CURVATURE-BASED INTERACTION POTENTIAL BETWEEN MICRO/NANO PLANAR CURVE AND PARTICLE LOCATED OUTSIDE THE CURVE  

CURVATURE-BASED INTERACTION POTENTIAL BETWEEN MICRO/NANO PLANAR CURVE AND PARTICLE LOCATED OUTSIDE THE CURVE

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作  者:Xugui Wang Yajun Yin Jiye Wu Kun Huang Dan Wang Qinshan Fan 

机构地区:[1]Department of Engineering Mechanics, School of Aerospace, Tsinghua University

出  处:《Acta Mechanica Solida Sinica》2015年第4期331-346,共16页固体力学学报(英文版)

基  金:supported by the National Natural Science Foundation of China(Nos.11072125 and 11272175);the NSF of Jiangsu Province(Nos.BK2011075 and BK20130910);the research found for doctor student education

摘  要:Based on the negative exponential pair-potential (I/R)n, the interaction potential between the micro/nano planar curve and the particle located outside the curve is studied. We verified that, whatever the value of exponent n may be the potential of particle/plane-curve is always of unified curvature form. Furthermore, we proved that the driving forces acted on the particle may be induced by the highly curved micro/nano curve, and the curvature and gradient of curvature are confirmed to be the essential factors forming the driving force. Through the idealized numerical experiments, the accuracy and reliability of the curvature-based potential are examined.Based on the negative exponential pair-potential (I/R)n, the interaction potential between the micro/nano planar curve and the particle located outside the curve is studied. We verified that, whatever the value of exponent n may be the potential of particle/plane-curve is always of unified curvature form. Furthermore, we proved that the driving forces acted on the particle may be induced by the highly curved micro/nano curve, and the curvature and gradient of curvature are confirmed to be the essential factors forming the driving force. Through the idealized numerical experiments, the accuracy and reliability of the curvature-based potential are examined.

关 键 词:micro/nano planar curve curvature-based potential driving force curvature andthe gradient of curvature 

分 类 号:TB383.1[一般工业技术—材料科学与工程]

 

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