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黄国良教授:Topological Kagome Lattice
学术地点 机械学院316报告厅 主讲人 美国密苏里大学 黄国良教授
讲座时间 2018年6月15日(周五)上午10:00

6月15日美国密苏里大学黄国良教授学术报告

报告题目:Topological Kagome Lattice

报告人:美国密苏里大学黄国良教授

报告时间:2018年6月15日(周五)上午10:00

地点:机械学院316报告厅

欢迎广大师生参加!


主讲人简介: Dr. Guoliang Huang is currently a professor of mechanical and aerospace engineering at University of Missouri-Columbia. He received his Ph.D. degree from University of Alberta, Canada, in 2004. He was a post-doctoral fellow and a research assistant professor in School of Aeronautics and Astronautics at Purdue University from Aug. 2004 to July 2006. Dr. Huang’s research interests include elastic/acoustic metamaterials, topological mechanics, structural dynamics, multi-scale and multi-physical modeling, structural health monitoring, bio-sensing, and micro- and nano-mechanics. Dr. Huang’s research has been funded by NSF, Air Force of Scientific Research, Army Research Office, Office of Naval Research, Department of Energy, NASA, and industries.  He has authored one book, 4 book chapters and 90 journal papers. He gave many plenary/keynote talks in many international and national conferences and served as organizing committee members. He is currently an associate editor of Wave Motion. He is the recipients of Northrop Research Award at University of Arkansas in 2009 and Senior Faculty Research Award at University of Missouri in 2018.


报告摘要:Both Quantum Valley Insulator (QVI) and Quantum Spin-Hall Insulator (QSHI) are implemented into a simple mass-spring Kagome lattice. The transition from the trivial state to the topological one is described by an invariant Chern number function of a contrast parameter. The band diagram and helical edge states characteristic of QVI and QSHI are obtained by a combination of numerical and analytical methods. In particular, these states are shown to be Stoneley wave solutions to a set of asymptotic continuous motion equations. Last, scatterless propagation of polarized topological edge waves around sharp corners is demonstrated and robustness is assessed through a parametric study. On the other hand, mechanical polarization effects of Kagome lattice is captured by developing new micro-twisting theory, which is also validated by numerical simulation.


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