| Global well‐posedness of the three‐dimensional primitive equations with only horizontal viscosity and diffusion C Cao, J Li, ES Titi Communications on Pure and Applied Mathematics 69 (8), 1492-1531, 2016 | 103 | 2016 |
| Local and global well-posedness of strong solutions to the 3D primitive equations with vertical eddy diffusivity C Cao, J Li, ES Titi Archive for Rational Mechanics and Analysis 214, 35-76, 2014 | 98 | 2014 |
| Global well-posedness of strong solutions to the 3D primitive equations with horizontal eddy diffusivity C Cao, J Li, ES Titi J. Differential Equations 257 (11), 4108–4132, 2014 | 93 | 2014 |
| Global well-posedness of the 2D Boussinesq equations with vertical dissipation J Li, ES Titi Archive for Rational Mechanics and Analysis 220, 983-1001, 2016 | 87 | 2016 |
| Strong solutions to the 3D primitive equations with only horizontal dissipation: near H1 initial data C Cao, J Li, ES Titi Journal of Functional Analysis 272 (11), 4606-4641, 2017 | 77 | 2017 |
| The primitive equations as the small aspect ratio limit of the Navier–Stokes equations: rigorous justification of the hydrostatic approximation J Li, ES Titi Journal de Mathématiques Pures et Appliquées 124, 30-58, 2019 | 73 | 2019 |
| Local existence and uniqueness of strong solutions to the Navier–Stokes equations with nonnegative density J Li Journal of Differential Equations 263 (10), 6512-6536, 2017 | 65 | 2017 |
| Blow-up Criteria of Strong Solutions to the Ericksen-Leslie System in ℝ3 MC Hong, J Li, Z Xin Communications in Partial Differential Equations 39 (7), 1284-1328, 2014 | 61 | 2014 |
| Global well-posedness of the 3D primitive equations with horizontal viscosity and vertical diffusivity C Cao, J Li, ES Titi Physica D: Nonlinear Phenomena 412, 132606, 2020 | 53 | 2020 |
| On the uniqueness of weak solutions to the Ericksen–Leslie liquid crystal model in J Li, ES Titi, Z Xin Mathematical Models and Methods in Applied Sciences 26 (04), 803-822, 2016 | 52 | 2016 |
| Existence and uniqueness of weak solutions to viscous primitive equations for a certain class of discontinuous initial data J Li, ES Titi SIAM Journal on Mathematical Analysis 49 (1), 1-28, 2017 | 43 | 2017 |
| A tropical atmosphere model with moisture: global well-posedness and relaxation limit J Li, ES Titi Nonlinearity 29 (9), 2674, 2016 | 39 | 2016 |
| Global strong and weak solutions to inhomogeneous nematic liquid crystal flow in two dimensions J Li Nonlinear Analysis: Theory, Methods & Applications 99, 80-94, 2014 | 38 | 2014 |
| Global well-posedness for passively transported nonlinear moisture dynamics with phase changes S Hittmeir, R Klein, J Li, ES Titi Nonlinearity 30 (10), 3676, 2017 | 30 | 2017 |
| Entropy bounded solutions to the one-dimensional compressible Navier-Stokes equations with zero heat conduction and far field vacuum J Li, Z Xin Advances in Mathematics 361, 106923, 2020 | 29 | 2020 |
| Global small solutions of heat conductive compressible Navier–Stokes equations with vacuum: smallness on scaling invariant quantity J Li Archive for Rational Mechanics and Analysis 237 (2), 899-919, 2020 | 28 | 2020 |
| The primitive equations approximation of the anisotropic horizontally viscous 3D Navier-Stokes equations J Li, ES Titi, G Yuan Journal of Differential Equations 306, 492-524, 2022 | 26 | 2022 |
| Global existence of classical solutions with large oscillations and vacuum to the three-dimensional compressible nematic liquid crystal flows J Li, Z Xu, J Zhang Journal of Mathematical Fluid Mechanics 20, 2105-2145, 2018 | 22 | 2018 |
| Global well-posedness for the primitive equations coupled to nonlinear moisture dynamics with phase changes S Hittmeir, R Klein, J Li, ES Titi Nonlinearity 33 (7), 3206, 2020 | 21 | 2020 |
| Global existence of weak solutions to the non-isothermal nematic liquid crystals in 2D LI Jinkai, XIN Zhouping Acta Mathematica Scientia 36 (4), 973-1014, 2016 | 21 | 2016 |
Edriss S. TitiUniversity of Cambridge and Texas A&M University在 math.tamu.edu 的电子邮件经过验证
Edriss S. TitiUniversity of Cambridge and Texas A&M University在 math.tamu.edu 的电子邮件经过验证
Min-Chun Hong, (Hong Minchun)The University of Queensland在 uq.edu.au 的电子邮件经过验证