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更新时间:2024.09.24
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王彦霖

| 博士 请选择

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办公地址: 理学楼A314

办公电话:

电子邮箱: ylwang@zjut.edu.cn

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  • 个人简介

    王彦霖,博士,20207月博士毕业于香港城市大学数学系,于20209月至20239月在清华大学丘成桐数学科学中心作博士后,期间曾担任清华大学求真书院博士后益友学者,202310月加入浙江工业大学应用数学系从事科研教学工作。研究兴趣为流体力学中的非线性偏微分方程及其相关分析,研究工作曾获国家自然科学基金和中国博士后基金资助。


    Dr. WANG Yanlin received his PhD in mathematics from City University of Hong Kong in July 2017. Before joining Zhejiang University of Technology in October 2023, he worked as a postdoctoral fellow of Yau Mathematical Sciences Center (YMSC), Tsinghua University. He also served as a postdoctral scholar for Qiuzhen College, Tsinghua University, during 2022 and 2023 Spring. His research interests include nonlinear partial differential equations in fluid mechanics and related analysis. His research was partially supported by grants of NSFC and China Postdoctoral Science Foundation.


    工作经历


    202310-今:浙江工业大学应用数学系,科研教学型教师

    20209-20239:清华大学丘成桐数学科学中心,博士后

    20236月:塞尔吉巴黎大学,萨克雷巴黎大学,访问学者

    2021-2023:清华大学数学科学中心&求真书院&数学科学系,助教

    20178-20206月:香港城市大学数学系,助教(英文授课型)



    Experiences


    Oct 2023-Current: Associate Professor, Department of Applied Mathematics, Zhejiang University of Technology

    Sep 2020-Sep 2023: Postdoc, YMSC, Tsinghua University

    Jun 2023: Research Visitor, Department of Mathematics, Saclay-Paris University and Cergy-Paris University

    Spring 2021-Spring 2023: Teaching Assistant, YMSC &Qiuzhen College &Department of Mathematical Sciences, Tsinghua University

    Sep 2017–Jun 2020: Teaching Assistant, Department of Mathematics, City University of Hong Kong




  • 科研项目

    项目&基金


    国家自然科学基金,面上项目(项目号:12271284),  2023-2026,主要参与人

    国家自然科学基金,面上项目(项目号:12171267),  2022-2025,主要参与人

    国家自然科学基金,青年项目(项目号:12101350),   2022-2022,  主持人

    中国博士后基金,  面上项目(项目号:2021M691818)2021-2023, 主持人


    Projects & Funding


     ◇Natural Science Foundation of China, General Programe (Grant No. 12271284), 2023-2026, Main Participant.

     ◇Natural Science Foundation of China, General Programe (Grant No.12171267), 2022-2025, Main Participant.

     ◇Natural Science Foundation of China (Grant No.12101350 ), 2022.01-2022.12, PI.

     ◇China Postdoctoral Science Foundation (Grant No. 2021M691818), 2021-2023, PI.




  • 科研成果

    Research Output


    Y.-L. Wang, Long-time asymptotics for the physical vacuum free boundary problem of compressible Euler equations with time-dependent damping,  preprint,  2024.

    Y.-L. Wang, Nonlinear stability and instability of hydrostatic equilibrium for the inviscid gaseous star with any damping, preprint, 2024.

    ☆ Y.-L. Wang, On vacuum free boundary problem of the spherically symmetric Euler equations with damping and solid core, to appear in J. Differ. Equ., 2024.

     Mengni Li, Y.-L. Wang, Zero-viscosity limit for Boussinesq equations with vertical viscosity and Navier boundary in the half plane. to appear in Nonlinear Anal. Real World Appl., 2024.

    ☆ Tao Luo, Y.-L. Wang, Huihui Zeng,  Nonlinear asymptotic stability of gravitational hydrostatic equilibrium for viscous white dwarfs with symmetric perturbations, 2021. to appear in  Calc. Var. Partial Differential Equations, 2024.

     Y.-L. Wang, Boundary layer and linear stability for the Navier-Stokes-Poisson equations with nonslip boundary condition, Commun. Math. Sci., 2021.

     Tao Luo, Y.-L. Wang, Multi-scale nonlinear singular limit for thermal non-equilibrium gas flow with multiple non-equilibrium modes for analytic data in multi-dimensions with physical boundaries, J. Math. Phys., 2020.

    ☆ Tao Luo, Y.-L., Wang, Uniform regularity and relaxation limit for the outer pressure problem of gas dynamics with several thermal nonequilibrium modes, J. Differ. Equ., 2020.

    ☆ Tao Luo, Y.-L. Wang, Nonlinear asymptotic stability of traveling waves of system for gas dynamics in thermal nonequilibrium, J. Dyn. Differ. Equ., 2020.

     Tao Luo, Shu Wang, Y.-L. Wang, Initial layer and incompressible limit for Euler-Poisson equation in nonthermal plasma, Math. Models Meth. Appl. Sci., 2019.

    ☆ Wei-Xi Li, Alberto Parmeggiani, Y.-L. Wang, Global Gevrey hypoellipticity for the twisted Laplacian on forms, J. Pseudo-Differ. Oper. Appl., 2018.



    Other Links


    ORCID: https://orcid.org/0000-0001-8662-5834






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更新时间:2024.09.24
总访问量:10