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刘彬
2023-05-12 11:39
  • 刘彬
  • 刘彬 - 教授-清华大学-航天航空学院-个人资料

近期热点

资料介绍

个人简历


工作履历\r
2001-2004年 美国伊利诺伊大学香槟分校(UIUC)机械系博士后\r
2004-2005年 德国马普协会金属所洪堡研究员\r
2005-2009年 清华大学力学系固体研究所副研究员\r
2009- 清华大学力学系教授\r
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学术兼职\r
国际期刊《International Journal of Plasticity》与《Journal of Computational and Theoretical Nanoscience》的编委,《力学学报》和《固体力学学报》编委。\r
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奖励与荣誉\r
2011年中国力学学会青年科技奖\r
2010年国家自然科学二等奖(第三获奖人),电磁固体的变形与断裂\r
2004-2005年德国洪堡基金会研究奖学金

研究领域


多尺度多物理场计算方法 断裂力学 复合材料力学 微/纳米材料、仿生材料和智能材料力学行为的理论与计算""

近期论文


代表性论文\r
Xu R, Liu B*, Dong Y, (2013), Scalable hierarchical parallel algorithm for the solution of super large-scale sparse linear equations. Journal of Applied Mechanics-Transactions of the ASME, 80: 020901.\r
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Jia YJ, Zhu WP, Li T, Liu B*, (2012), Study on the mechanisms of mode I supersonic crack propagation, Journal of the Mechanics and Physics of Solids, 60(8): 1447-1461.\r
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Chen YL, Liu B*, He XQ, Huang Y, Hwang KC, (2010), Failure analysis and the optimal toughness design of carbon nanotube-reinforced composites. Composites Science and Technology, 70(9): 1360-1367.\r
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Zhang ZQ, Liu B*, Huang, Y, Hwang KC, Gao H, (2010), Mechanical properties of unidirectional nanocomposites with non-uniformly or randomly staggered platelet distribution. Journal of the Mechanics and Physics of Solids, 58: 1646–1660.\r
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Liu B*, Qiu XM, (2009), How to compute the atomic stress objectively? Journal of Computational and Theoretical Nanoscience 6(5): 1081-1089.\r
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Liu B, Huang Y, Jiang H, Qu S, Hwang KC, (2004), The atomic-scale finite element method. Computer Methods in Applied Mechanics and Engineering 193 (17-20): 1849-1864.\r
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Liu B, Jiang H, Johnson HT, and Huang Y (2004), The influence of mechanical deformation on the electrical properties of single wall-carbon nanotubes. Journal of the Mechanics and Physics of Solids, v52(1), pp 1-26\r
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Fang DN, Liu B, Sun CT, (2004), Fatigue crack growth in ferroelectric ceramics driven by alternating electric fields. Journal of the American Ceramic Society 87 (5): 840-846.\r
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英文书章\r
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Liu B, Jiang H, Huang Y, Qu S, Yu M-F, Hwang K-C, Finite Element Method: from Discrete Atoms to Continuum Solids, in Handbook of Theoretical and Computational Nanotechnology (M. Rieth and W. Schommers), Vol. 2, Chap. 5, p. 201-219. American Scientific Publishers, Stevenson R

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