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<h1>
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<a href="." >个人简介</a>
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<h1 id="魏华祎简历">魏华祎简历</h1>
<h2 id="基本信息:">基本信息 </h2>
<figure>
<img src="figures/me_1.jpg" width="40%" height="40%">
</figure>
<ul>
<li><strong>姓名</strong>: 魏华祎</li>
<li><strong>职称</strong>: 教授</li>
<li><strong>办公室</strong>: 湘潭大学 数学院南楼 227 </li>
<li><strong>邮箱</strong>: [email protected] </li>
<li><strong>主页</strong>: www.weihuayi.cn</li>
<li><strong><a href="github.com/weihuayi">GitHub</a></strong></li>
<li><strong><a href="gitlab.com/weihuayi">GitLab</a></strong></li>
<li><strong><a href="https://scholar.google.com.hk/citations?user=kzUnRgoAAAAJ&hl=zh-CN" target="_blank">Google Scholar</a></strong></li>
<li><strong>微信公众号</strong> </li>
</ul>
<figure>
<p style="text-align: center;">
<img src="figures/suanhaiyangfan.jpg" width="20%" height="20%">
<figcaption>算海扬帆, 欢迎关注!</figcaption>
</p>
</figure>
<h2 id="个人简介">个人简介</h2>
<p>魏华祎,男,1984 年出生于河南省邓州市,
2002 年进入河南大学数学与信息科学学院应用数学专业学习,
2006 毕业后进入湘潭大学计算数专业硕博连续,并于 2011
年前往美国加州大学欧文分校博士联合培养学习一年,
于 2012 年毕业于湘潭大学数学与计算科学学院,获理学博士学位,并留校工作至今。</p>
<p>现主要从事科学计算方面的研究工作,精通 Linux 操作系统及相关软件工具,
同时精通 C++、 Python 和 Matlab 三门编程语言,专注于开发高效数值计算开源软件,
<strong>致力于把所学数学知识转化为实际生产力,服务于实际工业应用</strong>。</p>
<p>我每年会招收 5 名左右的硕士研究生,1-2 名博士研究生。
欢迎真正想学习并提高自我能力的学生报考我的研究生。在带研究生的过程中,
我会同时注重计算数学理论和动手实践能力的培养,特别是编程能力的培养。
学习优秀者,硕士生未来可以继续读博深造,或者推荐进入高科技企业工作。</p>
<p>有意报考我的研究生,请发邮件联系我。
同时需要你安装<a href="https://www.feishu.cn/" target="_blank">飞书团队协作平台</a></p>
<h2 id="学习工作经历">学习工作经历</h2>
<p><strong>教育经历</strong></p>
<ul>
<li>2008.09 - 2012.06 理学博士, 湘潭大学数学与计算科学学院,
导师:黄云清 教授</li>
<li>2010.12 - 2011.12 联合培养博士, 美国加州大学欧文分校数学系,
导师: 陈龙 教授</li>
<li>2006.09 - 2008.06 硕士研究生, 湘潭大学数学与计算科学学院,
导师:陈艳萍 教授</li>
<li>2002.09 - 2006.06 理学学士, 河南大学数学与信息科学学院</li>
</ul>
<p><strong>工作经历</strong></p>
<ul>
<li>2022.01 - 至今 湘潭大学数学与计算科学学院, 教授</li>
<li>2015.01 - 2021.12 湘潭大学数学与计算科学学院, 副教授</li>
<li>2012.07 - 2014.12 湘潭大学数学与计算科学学院, 讲师</li>
</ul>
<h2 id="主讲课程">主讲课程</h2>
<ul>
<li>《微分方程数值解》</li>
<li>《偏微分方程程序设计》</li>
<li>《数值代数》</li>
<li>《常微分方程》</li>
<li>《Python 数据分析》</li>
<li>《Python 计算机程序设计》</li>
</ul>
<h2 id="科研专注领域">科研专注领域</h2>
<ul>
<li>偏微分方程数值解 </li>
<li>网格生成与优化</li>
<li>并行计算</li>
<li>数值软件设计与开发<ul>
<li>FEALPy: Finite Element Analysis Library in Python, github.com/weihuayi/fealpy</li>
<li>OpenFinite: 工业仿真开源共性基础算法库,github.com/weihuayi/openfinite</li>
</ul>
</li>
</ul>
<h2 id="培养学生">培养学生</h2>
<p><strong>博士研究生</strong></p>
<ul>
<li>2021 级:<ul>
<li>田甜</li>
<li>王鹏祥</li>
</ul>
</li>
<li>2020 级:<ul>
<li>陈春雨</li>
</ul>
</li>
<li>2019 级:<ul>
<li>王鑫</li>
</ul>
</li>
</ul>
<p><strong>硕士研究生</strong></p>
<ul>
<li>2021 级:<ul>
<li>梁一茹</li>
<li>高婷艺</li>
</ul>
</li>
<li>2020 级:<ul>
<li>王鹏祥</li>
<li>王栋</li>
</ul>
</li>
<li>2019级:<ul>
<li>陈春雨</li>
<li>田甜</li>
</ul>
</li>
<li>2018级:<ul>
<li>扈瀚丹</li>
<li>龚欣</li>
</ul>
</li>
<li>2017级:<ul>
<li>李奥</li>
<li>刘江刚</li>
</ul>
</li>
<li>2016级:<ul>
<li>许明</li>
<li>王龙娟</li>
</ul>
</li>
<li>2015级:<ul>
<li>樊旺旺</li>
</ul>
</li>
</ul>
<h2 id="科研项目">科研项目</h2>
<ol>
<li>横向项目: 多相多组分高分子熔体加工流动稳定性研究项目子课题:虎皮纹宏观数值模拟软件研制,金发科技股份有限公司,2021/06-2024/05,50万元。</li>
<li>横向项目: 线弹性与弹塑性模型的有限元求解模块开发,中国建筑第五工程局有限公司,2021/08-2022/01,25万元。</li>
<li>国家自然科学基金面上项目: 基于重构型误差估计的自适应虚单元法及其在界面问题中的应用,项目编号:11871413, 2019/01-2022/12, 54 万元。</li>
<li>湖南省教育厅优秀青年项目: 基于 CVT 多边形网格的自适应虚单元方法理论及应用研究, 项目编号: 19B534, 2019/09-2022/12, 6 万元。</li>
<li>国家自然科学基金青年项目: 移动界面问题中的自适应界面拟合网格快速生成及有限元算法研究,项目编号:11301449,2014/01-2016/12,23万元。</li>
</ol>
<h2 id="论文专著">论文专著</h2>
<ol>
<li>Kai Jiang, Xin Wang, Jianggang Liu, Huayi Wei. An adaptive high-order
surface finite element method for the self-consistent field theory on
general curved surfaces, arXiv preprint arXiv:2106.07405.</li>
<li>Huayi Wei, Xin Wang, Chunyu Chen, Kai Jiang. High order numerical
simulations for the polymer self-consistent field theory using the
adaptive virtual element and spectral deferred correction methods.
arXiv preprint arXiv:2002.08187.</li>
<li>Yang Liu, Shi Shu, Huayi Wei, Ying Yang*. A virtual element method for the
steady-state Poisson-Nernst-Planck equations on polygonal meshes.
Computers and Mathematics with Applications, 102:95-112, 2021.</li>
<li>Huayi Wei, Xuehai Huang*, Ao Li. Piecewise Divergence-Free Nonconforming
Virtual Elements for Stokes Problem in Any Dimensions.
SIAM Journal on Numerical Analysis, 59(3):1835-1856, 2021.</li>
<li>Yunqing Huang, Huayi Wei, Wei Yang, and Nianyu. Yi*. Recovery based finite
element method for biharmonic equation in 2d.
Journal of Computational Mathematics, 38(1): 84, 2020.</li>
<li>Yanling Deng, Fei Wang*, Huayi Wei. A posteriori error estimates of