夏奇(Xia Qi,Professor),华中科技大学机械学院教授、博士生导师、机械电子信息工程系主任。华中科技大学机械专业学士、硕士,香港中文大学自动化与计算机辅助工程专业博士。主要从事结构拓扑优化理论与方法研究。获教育部自然科学一等奖,获湖北省杰出青年基金。主持国家自然科学基金项目4项。第一或通讯作者SCI论文40余篇,授权发明专利10余项。
主持科研项目
[1]国家自然科学基金面上项目“基于M-VCUT水平集的微结构数据驱动模型与双尺度结构优化”
[2]国家自然科学基金面上项目“纤维曲线铺放变刚度结构优化设计的水平集方法”
[3]国家自然科学基金面上项目“结构与其表面功能器件的布局优化及基于水平集的多类型表面优化方法”
[4]国家自然科学基金青年项目“基于表面纳米褶皱的微纳分级结构仿生制造工艺研究”
[5]湖北省自然科学基金杰出青年项目“纤维复合材料结构的优化设计方法”
[6]湖北省自然科学基金项目“基于褶皱的表面增强拉曼散射基底制造工艺”
[7]湖北省自然科学基金项目“点态应力约束下连续体拓扑优化的水平集方法及应用”
[8]教育部高等学校博士学科点专项科研基金项目“基于可控纳米褶皱的微纳分级结构仿生制造工艺研究”
论文专著与专利
代表性著作:
[1]Tian Ye, Tielin Shi, Xia Qi*, A parametric level set method for the optimization of composite structures with curvilinear fibers, Computer Methods in Applied Mechanics and Engineering, 2022, 388:114236.
[2]Tian Ye, Shiming Pu, Tielin Shi, Xia Qi*, A parametric divergence-free vector field method for the optimization of composite structures with curvilinear fibers, Computer Methods in Applied Mechanics and Engineering, 2021, 373:113574.
[3]Liu Hui, Zong Hongming, Shi Tielin, Xia Qi*, M-VCUT level set method for optimizing cellular structures, Computer Methods in Applied Mechanics and Engineering, 2020, 367:113154.
[4]Xia Qi*, Shi Tielin, Generalized hole nucleation through BESO for the level set based topology optimization of multi-material structures, Computer Methods in Applied Mechanics and Engineering, 2019, 355:216–233.
[5]Xia Qi*, Shi Tielin, Liang Xia, Stable hole nucleation in level set based topology optimization by using the material removal scheme of BESO, Computer Methods in Applied Mechanics and Engineering, 2019, 343:438–452.
[6]Xia Qi*, Shi Tielin, Optimization of structures with thin-layer functional device on its surface through a level set based multiple-type boundary method, Computer Methods in Applied Mechanics and Engineering, 2016, 311:56–70.
[7]Xia Qi*, Shi Tielin, Topology optimization of compliant mechanism and its support through a level set method, Computer Methods in Applied Mechanics and Engineering, 2016, 305:359–375.
[8]Xia Qi, Wang Michael Yu, Shi Tielin*, Topology optimization with pressure load through a level set method, Computer Methods in Applied Mechanics and Engineering, 2015, 283:177-195.
[9]Xia Qi*, Shi Tielin, Constraints of distance from boundary to skeleton: For the control of length scale in level set based structural topology optimization, Computer Methods in Applied Mechanics and Engineering, 2015, 295:525-542.
[10]Xia Qi, Wang Michael Yu, Shi Tielin*, A level set method for shape and topology optimization of both structure and support of continuum structures, Computer Methods in Applied Mechanics and Engineering, 2014, 272:340-353.
[11]Kang Yang, Tian Ye, Shi Tielin, Xia Qi*, A level set based density method for optimizing structures with curved grid stiffeners, Computer-Aided Design, 2022, 153:103407.
[12]Liu Hui, Chen Lianxiong, Shi Tielin, Xia Qi*, M-VCUT level set method for the layout and shape optimization of stiffeners in plate, Composite Structures, 2022, 293:115614.
[13]Xia Qi, Zong Hongming, Shi Tielin, Liu Hui*, Optimizing cellular structures through the M-VCUT level set method with microstructure mapping and high order cutting, Composite Structures, 2021, 261:113298.
[14]Tian Ye, Pu Shiming, Zong Zihao, Shi Tielin, Xia Qi*,Optimization of variable stiffness laminates with gap-overlap and curvature constraints, Composite Structures, 2019, 230: 111494.
[15]Xia Qi*, Shi Tielin, A cascadic multilevel optimization algorithm for the design of composite structures with curvilinear fiber based on Shepard interpolation, Composite Structures, 2018, 188:209-219.
[16]Xia Qi*, Shi Tielin, Optimization of composite structures with continuous spatial variation of fiber angle through Shepard interpolation, Composite Structures, 2017, 182:273–282.
[17]Xia Qi*, Shi Tielin, Xia Liang, Topology optimization for heat conduction by combining level set method and BESO method. International Journal of Heat and Mass Transfer, 2018, 127:200–209.
[18]Xia Qi, Shi Tielin*, Liu Shiyuan, Wang Michael Yu, Shape and topology optimization for tailoring stress in a local region to enhance performance of piezoresistive sensors, Computers & Structures, 2013, 114-115:98-105.
[19]Xia Qi, Shi Tielin, Liu Shiyuan, Wang Michael Yu*, A level set solution to the stress-based structural shape and topology optimization, Computers & Structures, 2012, 90-91:55-64.
[20]Cai Jiandong, Xia Qi*, Luo Yangjun, Zhang Li, Wang Michael Yu*, A variable-width harmonic probe for multifrequency atomic force microscopy, Applied Physics Letters, 2015, 106(7):071901-1-071901-3.
授权的发明专利:
[1]一种针对蜂窝结构拓扑优化的多变量水平分割方法 ZL201911415301.X 夏奇、刘辉、史铁林
[2]一种纤维曲线铺放变刚度结构优化设计的水平集方法 ZL202010383646.8 夏奇、田野、蒲史鸣、史铁林
[3]基于向量场的复合材料结构优化设计方法及设备 ZL201911206379.0 夏奇、田野、蒲史鸣、史铁林
[4]一种考虑可制造性的复合材料结构优化设计方法 ZL202010166397.7夏奇、霍宇航、宗子豪、蒲史鸣、史铁林
[5]一种保证制造质量的变刚度复合材料结构优化设计方法 ZL201811179771.6夏奇、田野、史铁林
[6]一种稳定成孔的改进水平集拓扑优化方法 ZL201810797119.4 夏奇、田野、史铁林
[7]一种基于测地线距离的带孔复合材料结构设计优化方法 ZL201810456168.1 夏奇、田野、史铁林
[8]一种基于Shepard插值的曲线纤维复合结构设计瀑布型多级优化方法 ZL201710951370.7夏奇、田野、史铁林
[9]一种基于Shepard插值的纤维增强复合材料结构优化方法 ZL201710758619.2 夏奇、史铁林
[10]一种基于水平集拓扑优化的局部模态识别方法 ZL201610957089.X 夏奇、李振华、史铁林