Pull-in instability analyses for NEMS actuators with quartic shape approximation  被引量:1

Pull-in instability analyses for NEMS actuators with quartic shape approximation

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作  者:Junsheng DUAN Zongxue LI Jinyuan LIU 

机构地区:[1]School of Sciences, Shanghai Institute of Technology [2]College of Computer and Information, Inner Mongolia Medical University [3]Department of Information Management, Party School of the Inner Mongolia Committee of the Communist Party of China

出  处:《Applied Mathematics and Mechanics(English Edition)》2016年第3期303-314,共12页应用数学和力学(英文版)

基  金:supported by the National Natural Science Foundation of China(No.11201308);the Natural Science Foundation of Shanghai(No.14ZR1440800);the Innovation Program of the Shanghai Municipal Education Commission(No.14ZZ161)

摘  要:The pull-in instability of a cantilever nano-actuator model incorporating the effects of the surface, the fringing field, and the Casimir attraction force is investigated. A new quartic polynomial is proposed as the shape function of the beam during the deflection, satisfying all of the four boundary values. The Gaussian quadrature rule is used to treat the involved integrations, and the design parameters are preserved in the evaluated formulas. The analytic expressions are derived for the tip deflection and pull-in parameters of the cantilever beam. The micro-electromechanical system (MEMS) cantilever actuators and freestanding nano-actuators are considered as two special cases. It is proved that the proposed method is convenient for the analyses of the effects of the surface, the Casimir force, and the fringing field on the pull-in parameters.The pull-in instability of a cantilever nano-actuator model incorporating the effects of the surface, the fringing field, and the Casimir attraction force is investigated. A new quartic polynomial is proposed as the shape function of the beam during the deflection, satisfying all of the four boundary values. The Gaussian quadrature rule is used to treat the involved integrations, and the design parameters are preserved in the evaluated formulas. The analytic expressions are derived for the tip deflection and pull-in parameters of the cantilever beam. The micro-electromechanical system (MEMS) cantilever actuators and freestanding nano-actuators are considered as two special cases. It is proved that the proposed method is convenient for the analyses of the effects of the surface, the Casimir force, and the fringing field on the pull-in parameters.

关 键 词:micro-electromechanical system (MEMS) nano-electromechanical system(NEMS) Casimir force pull-in instability quartic shape function 

分 类 号:TH-39[机械工程] TH703

 

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