mathematics , University of Maryland, College Park, under the supervision of Prof. Pierre-Emmanuel Jabin. Email: zwang@bicmr.pku.edu.cn Mail: Beijing Internatinoal Center for Mathematical Research, Peking University, 5 Yiheyuan Road, Beijing 100871. 地址：100871北京市海淀区颐和园路5号北京大学北京国际数学中心 Office: 镜春园78号院77102 Office Phone Number: (010)-62744092.

Teaching at PKU

Current Teaching in Fall 2025 高等数学C 每周周二1-2节，每周周四3-4节，一教201. 

Past Teaching 过去教学  

Research Interests

My Google Scholar .

My Research Bilibili Channel . Summer Course on Mean Field Limit .

Publications and Preprints

1. X. Feng and Z. Wang, Kac's program for the Landau equation. Preprint. [arXiv]
2. L. Chen, J. Jung, P. Pickl and Z. Wang, On the mean-field limit of Vlasov-Poisson-Fokker-Planck equations. Preprint. [arXiv]
3. S. Cai, X. Feng, Y. Gong and Z. Wang, Propagation of Chaos for 2D Log Gas on the Whole Space. Preprint. [arXiv]
4. X. Feng and Z. Wang, Quantitative Propagation of Chaos for 2D Viscous Vortex Model with General Circulations on the Whole Space. Preprint. [arXiv]
5. Y. Gong, Z. Wang and P. Xie, Uniform-in-time propagation of chaos for second order interacting particle systems. Preprint. [arXiv]
6. J. Carrillo, X. Feng, S. Guo, P.-E. Jabin and Z. Wang, Relative Entropy Method for Particle Approximation of the Landau Equation for Maxwellian Molecules. Preprint. [arXiv]
7. V. Ilin, J. Hu and Z. Wang, Transport based particle methods for the Fokker-Planck-Landau equation. Accepted by Communications in Mathematical Sciences. [arXiv]
8. X. Feng and Z. Wang, Quantitative Propagation of Chaos for 2D Viscous Vortex Model on the Whole Space. Preprint. [arXiv]
9. L. Lei, S. Ling and Z. Wang, Analysis and Computation for Interacting Particle Systems. China Basic Science, Issue 4, pages 59-64, 2023.
10. Z. Shen and Z. Wang, Entropy-Dissipation Informed Neural Network for McKean-Vlasov type PDEs. NeurIPS 2023. [PDF]
11. Z. Wang, X. Zhao and R. Zhu, Mean-field limit of Non-exchangeable interacting diffusions with singular kernels. Preprint. [arXiv]
12. Z. Shen, Z. Wang, S. Kale, A. Ribeiro, A. Karbasi and H. Hassani, Self-Consistency of the Fokker-Planck Equation. COLT 2022. [arXiv] [Repo]
13. Z. Wang, X. Zhao and R. Zhu, Gaussian fluctuations for interacting particle systems with singular kernels. Archive for Rational Mechanics and Analysis 247, no. 5 (2023): 101. [arXiv]
14. D. Bresch, P.E. Jabin and Z. Wang, Mean-Field Limit and Quantitative Estimates with Singular Attractive Kernels. Duke Mathematical Journal 172, no. 13 (2023): 2591-2641. [arXiv]
15. Z. Shen, Z. Wang, A. Ribeiro and H. Hassani, Sinkhorn Natural Gradient for Generative Models. NeurIPS 2020. [arXiv]
16. Z. Shen,Z. Wang, A. Ribeiro and H. Hassani, Sinkhorn Barycenter via Functional Gradient Descent. NeurIPS 2020. [arXiv]
17. D. Bresch, P.E. Jabin and Z. Wang, Modulated Free Energy and Mean Field Limit. In Séminaire Laurent Schwartz — EDP et applications. (2019-2020), Talk no.2, 22 p. [arXiv]
18. D. Bresch, P.E. Jabin and Z. Wang, On Mean Field Limit and Quantitative Estimates with a Large Class of Singular Kernels: Application to the Patlak-Keller-Segel Model. C.R. Acd. Sci. (2019). [Journal] or [arXiv]
19. R. M. Strain and Z. Wang, Uniqueness of Bounded Solutions for the Homogeneous Relativistic Landau Equation with Coulomb Interactions. Quart. Appl. Math. (2019). [Journal] or [arXiv]
20. P.E. Jabin and Z. Wang, Quantitative estimates of propagation of chaos for stochastic systems with $W^{-1,\infty}$ kernel. Invent. Math. (2018). [Journal] or [arXiv]
(This paper has been presented by Prof. Laure Saint-Raymond in the Bourbaki Seminar. See [Article] and [YouTube]. )
21. P.E. Jabin and Z. Wang, Mean Field Limit for Stochastic Particle Systems. In Active Particles, Volume 1: Theory, Models, Applications, Birkhauser-Springer (Boston), series Modelling and Simulation in Science Engineering and Technology. (2017) [Link] or [PDF]
22. P.E. Jabin and Z. Wang, Mean Field Limit and Propagation of Chaos for Vlasov Systems with Bounded Forces. J. Funct. Anal. 271 (2016) 3588-3627. [Journal] or [arXiv]

My Dissertation [PDF]

Research Events in PDEs, Probability and Applied Math

 
  We have not succeeded in answering all our problems.  
 The answers we have found only serve to raise a whole set of new questions. 
 In some ways we feel we are as confused as ever, but we believe we are confused on a higher level and about more important things.