夏奇
教授
所属大学: 华中科技大学
所属学院: 机械科学与工程学院
个人简介
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。
研究领域
结构拓扑优化设计 仿生设计与制造
主要从事结构拓扑优化理论与方法研究。
近期论文
[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.