| Heterogeneous multiscale methods: a review E Weinan, B Engquist, X Li, W Ren, E Vanden-Eijnden Communications in computational physics 2 (3), 367-450, 2007 | 904* | 2007 |
| Heterogeneous multiscale methods: a review E, Weinan, B Engquist, X Li, W Ren, E Vanden-Eijnden Communications in Computational Physics 2 (3), 367-450, 2007 | 691* | 2007 |
| Heterogeneous multiscale methods B Engquist, X Li, W Ren, EV Eijnden Communications in Computational Physics 2 (3), 367-450, 2007 | 373* | 2007 |
| Heterogeneous multiscale methods: A review EB EWN, X Li, W Ren, E Vanden-Eijnden Commun Comput Phys 2 (3), 367-450, 2007 | 371* | 2007 |
| Data-driven parameterization of the generalized Langevin equation H Lei, NA Baker, X Li Proceedings of the National Academy of Sciences 113 (50), 14183-14188, 2016 | 195 | 2016 |
| Incorporation of memory effects in coarse-grained modeling via the Mori-Zwanzig formalism Z Li, X Bian, X Li, GE Karniadakis The Journal of chemical physics 143 (24), 2015 | 190 | 2015 |
| Numerical approximations of pressureless and isothermal gas dynamics F Bouchut, S Jin, X Li SIAM Journal on Numerical Analysis 41 (1), 135-158, 2003 | 184 | 2003 |
| Multiscale modeling of the dynamics of solids at finite temperature X Li, E Weinan Journal of the Mechanics and Physics of Solids 53 (7), 1650-1685, 2005 | 149 | 2005 |
| E, W., 2005,“Multiscale Modeling of Dynamics of Solids at Finite Temperature,” X Li J. Mech. Phys. Solids 53, 1650-1685, 0 | 149* | |
| Multi-phase computations of the semiclassical limit of the Schrödinger equation and related problems: Whitham vs Wigner S Jin, X Li Physica D: Nonlinear Phenomena 182 (1-2), 46-85, 2003 | 126 | 2003 |
| Simulating open quantum systems using hamiltonian simulations Z Ding, X Li, L Lin PRX Quantum 5 (2), 020332, 2024 | 85 | 2024 |
| Two moment systems for computing multiphase semiclassical limits of the Schrödinger equation L Gosse, S Jin, X Li Mathematical Models and Methods in Applied Sciences 13 (12), 1689-1723, 2003 | 73 | 2003 |
| A generalized Irving–Kirkwood formula for the calculation of stress in molecular dynamics models JZ Yang, X Wu, X Li The Journal of chemical physics 137 (13), 2012 | 67 | 2012 |
| Variational boundary conditions for molecular dynamics simulations of crystalline solids at finite temperature: Treatment of the thermal bath X Li, E Weinan Physical Review B 76 (10), 104107, 2007 | 63 | 2007 |
| Some recent progress in multiscale modeling E Weinan, X Li, E Vanden-Eijnden Multiscale Modelling and Simulation, 3-21, 2004 | 61 | 2004 |
| The derivation and approximation of coarse-grained dynamics from Langevin dynamics L Ma, X Li, C Liu The Journal of chemical physics 145 (20), 2016 | 60 | 2016 |
| Variational boundary conditions for molecular dynamics simulations of solids at low temperature X Li, E Weinan Commun. Comput. Phys. 1 (1), 135-175, 2006 | 56* | 2006 |
| A coarse‐grained molecular dynamics model for crystalline solids X Li International Journal for Numerical Methods in Engineering 83 (8‐9), 986-997, 2010 | 55 | 2010 |
| Simulating Markovian open quantum systems using higher-order series expansion X Li, C Wang arXiv preprint arXiv:2212.02051, 2022 | 54 | 2022 |
| Data-driven molecular modeling with the generalized Langevin equation F Grogan, H Lei, X Li, NA Baker Journal of Computational Physics 418, 109633, 2020 | 52 | 2020 |
Weinan EProfessor of Mathematics, Princeton UniversityVerified email at math.princeton.edu
