Jinkai Li

发表

Nonuniqueness of nematic liquid crystal flows in dimension three

Huajun Gong, Tao Huang, Jinkai Li, 2017, 1701.01502.

Local well-posedness to inhomogeneous Ericksen–Leslie system with general Leslie stress tensor

Huajun Gong, Jinkai Li, Chen Xu, 2017 .

Global Well‐Posedness of the Three‐Dimensional Primitive Equations with Only Horizontal Viscosity and Diffusion

E. Titi, C. Cao, Jinkai Li, 2016 .

Local and Global Well-Posedness of Strong Solutions to the 3D Primitive Equations with Vertical Eddy Diffusivity

E. Titi, C. Cao, Jinkai Li, 2013, 1312.6035.

On the uniqueness of weak solutions to the Ericksen-Leslie liquid crystal model in $\mathbb R^2$

Z. Xin, E. Titi, Jinkai Li, 2014, 1410.1119.

Existence of positive solutions for the $p(x)$-Laplacian equation

Jingxue Yin, Yuanyuan Ke, Jinkai Li, 2012 .

Existence of positive solutions for the p-Laplacian with p-gradient term☆

Jingxue Yin, Yuanyuan Ke, Jinkai Li, 2011 .

GLOBAL EXISTENCE OF WEAK SOLUTIONS TO THE NON-ISOTHERMAL NEMATIC LIQUID CRYSTALS IN 2D

Z. Xin, Jinkai Li, 2016 .

LIQUID CRYSTAL EQUATIONS WITH INFINITE ENERGY: LOCAL WELL-POSEDNESS AND BLOW UP CRITERION

Jinkai Li, 2013, 1309.0072.

Global Existence of Classical Solutions with Large Oscillations and Vacuum to the Three-Dimensional Compressible Nematic Liquid Crystal Flows

Jianwen Zhang, Jinkai Li, Zhonghai Xu, 2018, Journal of Mathematical Fluid Mechanics.

Local well-posedness to inhomogeneous Ericksen–Leslie system with general Leslie stress tensor

Huajun Gong, Jinkai Li, Chen Xu, 2016, Zeitschrift für angewandte Mathematik und Physik.

Global strong solutions to the inhomogeneous incompressible nematic liquid crystal flow

Jinkai Li, 2015 .

Global Well-Posedness of the 2D Boussinesq Equations with Vertical Dissipation

E. Titi, Jinkai Li, 2015, Archive for Rational Mechanics and Analysis.

Global Existence of Strong Solutions to Incompressible MHD

Huajun Gong, Jinkai Li, 2012, 1211.5866.

Global strong solutions to the Cauchy problem of the planar non-resistive magnetohydrodynamic equations with large initial data

Jinkai Li, Mingjie Li, Mingjie Li, 2021, Journal of Differential Equations.

Global Well-Posedness of the 2D Boussinesq Equations with Vertical Dissipation

E. Titi, Jinkai Li, 2015, 1502.06180.

Blow-up criteria of strong solutions to the Ericksen-Leslie system in $\Bbb R^3$

Z. Xin, Min-Chun Hong, Jinkai Li, 2013, 1303.4488.

A logarithmic regularity criterion for the 3D generalized MHD system

J. Fan, Jinkai Li, 2015 .

Blow-up Criteria of Strong Solutions to the Ericksen-Leslie System in ℝ3

Zhouping Xin, Jinkai Li, Z. Xin, 2014 .

Global Strong Solutions to Incompressible Ericksen-Leslie System in $\mathbb R^3$

Huajun Gong, Jinkai Li, Wenya Ma, 2014, 1404.3254.

Global Weak Solutions to Non-isothermal Nematic Liquid Crystals in 2D

Z. Xin, Jinkai Li, 2013, 1307.2065.

Global well-posedness of strong solutions to a tropical climate model

E. Titi, Jinkai Li, 2015, 1504.05285.

Recent Advances Concerning Certain Class of Geophysical Flows

E. Titi, Jinkai Li, 2016, 1604.01695.

A tropical atmosphere model with moisture: global well-posedness and relaxation limit

E. Titi, Jinkai Li, 2015, 1507.05231.

Global Strong Solutions to Incompressible Nematic Liquid Crystal Flow

Jinkai Li, 2012, 1211.5864.

The primitive equations as the small aspect ratio limit of the Navier–Stokes equations: Rigorous justification of the hydrostatic approximation

E. Titi, Jinkai Li, 2017, Journal de Mathématiques Pures et Appliquées.

Global Well-posedness of the 3D Primitive Equations with Only Horizontal Viscosity and Diffusion

E. Titi, C. Cao, Jinkai Li, 2014, 1406.1995.

Global Well-posedness of Strong Solutions to the 3D Primitive Equations with Horizontal Eddy Diffusivity

E. Titi, C. Cao, Jinkai Li, 2014, 1401.1234.

Global well-posedness of non-heat conductive compressible Navier–Stokes equations in 1D

Jinkai Li, 2019, Nonlinearity.

Instantaneous unboundedness of the entropy and uniform positivity of the temperature for the compressible Navier-Stokes equations with fast decay density

Z. Xin, Jinkai Li, 2023, 2301.00627.

Local Existence and Uniqueness of Heat Conductive Compressible Navier–Stokes Equations in the Presence of Vacuum Without Initial Compatibility Conditions

Jinkai Li, Yasi Zheng, Jinkai Li, 2021, Journal of Mathematical Fluid Mechanics.

Global well-posedness of z-weak solutions to the primitive equations without vertical diffusivity

Jinkai Li, Guozhi Yuan, Guo Yuan, 2021, Journal of Mathematical Physics.

The primitive equations approximation of the anisotropic horizontally viscous 3D Navier-Stokes equations

Edriss S. Titi, Jinkai Li, Guozhi Yuan, 2021, Journal of Differential Equations.

Local and Global Well-Posedness of Strong Solutions to the 3D Primitive Equations with Vertical Eddy Diffusivity

E. Titi, C. Cao, Jinkai Li, 2014, Archive for Rational Mechanics and Analysis.

Global well-posedness of the 3D primitive equations with horizontal viscosity and vertical diffusivity

E. Titi, C. Cao, Jinkai Li, 2017, Physica D: Nonlinear Phenomena.

Strong solutions to the 3D primitive equations with only horizontal dissipation: near $H^1$ initial data

E. Titi, C. Cao, Jinkai Li, 2016, 1607.06252.

Local existence and uniqueness of strong solutions to the Navier-Stokes equations with nonnegative density

Jinkai Li, 2016, 1605.01782.

Global well-posedness for the primitive equations coupled to nonlinear moisture dynamics with phase changes

E. Titi, R. Klein, S. Hittmeir, 2019, Nonlinearity.

Existence and Uniqueness of Weak Solutions to Viscous Primitive Equations for a Certain Class of Discontinuous Initial Data

Jinkai Li, Edriss S. Titi, E. Titi, 2015, SIAM J. Math. Anal..

Global well-posedness for passively transported nonlinear moisture dynamics with phase changes

E. Titi, R. Klein, S. Hittmeir, 2016, 1610.00060.

The coupling coordination of relationships between tourism destination image and product country image

Jinkai Li, Peng Zheng, Jiejie Wang, 2021 .

Global Well-Posedness for the Thermodynamically Refined Passively Transported Nonlinear Moisture Dynamics with Phase Changes

E. Titi, R. Klein, S. Hittmeir, 2022, Journal of Nonlinear Science.

Local well-posedness of isentropic compressible Navier–Stokes equations with vacuum

Xian-gao Liu, Huajun Gong, Jinkai Li, 2019, Communications in Mathematical Sciences.

Global Existence of Classical Solutions with Large Oscillations and Vacuum to the Three-Dimensional Compressible Nematic Liquid Crystal Flows

Jianwen Zhang, Jinkai Li, Zhonghai Xu, 2018, Journal of Mathematical Fluid Mechanics.

Global Well-Posedness of the One-Dimensional Compressible Navier-Stokes Equations with Constant Heat Conductivity and Nonnegative Density

Jinkai Li, Jinkai Li, 2019, SIAM J. Math. Anal..

An attempt at axiomatization of extending mechanism of solutions to the fluid dynamical systems

Jinkai Li, Wendong Wang, Meng Wang, 2021, 2109.12537.