Professor | 张华丽 | 数字化转型顾问

Name

张华丽

Contact Information

hualizhang@hnu.edu.cn

Language ability

中文, 英语, 德语

Province

湖南

University/Lab Affiliation and Title	湖南大学
Faculty	Mathematical Sciences
Academic Background & Achievements	2018.11-2019.12 德国马普所，博士后，合作导师：Lars Andersson 2011.09-2016.07 复旦大学，博士，导师：周忆 2007.09-2011.07 东北大学，本科
Work Experience	2023.01-至今，湖南大学数学学院，工作 2019.09-2019.12，瑞典Mittag-Leffler研究所，访问 2018.11-2019.12，德国马普引力物理所，访问 2016.09-2023.01，长沙理工大学数学与统计学院，工作

University/Lab Affiliation and Title

湖南大学

Faculty

Mathematical Sciences

Academic Background & Achievements

Work Experience

Areas of Focus	偏微分方程的理论研究，尤其是双曲型方程的适定性问题研究
Publications	Local well-posedness for incompressible neo-Hookean elastic equations in almost critical Sobolev spaces, 张华丽, 2024 Local existence with low regularity for the 2D compressible Euler equations, 张华丽, 2021 Global Smooth Solutions of MHD equations with large data, 林玉锐, 张华丽, 周忆, 2016 On 3D Hall-MHD equations with fractional Laplacians: global well-posedness, 张华丽, 赵坤, 2021 Global large smooth solutions for 3-D Hall-magnetohydrodynamics, 张华丽, 2019 A class of global large, smooth solutions for the magnetohydrodynamics with Hall and ion-slip effects, 张华丽, 2022 Global large, smooth solutions of the 2D surface quasi-geostrophic equations, 张华丽, 李金路, 2021 Blow up of fractional Schrödinger equations on manifolds with nonnegative Ricci curvature, 张华丽, 赵世良, 2020 Local well posed-ness for a system of quadratic nonlinear Schrodinger equations in one or two dimensions, 张华丽, 2016

Areas of Focus

偏微分方程的理论研究，尤其是双曲型方程的适定性问题研究

Publications

Local well-posedness for incompressible neo-Hookean elastic equations in almost critical Sobolev spaces, 张华丽, 2024
Local existence with low regularity for the 2D compressible Euler equations, 张华丽, 2021
Global Smooth Solutions of MHD equations with large data, 林玉锐, 张华丽, 周忆, 2016
On 3D Hall-MHD equations with fractional Laplacians: global well-posedness, 张华丽, 赵坤, 2021
Global large smooth solutions for 3-D Hall-magnetohydrodynamics, 张华丽, 2019
A class of global large, smooth solutions for the magnetohydrodynamics with Hall and ion-slip effects, 张华丽, 2022
Global large, smooth solutions of the 2D surface quasi-geostrophic equations, 张华丽, 李金路, 2021
Blow up of fractional Schrödinger equations on manifolds with nonnegative Ricci curvature, 张华丽, 赵世良, 2020
Local well posed-ness for a system of quadratic nonlinear Schrodinger equations in one or two dimensions, 张华丽, 2016

偏微分方程理论研究双曲型方程适定性数学分析研究方程研究数学分析方程问题

周铁 - 北京大学

Area of Focus
偏微分方程 | 数值解 | 数学 | 计算方法 | 算法 | 图像重建 | 图像处理 | 数据分析 | 可视化 | 建模

翁上昆 - 武汉大学

Area of Focus
流体动力学 | 非线性 | 偏微分方程 | 数学 | 应用数学 | 研究 | 数值方法 | 模拟 | 理论分析 | 动力学

马利敏 - 武汉大学

View All

Personal Information