韩豪
发布日期：2026-07-17一、个人基本情况
姓名：韩豪
性别：男
职称/职务：讲师
学位/学历：博士/研究生
硕/博生导师：硕导
所在系：统计系
研究方向：微分方程数值解，神经网络
电子邮箱：丑补苍丑补辞蔼飞丑耻迟.别诲耻.肠苍
二、教育背景与工作经历
（1）教育背景：
2017.09-2022.06，华中科技大学，计算数学，博士
2013.09-2017.06，华中科技大学，数学与应用数学，学士
（2）工作经历：
2022.07-2024.06 北京大学，数学科学学院，讲师
2024.07-至今，色色色情片，色色色情片，讲师
叁、科学研究
（1）科研项目：
1.国家教育部人文社科规划项目, 25YJAZH017, 面向脑功能网络连接分析的高维统计建模研究, 2025/01-2027/12, 10万, 在研, 参与。
2.国家自然科学基金面上项目, NSFC11971010, 时滞发展方程的先逼近方法及其算法理论, 2020/01-2023/12, 52万, 结题, 参与。
3.国家自然科学基金面上项目, NSFC11571128, 泛函微分方程的高效边值方法及其算法理论, 2016/01-2019/12, 48万, 结题, 参与。
（2）学术论文：
[1] ?Hao Han, Chengjian Zhang. Galerkin finite element methods solving 2D initial-boundary?value problems of neutral delay-reaction-diffusion equations. Computers & Mathematics with Applications, 2021, 92: 159-171.
[2] Hao Han, Chengjian Zhang. Asymptotical-stability-preserving finite element methods in?time for 2D neutral delay-reaction–diffusion equations. Applied Mathematics Letters, 2022, 131: 108082.
[3] Hao Han, Chengjian Zhang. One-parameter Galerkin finite element methods for neutral?reaction-diffusion equations with piecewise continuous arguments. Journal of Scientific?Computing, 2022, 90(3).
[4] Hao Han, Chengjian Zhang. Asymptotical stability of neutral reaction-diffusion equations?with PCAS and their finite element methods. Acta Mathematica Scientia, 2023, 43(4): 1865-1880.
[5] Wei Chen, Hao Han, Limin Ma. Supercloseness and asymptotic analysis of the Crouzeix-Raviart and enriched Crouzeix-Raviart Elements for the Stokes problem. Journal of Scientific Computing, 2025, 103(2).
[6] Chengjian Zhang, Yang Wang, Hao Han. Adapted Runge-Kutta methods for nonlinear?first-order delay BVPs with time-variable delay. Acta Mathematicae Applicatae Sinica, English Series，2025，41: 400-413.
[7] Hao Han, Zengqiang Tan, Xiaoqiang Yan. Second-order one-parameter maximum-principlepreserving and energy stable difference scheme for the Allen-Cahn equation, Journal of Computational and Applied Mathematics, 2026, 480.
[8] Hao Han, Zengqiang Tan. Linearized and high-order accurate one-parameter compact?difference schemes for solving the Gray-Scott reaction-diffusion model. Applied Numerical Mathematics, 2026, 223: 16–44.