郭旭
中国科学院院士，大连理工大学教授、博士生导师
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郭旭
中国科学院院士，大连理工大学教授
个人履历：
郭旭：男，1971年2月出生，辽宁沈阳人，力学专家，中国科学院院士，大连理工大学教授、博士生导师，工业装备结构分析国家重点实验室副主任，国家杰出青年基金获得者、教育部长江学者特聘教授、“万人计划”领军人才。兼任自然科学基金委创新研究群体负责人、中国力学学会副理事长、国际结构与多学科优化学会执委、国务院力学学科评议组成员、教育部教学指导委员会（力学）成员、辽宁工程科学计算与CAE软件研发协同创新中心负责人、"开放原子"开源工业软件工作委员会主席。1988年至1998年在大连理工大学工程力学系学习，期间分别于1992年7月获得学士学位，1998年1月经硕博连读获得博士学位；2000年10月开始在大连理工大学工程力学系学习任教，期间于2001年晋升为副教授，2005年破格晋升为教授；曾先后在日本国金泽大学、东京大学、德国马普学会金属研究所、俄罗斯国立莫斯科大学、香港中文大学从事合作研究。2023年当选中国科学院院士。长期从事计算力学、结构优化和固体力学研究及自主可控CAE优化软件研发，在相关领域做出了国内外同行公认的重要贡献。研究成果成功应用于新一代载人飞船、“祝融号”火星车、大推力火箭发动机、月球车等国家重点发展装备研制；在《JMPS》《PRB》《IJNME》《CMAME》《IJSS》《Nanotechnology》等期刊上发表SCI论文60篇，SCI他引380余次。据2022年10月大连理工大学教师个人主页显示，郭旭参与发表的代表性论著共109篇，包括29篇第一作者文章。研究成果曾2次获得国家自然科学二等奖、2次获得教育部自然科学一等奖。荣获获全国创新争先奖、辽宁省自然科学一等奖、中国力学学会自然科学一等奖、中国青年科技奖、亚洲结构与多学科优化学会成就奖、国际华人计算力学学会成就奖、钱令希计算力学成就奖、徐芝纶力学奖等奖励奖项。
论文代表：
Role of grain boundaries under long-time radiation. Physical Review Letters 2018, 120(22): 222501.
An efficient and easy-to-extend Matlab code of the Moving Morphable Component (MMC) method for three-dimensional topology optimization. Structural and Multidisciplinary Optimization, 2022, 65(5): 158.
On speeding up an asymptotic-analysis-based homogenisation scheme for designing gradient porous structured materials using a zoning strategy. Structural and Multidisciplinary Optimization 2020, 62(2): 457-473.
An efficient moving morphable component (MMC)-based approach for multi-resolution topology optimization. Structural and Multidisciplinary Optimization 2018, 58(6): 2455-2479.
Structural complexity control in topology optimization via moving morphable component (MMC) approach. Structural and Multidisciplinary Optimization 2017, 56(3): 535-552.
A new topology optimization approach based on Moving Morphable Components (MMC) and the ersatz material model. Structural and Multidisciplinary Optimization 2016, 53(6): 1243-1260.
Symmetry analysis for structural optimization problems involving reliability measure and bi-modulus materials. Structural and Multidisciplinary Optimization 2016, 53(5): 973-984.
Integrated size and topology optimization of skeletal structures with exact frequency constraints. Structural and Multidisciplinary Optimization 2014, 50(1): 113-128.
A confirmation of a conjecture on the existence of symmetric optimal solution under multiple loads. Structural and Multidisciplinary Optimization 2014, 50(4): 659-661.
Symmetry properties in structural optimization: some extensions. Structural and Multidisciplinary Optimization 2013, 47(6): 783-794.
Some symmetry results for optimal solutions in structural optimization. Structural and Multidisciplinary Optimization 2012, 46(5): 631-645.
Optimum design of truss topology under buckling constraints. Structural and Multidisciplinary Optimization 2005, 30 (3): 169-180.
A note on stress-constrained truss topology optimization. Structural and Multidisciplinary Optimization 2004, 27 (1): 136-137.
A new approach for the solution of singular optima in truss topology optimization with stress and local buckling constraints. Structural and Multidisciplinary Optimization 2001, 22(5): 364-373.
A new two-point approximation approach for structural optimization. Structural and Multidisciplinary Optimization 2000, 20 (1): 22-28.
An extrapolation approach for the solution of singular optima. Structural and Multidisciplinary Optimization 2000, 19 (4): 255-262.
ε-relaxed approach in structural topology optimization. Structural and Multidisciplinary Optimization 1997, 13(4): 258-266.
Explicit layout optimization of complex rib-reinforced thin-walled structures via computational conformal mapping (CCM). Computer Methods in Applied Mechanics and Engineering, 2023, 404: 115745.
A unified framework for explicit layout/topology optimization of thin-walled structures based on Moving Morphable Components (MMC) method and adaptive ground structure approach. Computer Methods in Applied Mechanics and Engineering 2022, 396: 115047.
Compliance minimisation of smoothly varying multiscale structures using asymptotic analysis and machine learning. Computer Methods in Applied Mechanics and Engineering 2022, 395: 114861.
Flexoelectric nanostructure design using explicit topology optimization. Computer Methods in Applied Mechanics and Engineering 2022, 394: 114943.
Mechanistically informed data-driven modeling of cyclic plasticity via artificial neural networks. Computer Methods in Applied Mechanics and Engineering 2022, 393: 114766.
Optimisation of spatially varying orthotropic porous structures based on conformal mapping. Computer Methods in Applied Mechanics and Engineering 2022, 391: 114589.
Mixed Graph-FEM phase field modeling of fracture in plates and shells with nonlinearly elastic solids. Computer Methods in Applied Mechanics and Engineering 2022, 389: 114282.
MAP123-EPF: A mechanistic-based data-driven approach for numerical elastoplastic modeling at finite strain. Computer Methods in Applied Mechanics and Engineering 2021, 373: 113484.
MAP123-EP: A mechanistic-based data-driven approach for numerical elastoplastic analysis. Computer Methods in Applied Mechanics and Engineering 2021, 364: 112955.
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