Page 143 - Mechanics of Microelectromechanical Systems
P. 143
130 Chapter 2
(all segments have the same thickness). By also knowing E = 150 GPa,
calculate the central transverse force, which will produce a maximum
deflection of
Answer:
Problem 2.14
A microbridge is formed of three constant rectangular cross-section
members, of which the end ones are identical, The microbridge is acted upon
by a central torque Knowing
and G = 60 GPa, determine the maximum
angular deformation of the microbridge.
Answer:
Problem 2.15
A microbridge is formed of three constant rectangular cross-section
segments (the end ones being identical) with Find the proper ratio
which will maximize the mid-point deflection under the action of a
distributed load acting on the middle segment. (Hint: Plot
Answer:
The ratio c needs to be maximum.
References
1. S. Morita, R. Wiesendanger, E. Meyer, Noncontact Atomic Force Microscopy, London,
Imperial College Press, 1999.
2. B.W. Chui, Microcantilevers for Atomic Force Microscopy, Kluwer Academic, Boston, 2001.
3. D. Lange, H. Baltes, O. Brand, Cantilever-based CMOS Nano-Electro-Mechanical Systems,
Berlin, Springer-Verlag, 2002.
4. M. Gad-El-Hak, The MEMS Handbook, CRC Press, Boca Raton, 2001.
5. J.A. Pelesko, D.H. Bernstein, Modeling MEMS and NEMS, CRC Press, Boca Raton, 2002.
6. M.J. Madou, Fundamentals of Microfabrication: the Science of Miniaturization, Second
Edition, CRC Press, Boca Raton, 2002.
7. N. Lobontiu, Compliant Mechanisms: Design of Flexure Hinges, CRC Press, Boca Raton,
2002.
8. N. Lobontiu, E. Garcia, Two microcantilever designs: lumped-parameter model for static
and modal analysis, Journal of Microelectromechanical Systems, 13(1), 2004, pp. 41-50.
9. M. Spacek, K.B. Brown, Y. Ma, A.M. Robinson, R.P.W. Lawson, W. Allegretto, CMOS
cantilever microstructures as thin film deposition monitors, Proceedings of the 1999 IEEE
Canadian Conference on Electrical and Computer Engineering, Edmonton, 1999, pp. 1648-
1651.