Quantitative estimates of propagation of chaos for stochastic systems with kernels PE Jabin, Z Wang
Inventiones mathematicae 214, 523-591, 2018
182 2018 Mean Field Limit for Stochastic Particle Systems PE Jabin, Z Wang
Active Particles: Theory, Models, Applications 1 (Modelling and Simulation …, 2016
157 2016 Mean Field Limit and Propagation of Chaos for Vlasov Systems with Bounded Forces PE Jabin, Z Wang
Journal of Functional Analysis 271, 3588-3627, 2016
117 2016 On Mean Field Limit and Quantitative Estimates with a Large Class of Singular Kernels: Application to the Patlak-Keller-Segel Model D Bresch, PE Jabin, Z Wang
Comptes Rendus Mathematique 357 (9), 708-720, 2019
68 2019 Mean-field limit and quantitative estimates with singular attractive kernels D Bresch, PE Jabin, Z Wang
Duke Mathematical Journal, 2023
53 2023 Modulated Free Energy and Mean Field Limit D Bresch, PE Jabin, Z Wang
Séminaire Laurent Schwartz—EDP et applications, 2019
27 2019 Gaussian fluctuations for interacting particle systems with singular kernels Z Wang, X Zhao, R Zhu
Archive for Rational Mechanics and Analysis, 2023
17 2023 Sinkhorn barycenter via functional gradient descent Z Shen, Z Wang, A Ribeiro, H Hassani
Advances in Neural Information Processing Systems 33, 986-996, 2020
16 2020 Sinkhorn natural gradient for generative models Z Shen, Z Wang, A Ribeiro, H Hassani
Advances in Neural Information Processing Systems 33, 1646-1656, 2020
13 2020 Self-Consistency of the Fokker-Planck Equation Z Shen, Z Wang, S Kale, A Ribeiro, A Karbasi, H Hassani
COLT 2022, 2022
9 2022 Uniqueness of Bounded Solutions for the Homogeneous Relativistic Landau Equation with Coulomb Interactions RM Strain, Z Wang
Quarterly of Applied Mathematics 78, 107-145, 2019
8 2019 Quantitative Propagation of Chaos for 2D Viscous Vortex Model on the Whole Space X Feng, Z Wang
https://arxiv.org/abs/2310.05156, 2023
5 2023 Entropy-Dissipation Informed Neural Network for McKean-Vlasov type PDEs Z Shen, Z Wang
3 2023 Mean-field limit of non-exchangeable interacting diffusions with singular kernels Z Wang, X Zhao, R Zhu
https://arxiv.org/abs/2209.14002, 2022
3 2022 Mean field limit for stochastic particle systems with singular forces Z Wang
University of Maryland, College Park, 2017
2 2017 Limites de champ moyen pour des noyaux singuliers et applications au modèle de Patlak–Keller–Segel D Bresch, PE Jabin, Z Wang
Comptes Rendus Mathematique 357 (9), 708-720, 2019
1 2019 Large stochastic systems of interacting particles PE Jabin, D Bresch, Z Wang
PROCEEDINGS OF SIMAI 2020+ 21, 2021
2021 Topics in Analysis of Many Particle Systems Z Wang
2020 Quantitative methods for the mean field limit problem Z Wang
International Workshop on Interacting Particle Systems, 2020
2020