2016
DOI: 10.4236/wjm.2016.63008
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Analysis and Design of Thermally Actuated Micro-Cantilevers for High Frequency Vibrations Using Finite Element Method

Abstract: Vibrational behavior of thermally actuated cantilever micro-beams and their mechanical response at moderately high frequency under a non-harmonic periodic loading is studied in this paper. Two different configurations are considered: 1) a straight beam with two actuation layers on top and bottom which utilizes the bimorph effect to induce bending; 2) a uniform beam with base excitation, where the beam is mounted on an actuator which moves it periodically at its base perpendicular to its axis. Generally, vibrat… Show more

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Cited by 4 publications
(3 citation statements)
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“…Cantilever design follows the finite element analysis done to investigate the dynamic behavior of a micro-cantilever that is transversely excited at its base using a free-standing metallic actuator that is expanding and contracting due to thermal cycles, reported in our previous works [20][21][22][23][24]. Figure 1 shows a three-dimensional (3D) model of the thermal actuator, dual-clad optical fiber, and fiber cantilever, mounted in the bore of a hypodermic needle.…”
Section: Actuator Design and Fabrication Processmentioning
confidence: 99%
“…Cantilever design follows the finite element analysis done to investigate the dynamic behavior of a micro-cantilever that is transversely excited at its base using a free-standing metallic actuator that is expanding and contracting due to thermal cycles, reported in our previous works [20][21][22][23][24]. Figure 1 shows a three-dimensional (3D) model of the thermal actuator, dual-clad optical fiber, and fiber cantilever, mounted in the bore of a hypodermic needle.…”
Section: Actuator Design and Fabrication Processmentioning
confidence: 99%
“…Indeed, there is non-homogeneity in the temperature distribution along the length [18], the temperature changes in the actuator can be adjusted rapidly according to the magnitude of electrical current and steady-state can be achieved rapidly (for a more detailed discussions check [21]); and (2) Active cooling cannot be practically implemented in this system. However, assuming that, after achieving steady-state, there is a base temperature and Δ ( ) = Δ + Δ , where (Δ ≥ Δ ), the above formula can be valid for the harmonic part.…”
Section: Harmonic Responsementioning
confidence: 99%
“…This acts as a base excitation for the beam. Komeili and Menon [21,22] studied the response of micro-cantilever beam to thermal cycles at its base, along with sensitivity analysis on the system, using Finite Element method. Later on, they showed an analytical model for a 2 dimensional micro-cantilever excited at its base [23].…”
Section: Introductionmentioning
confidence: 99%