Squeeze film air damping in MEMS

被引:598
作者
Bao, Minhang [1 ]
Yang, Heng
机构
[1] Fudan Univ, State Key Lab ASIC & Syst, Shanghai 200433, Peoples R China
[2] Chinese Acad Sci, State Key Lab Transducer Technol, Shanghai Inst Micro Syst & Informat Technol, Shanghai 200050, Peoples R China
基金
中国国家自然科学基金;
关键词
squeeze film air damping; Reynolds equation; simulation;
D O I
10.1016/j.sna.2007.01.008
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The paper presents an overview and reports the recent progress of research on squeeze film air damping in MEMS. The review starts with the governing equations of squeeze film air damping: the nonlinear isothermal Reynolds equation and various reduced forms of the equation for different conditions. After the basic effects of squeeze film damping on the dynamic performances of micro- structures are discussed based on the analytical solutions to parallel plate problems, recent research on various aspects of squeeze film air damping are reviewed, including the squeeze film air damping of perforated and slotted plate, the squeeze film air damping in rarefied air and the squeeze film air damping of torsion mirrors. Finally, the simulation of squeeze film air damping is reviewed. For quick reference, important equations and curves are included. (C) 2007 Elsevier B.V. All rights reserved.
引用
收藏
页码:3 / 27
页数:25
相关论文
共 70 条
[31]  
KAWAMURA Y, 1987, 4 INT C SOL STAT SEN, P283
[32]   Effect of holes and edges on the squeeze film damping of perforated micromechanical structures [J].
Kim, ES ;
Cho, YH ;
Kim, MU .
MEMS '99: TWELFTH IEEE INTERNATIONAL CONFERENCE ON MICRO ELECTRO MECHANICAL SYSTEMS, TECHNICAL DIGEST, 1999, :296-301
[33]   Silicon mirrors and micromirror arrays for spatial laser beam modulation [J].
Kurth, S ;
Hahn, R ;
Kaufmann, C ;
Kehr, K ;
Mehner, J ;
Wollmann, U ;
Dotzel, W ;
Gessner, T .
SENSORS AND ACTUATORS A-PHYSICAL, 1998, 66 (1-3) :76-82
[34]   Fluid effects in vibrating micromachined structures [J].
Kwok, PY ;
Weinberg, MS ;
Breuer, KS .
JOURNAL OF MICROELECTROMECHANICAL SYSTEMS, 2005, 14 (04) :770-781
[35]  
LAI YG, 1994, J COMP FLUID DYNAMIC, V2, P19
[36]  
Langlois WE., 1961, Q APPL MATH, Vxx, P131, DOI DOI 10.1090/QAM/99963
[37]   The theoretical analysis on damping characteristics of resonant microbeam in vacuum [J].
Li, BQ ;
Wu, HY ;
Zhu, CC ;
Liu, JH .
SENSORS AND ACTUATORS A-PHYSICAL, 1999, 77 (03) :191-194
[38]   Review of viscous damping in micro-machined structures [J].
Li, G ;
Hughes, H .
MICROMACHINED DEVICES AND COMPONENTS VI, 2000, 4176 :30-46
[39]   Simulation of gas damping in microstructures with nontrivial geometries [J].
Mehner, J ;
Kurth, S ;
Billep, D ;
Kaufmann, C ;
Kehr, K ;
Dotzel, W .
MICRO ELECTRO MECHANICAL SYSTEMS - IEEE ELEVENTH ANNUAL INTERNATIONAL WORKSHOP PROCEEDINGS, 1998, :172-177
[40]   Damping of a micro-resonator torsion mirror in rarefied gas ambient [J].
Minikes, A ;
Bucher, I ;
Avivi, G .
JOURNAL OF MICROMECHANICS AND MICROENGINEERING, 2005, 15 (09) :1762-1769