于海波
副教授
硕士生导师
学位：理学博士学位
性别：
男
学历：
博士研究生
入职时间：
2014-07-16
电子邮箱：
48dc79ba3e4386285ad2c2ffbec13c15c1eee283d9270feed0ff2f862c7666c9d259cf3520ce5515c26ab4d7d1faefc02c5f10a33a706e997d821e162bbde081083acdde134ed785353e2d6d4b01dc8898953151eb1583fc75e886e189b7a49b572f18d32f0b80e9946e096cbbabb3b163f93ad4f06cd5e9b85c602d93367dc1
在职信息：
在岗
给我点赞：
研究领域
教育经历
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2011.9-
2014.6
厦门大学 |
基础数学 |
博士研究生 |
理学博士学位
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2004.9-
2007.6
厦门大学 |
基础数学 |
硕士研究生 |
理学硕士学位
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2000.9-
2004.6
山东科技大学 |
信息与计算科学 |
大学本科 |
学士学位
工作经历
科研项目
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可压缩Navier-Stokes-Korteweg方程组数学理论研究,2025/09/01-
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三维可压缩Navier-Stokes和Navier-Stokes-Poisson方程组数学理论研究,于海波,2023/11/25-
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可压缩等温Navier-Stokes方程整体适定性问题研究,已结题,国家基金委,2018/01/01-2020/12/31
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非等熵可压缩Navier-Stokes方程组初边值问题整体光滑解,于海波,2021/06/09-
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各向异性Navier-Stokes和MHD方程边值问题整体正则性,已结题,国家基金委,2016/12/31
论文成果
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Global existence and decay of strong solution to the 3D compressible Navier--Stokes--Poisson equations with large data.Journal of Differential Equations,2025,444113672.
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Global strong solutions and decay to the 3D full compressible Navier–Stokes equations without heat conductivity.Discrete and Continuous Dynamical Systems,2025,45(6):1911-1927.
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Global strong solutions with large oscillations to the 3D full compressible Navier–Stokes equations without heat conductivity.Journal of Evolution Equations,2024,241-19.
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Global existence and decay of strong solutions to the compressible Navier-Stokes-Poisson equations in bounded domains.Journal of Mathematical Analysis and Applications,2023,525(1):127223.
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Global strong solutions to the 3D non-isentropic compressible Navier–Stokes-Poisson equations in bounded domains.Zeitschrift für angewandte Mathematik und Physik,2023,74：100
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Global existence of strong solutions to the 3D isentropic compressible Navier–Stokes equations with density-dependent viscosities.Mathematical methods applied science,2023,46(9):10123-10136.
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The global existence of strong solutions to the 3D compressible isothermal Navier-Stokes equations.Acta Mathematica Scientia,2022,42B(1):1-14.
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Global strong solutions to the 3D viscous liquid–gas two–phase flow model.Journal of Differential Equations,2020,272:732–759.
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Global strong solutions to the 3D full compressible Navier–Stokes equations with density–temperature–dependent viscosities in bounded domains.Journal of Differential Equations,2020,268(12):7286-7310.
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Global strong solutions to the 3D inhomogeneous heat-conducting incompressible fluids.Applicable Analysis,2019,98(3):622-637.
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Global regularity to the 3D incompressible nematic liquid crystal flows with vacuum.Nonlinear Analysis,2018,174209-222.
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Global strong solutions to the 3D incompressible Navier–Stokes equations with large external force.Journal of Mathematical Physics,2018,59073102.
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Global strong solutions to the 3D incompressible MHD equations with density-dependent viscosity.Computers and Mathematics with Applications,2018,752825–2834.
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Global regularity to the 3D generalized MHD equations with large initial data.Applied Mathematics Letters,2017,68117–121.
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Global Regularity to the 2D Incompressible MHD with Mixed Partial Dissipation and Magnetic Diffusion in a Bounded Domain.Acta Mathematica Scientia,2017,37B395-404.
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Global classical solutions to the 3D isentropic compressible Navier–Stokes equations in a bounded domain.Nonlinearity,2017,30361–381.
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Global strong solutions to the incompressible Navier–Stokes equations with density-dependent viscosity.Journal of Mathematical Analysis and Applications,2016,444(1):690-699.
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Global regularity to the 3D MHD equations with large initial data in bounded domains.Journal of Mathematical Physics,2016,57083102.
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Global strong solutions to the incompressible Navier-Stokes equations with density-dependent viscosity.JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS,2016,
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Global regularity to the 3D incompressible MHD equations.Journal of Mathematical Analysis and Applications,2015,432(2):613-631.
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Global classical large solutions with vacuum to 1D compressible MHD with zero resistivity.Acta applicandae mathematicae,2013,128(1):193-209.
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Global weak solutions of 3D compressible MHD with discontinuous initial data and vacuum.Journal of Differential Equations,2013,254(1):229-255.
授课信息
华侨大学官网
电脑版
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