姓名：李圆
职务/职称：院人事人才办公室主任/硕士生导师/副教授
研究兴趣：智能材料多场耦合断裂力学，科学计算，数据驱动，数智力学
邮箱： liyuan-zzu@outlook.com; yuan_lee@zzu.edu.cn
简要介绍
李圆，男，博士，郑州大学副教授，硕士生导师，河南省优秀博士学位论文获得者，澳大利亚国立大学访问学者。于2014年06月在郑州大学获工学学士学位，专业为工程力学，保送读研；2014年09月到2016年06月在郑州大学攻读硕士学位，专业为固体力学（导师：赵明皞教授），因成绩优异转为硕博连读；2016年09月到2020年07月在郑州大学获工学博士学位，专业为工程力学（导师：赵明皞教授）。曾获得国家留学基金委2017年国家建设高水平公派研究生项目（留金发 [2017] 3109）资助，于2017年10月到2019年10月赴澳大利亚国立大学完成了为期2年的访学研究（合作导师：秦庆华教授）。主要研究领域：智能材料多场耦合断裂力学，边界元等数值算法，数据驱动下力学研究，机器学习等。在《International Journal of Mechanical Sciences》（力学顶尖期刊）、《International Journal of Heat and Mass Transfer》（传热学顶尖期刊）、《International Journal of Solids and Structures》（固体力学顶尖期刊）、《European Journal of Mechanics - A/Solids》（固体力学重要期刊）、《Theoretical and Applied Fracture Mechanics》（断裂力学权威期刊）、《Engineering Fracture Mechanics》（断裂力学权威期刊）、《Applied Mathematical Modelling》（数学跨学科一区期刊）等国际知名期刊上发表高水平学术论文27篇。
教育及工作经历
2025/01-至今：郑州大学，数学与统计学院、河南省大数据研究院，副教授
2024/07-至今：郑州大学，数学与统计学院，人事人才办公室主任
2021/09-至今：郑州大学，国际学院，2021级土木工程1班班主任
2020/07-2025/01：郑州大学，数学与统计学院、河南省大数据研究院，直聘副教授
2017/10-2019/10: 澳大利亚国立大学，联陪博士/访问学者 （合作导师：Qing-Hua Qin教授）
2016/09-2020/07: 郑州大学，工程力学专业，博士生，获博士学位（导师：赵明皞教授）
2014/09-2016/06: 郑州大学，固体力学专业，硕士生，转硕博连读 （导师：赵明皞教授）
2010/09-2014/06: 郑州大学，工程力学专业，本科生，获学士学位 ，保送读研
科研项目
1.国家自然科学基金青年基金项目：压电准晶的热-机-电多场耦合三维非线性断裂理论和数值研究，在研，主持
2.国家自然科学基金联合基金项目：动下非晶合金新材料的创新设计，在研，参与
3.电网环境保护国家重点实验室开放基金项目：并联电抗器声功率的声场重构快速边界元方法设计，结项，参与
4.郑州大学科研启动基金项目：压电准晶多场耦合理论研究，结题，主持
5.国家自然科学基金青年基金项目：多场加载环境下压电半导体断裂分析的边界元方法研究，结题，参与
6.国家留学基金委公派留学项目：准晶材料多场耦合断裂研究，结题，主持
指导学生
欢迎数学、物理、力学、统计学、计算科学等背景本科生加入，攻读应用统计（专硕）、大数据科学与技术（学硕）、计算数学（学硕）。
教育教学
本科生课程：《线性代数》
研究生课程：《高等数学物理方法》、《边界元方法》、《矩阵计算》、《应用统计软件》、《专业英语》
荣誉奖项
1. 2023年郑州大学优秀班主任
2. 2021年河南省优秀博士学位论文
3. 2020年河南省优秀毕业生
4. 2020年郑州大学研究生优秀学位论文嵩山奖
5. 2019年河南省三好学生
6. 2019年BABE期刊最佳论文奖
7. 2019学年郑州大学研究生优秀科研奖
8. 2019学年郑州大学“郑担当•研途风采”榜样研究生
9. 2018博士研究生国家奖学金
10. 2017郑州大学创新创业大赛一等奖
11. 2012数学建模国家二等奖
软作著作权
基于势函数和广义算子理论的多场耦合边界元算法中通解及其参数处理分析软件V1.0，2022SR0735400，原始取得，全部权利，2022-5-1。
代表著作
1. Fracture analysis of 3D interface crack problems in two-dimensional hexagonal quasicrystal bi-materials. Part I: Theoretical formulations. Applied Mathematical Modelling, 2026, 157: 116864 https://doi.org/10.1016/j.apm.2026.116864 (IF=5.5, SCI, JCR Q1, 中科院一区)
2. Fracture analysis of 3D interface crack problems in two-dimensional hexagonal quasicrystal bi-materials. Part II: Numerical method. Applied Mathematical Modelling, 2026, 157: 116862 https://doi.org/10.1016/j.apm.2026.116862 (IF=5.5, SCI, JCR Q1, 中科院一区)
3. Electric polarization saturation model of a penny-shaped crack in 1D hexagonal piezoelectric quasicrystals. Engineering Fracture Mechanics, 2026, 345: 112513 https://doi.org/10.1016/j.engfracmech.2026.112513 (IF=6.2, SCI, JCR Q1, 中科院二区)
4. Theoretical and numerical analysis of arbitrarily shaped planar cracks in 2D hexagonal piezoelectric quasicrystals. International Journal of Solids and Structures, 2026, 334: 113975 https://doi.org/10.1016/j.ijsolstr.2026.113975 (IF=4.6, SCI, JCR Q1, 中科院二区)
5. Nonlinear fracture analysis of a penny-shaped crack in two-dimensional hexagonal piezoelectric quasicrystal media. European Journal of Mechanics - A/Solids, 2026, 117: 106020 https://doi.org/10.1016/j.euromechsol.2026.106020 (IF=4.7, SCI, JCR Q1, 中科院二区)
6. Fracture analysis of elliptical cracks in 2D hexagonal piezoelectric quasicrystals: Closed-form solutions, Engineering Fracture Mechanics, 2025, 327: 111472 https://doi.org/10.1016/j.engfracmech.2025.111472 (IF=5.3, SCI, JCR Q1, 中科院二区)
7. Fracture analysis of planar cracks in 3D thermal piezoelectric semiconductors. International Journal of Mechanical Sciences, 2024, 273: 109212 https://doi.org/10.1016/j.ijmecsci.2024.109212 (IF=7.1, SCI, JCR Q1, 中科院一区TOP)
8. Thermoelastic fracture of two-dimensional hexagonal quasicrystal media weakened by a penny-shaped crack subjected to uniformly antisymmetric heat fluxes. International Journal of Heat and Mass Transfer, 2024, 235: 126202 https://doi.org/10.1016/j.ijheatmasstransfer.2024.126202 (IF=5.0, SCI, JCR Q1, 中科院一区TOP)
9. Analytical solutions to Mode I penny-shaped crack problems in two-dimensional hexagonal quasicrystals with piezoelectric effect. European Journal of Mechanics - A/Solids, 2024, 108: 105425 https://doi.org/10.1016/j.euromechsol.2024.105425 (IF=4.4, SCI, JCR Q1, 中科院二区)
10. Shear mode solutions to penny-shaped crack problems in two-dimensional hexagonal piezoelectric quasicrystal media. Theoretical and Applied Fracture Mechanics, 2024, 134: 104762 https://doi.org/10.1016/j.tafmec.2024.104762 (IF=5.0, SCI, JCR Q1, 中科院二区)
11. Expanded Polytetrafluoroethylene/Silk Fibroin/Salicin Vascular Graft Fabrication for Improved Endothelialization and Anticoagulation. Applied Surface Science, 2021, 542 https://dx.doi.org/10.1016/j.apsusc.2020.148610 (IF=7.392, SCI, JCR Q1, 中科院一区TOP)
12. Eggshell Membrane and Expanded Polytetrafluoroethylene Piezoelectric-Enhanced Triboelectric Bio-Nanogenerators for Energy Harvesting. International Journal of Energy Research, 2021, 45: 11053-64 https://dx.doi.org/10.1002/er.6589 (IF=4.672, SCI, JCR Q1, 中科院二区)
13. Axisymmetric Bending Analysis of Functionally Graded One-Dimensional Hexagonal Piezoelectric Quasi-Crystal Circular Plate. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2020, 476: 20200301 https://dx.doi.org/10.1098/rspa.2020.0301 (IF=2.704, SCI, JCR Q2, 中科院三区)
14. Analysis of 3D planar crack problems in one-dimensional hexagonal piezoelectric quasicrystals with thermal effect. Part I: Theoretical Formulations. International Journal of Solids and Structures, 2020, 188-189: 269-281 https://doi.org/10.1016/j.ijsolstr.2019.10.019 (IF=3.9, SCI, JCR Q1, 中科院二区)
15. Analysis of 3D planar crack problems of one-dimensional hexagonal piezoelectric quasicrystals with thermal effect. part II: Numerical approach. International Journal of Solids and Structures, 2020, 188-189: 223-232 https://doi.org/10.1016/j.ijsolstr.2019.10.020 (IF=3.9, SCI, JCR Q1, 中科院二区)
16. Closed-form solutions of an elliptical crack subjected to coupled phonon-phason loadings in two-dimensional hexagonal quasicrystal media, Mathematics and Mechanics of Solids, 2019, 24(6): 1821–1848 https://doi.org/10.1177/1081286518807513 (IF=2.040, SCI, JCR Q3, 中科院三区)
17. Analysis solution method for 3d planar crack problems of two-dimensional hexagonal quasicrystals with thermaleffects, Applied Mathematical Modelling, 2019, 69: 648–664 https://doi.org/10.1016/j.apm.2019.01.004 (IF=3.633, SCI, JCR Q1, 中科院一区)
18. Nonlinear solutions of PN junctions of piezoelectric semiconductors, Acta Mechanica, 2019, 230: 1825-1841 https://doi.org/10.1007/s00707-019-2361-1 (IF=2.102, SCI, JCR Q2, 中科院三区)
19. Analysis of arbitrarily shaped planar cracks in two-dimensional hexagonal quasicrystals with thermal effect. Part I: theoretical solutions. Applied Mathematical Modelling, 2018, 57: 565-582 https://dx.doi.org/10.1016/j.apm.2017.07.023 (IF=2.841, SCI, JCR Q1, 中科院一区)
20. Analysis of arbitrarily shaped planar cracks in two-dimensional hexagonal quasicrystals with thermal effect. Part II: numerical solutions. Applied Mathematical Modelling, 2018, 57: 583-602 https://dx.doi.org/10.1016/j.apm.2017.08.031 (IF=2.841, SCI, JCR Q1, 中科院一区)
21. Effects of thermal and electric boundary conditions on fracture of 3D thermopiezoelectric media. Journal of Intelligent Material Systems and Structures, 2018, 29: 1255-1271 https://dx.doi.org/10.1177/1045389x17730929 (IF=2.582, SCI, JCR Q2, 中科院三区)
22. Temperature and displacement discontinuity boundary element method for analysis of cracks in three-dimensional isotropic thermoelastic media. Int. J. Comp. Meth. and Exp. Meas., 2017, 5: 241-249 https://dx.doi.org/10.2495/CMEM-V5-N3-241-249
23. Extended displacement discontinuity boundary integral equation and boundary element method for cracks in thermo-magneto-electro-elastic media. Smart Materials and Structures, 2016, 25(8): 085048 https://doi.org/10.1088/0964-1726/25/8/085048 (IF=2.909, SCI, JCR Q1, 中科院二区)
24. Singularity analysis of planar cracks in three-dimensional piezoelectric semiconductors via extended displacement discontinuity boundary integral equation method. Engineering Analysis with Boundary Elements, 2016, 67: 115-125 https://dx.doi.org/10.1016/j.enganabound.2016.03.005 (IF=1.72, SCI, JCR Q2, 中科院二区)
25. Fundamental solutions and analysis of three-dimensional cracks in one-dimensional hexagonal piezoelectric quasicrystals. Mechanics Research Communications, 2016, 74: 39-44 https://dx.doi.org/10.1016/j.mechrescom.2016.03.009 (IF=1.98, SCI, JCR Q3, 中科院三区)
26. Fundamental solutions and analysis of cracks in 3D transversely isotropic thermopiezoelectric media, SPAWDA 2016, 487-490, Xian, China, 2016.10.21-2016.10.24 https://dx.doi.org/10.1109/SPAWDA.2016.7830030 (EI收录会议论文)
27. Displacement and temperature discontinuity boundary integral equation and boundary element method for cracks in three-dimensional isotropic thermal-elastic media. International Journal of Solids and Structures, 2016, 81: 179-181 https://dx.doi.org/10.1016/j.ijsolstr.2015.11.024 (IF=2.76, SCI, JCR Q1, 中科院二区)
