叶嵎林504
姓名：叶嵎林
职称：副教授
办公室：学院附一楼
研究方向：Navier-Stokes及相关流体方程
教育背景：
2013.09-2016.07， 博士， 首都师范大学， 应用数学
2010.09-2013.07， 硕士， 首都师范大学， 应用数学
2005.09-2009.07， 学士， 南开大学， 数学与应用数学
工作经历：
2021.06-至今， 河南大学， 副教授
2016.07-2021.05， 河南大学， 讲师
代表性学术论文：
[1] ; ; Energy and helicity conservation in the incompressible ideal flows. 1357–1377.
[2] ; Energy equality of weak solutions to the Navier-Stokes system in Lorentz spaces. Paper No. 95, 14 pp.
[3] ; ; Four-fifths laws in incompressible and magnetized fluids: Helicity, energy and cross-helicity. Paper No. 134655, 22 pp.
[4] ; ; Energy equality criteria in the Navier-Stokes equations involving the pressure. Paper No. 14, 17 pp.
[5] ; ; On energy conservation of weak solutions to the α-type Euler models. Paper No. e202300406, 22 pp.
[6] ; ; Analytical validation of the helicity conservation for the compressible Euler equations. Paper No. 23, 23 pp.
[7] ; Energy conservation for the compressible Euler equations and elastodynamics. Paper No. 10, 19 pp.
[8] ; ; On two conserved quantities in the inviscid electron and Hall magnetohydrodynamic equations. Paper No. 113668, 15 pp.
[9] ; ; Energy equality for the isentropic compressible Navier-Stokes equations without upper bound of the density. 285–313.
[10] ; A note on energy and cross-helicity conservation in the ideal magnetohydrodynamic equations. 12871–12882.
[11] ; ; ; Energy dissipation of weak solutions for a surface growth model. 432–458.
[12] ; ; On energy and magnetic helicity equality in the electron magnetohydrodynamic equations. Paper No. 118, 17 pp.
[13] ; ; ; On the energy and helicity conservation of the incompressible Euler equations. Paper No. 63, 28 pp.
[14] ; ; Refined conserved quantities criteria for the ideal MHD equations in a bounded domain. 1673–1687.
[15] ; ; Calderón-Zygmund theory in Lorentz mixed-norm spaces and its application to compressible fluids. 5288–5304.
[16] ; ; Energy conservation and Onsager's conjecture for a surface growth model. 299–309.
[17] ; ; Energy conservation for the generalized surface quasi-geostrophic equation. Paper No. 70, 15 pp.
[18] ; ; Energy conservation of weak solutions for the incompressible Euler equations via vorticity. 254–279.
[19] ; ; The role of density in the energy conservation for the isentropic compressible Euler equations. Paper No. 061504, 16 pp.
[20] ; ; Gagliardo-Nirenberg inequalities in Lorentz type spaces. Paper No. 35, 30 pp.
[21] ; A general sufficient criterion for energy conservation in the Navier-Stokes system. 9268–9285.
[22] ; ; On the regularity criteria for the three-dimensional compressible Navier-Stokes system in Lorentz spaces. 4763–4774.
[23] ; ; Energy conservation of the compressible Euler equations and the Navier-Stokes equations via the gradient. Paper No. 113219, 18 pp.
[24] ; ; Energy equality in the isentropic compressible Navier-Stokes equations allowing vacuum. 551–571.
[25] ; ; Global classical solutions to the viscous two-phase flow model with Navier-type slip boundary condition in 2D bounded domains. Paper No. 85, 34 pp.
[26] ; ; ; On continuation criteria for the full compressible Navier-Stokes equations in Lorentz spaces. 671–689.
[27] ; ; On non-resistive limit of 1D MHD equations with no vacuum at infinity. 702–725.
[28] ; Energy conservation for weak solutions to the 3D Navier-Stokes-Cahn-Hilliard system. Paper No. 107587, 6 pp.
[29] ; ; Global strong solutions to Cauchy problem of 1D non-resistive MHD equations with no vacuum at infinity. Paper No. 7, 22 pp.
[30] ; ; Refined blow-up criteria for the full compressible Navier-Stokes equations involving temperature. 1895–1916.
[31] ; On the free boundary problem of 1D compressible Navier-Stokes equations with heat conductivity dependent of temperature. 2039–2057.
[32] ; ; Global strong solutions to the Cauchy problem of 1D compressible MHD equations with no resistivity. 851–873.
[33] ; The large time behavior of the free boundary for one dimensional compressible Navier-Stokes equations. 071509, 7 pp.
[34] ; Global strong solution to the Cauchy problem of 1D compressible MHD equations with large initial data and vacuum. Paper No. 38, 20 pp.
[35] ; Global weak solutions to 3D compressible Navier-Stokes-Poisson equations with density-dependent viscosity. 180–211.
[36] Global classical solution to the Cauchy problem of the 3-D compressible Navier-Stokes equations with density-dependent viscosity. 1419–1432.
[37] Global classical solution to 1D compressible Navier-Stokes equations with no vacuum at infinity. 776–795.
[38] ; ; Global classical solution of the Cauchy problem to 1D compressible Navier-Stokes equations with large initial data. 311–350.
[39] ; ; Local well-posedness to the Cauchy problem of the 3-D compressible Navier-Stokes equations with density-dependent viscosity. 851–871.
科研项目：
1. 河南省青年骨干教师培养计划，2024-2027，3万，主持，在研；
2. JKW重点专项，****，2023-2025，150万，主持，已结项；
3. 河南省自然科学基金面上项目，2023.01-2024.12，主持，已结项；
4. 中国博士后科学基金第67批面上资助（二等），2020/01-2021/12，8万元，主持，已结项；
5. 河南省博士后基金面上资助（二等），2020/07-2022/06，8万元，主持，已结项；
6. 2020年国家博士后国际交流计划学术交流项目，2万元，2020/01-2020/12，主持，已结项；
7. 国家自然科学基金青年项目（11701145），2018/01-2020/12，23万元，主持，已结项；
主讲课程：
工程微积分，高等数学，数理方程
荣誉与奖励:
2025年，河南省教育厅优秀科技论文奖二等奖，1/1；
2025年，河南省教育厅科技成果奖一等奖，4/4；
2024年，河南省青年骨干教师培养计划；
2023年，河南省教育厅优秀科技论文奖一等奖，3/3；
2022年，河南省教育厅优秀科技论文奖二等奖，3/3；
2021年，河南省教育厅优秀科技论文奖二等奖，1/1；
2020年，河南省教育厅优秀科技论文奖一等奖，1/1；
2020年，河南省教育厅优秀科技论文奖二等奖，1/1；
2018年，河南大学教学质量竞赛二等奖。