2017
DOI: 10.3390/s17112510
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Design and Electro-Thermo-Mechanical Behavior Analysis of Au/Si3N4 Bimorph Microcantilevers for Static Mode Sensing

Abstract: This paper presents a design optimization method based on theoretical analysis and numerical calculations, using a commercial multi-physics solver (e.g., ANSYS and ESI CFD-ACE+), for a 3D continuous model, to analyze the bending characteristics of an electrically heated bimorph microcantilever. The results from the theoretical calculation and numerical analysis are compared with those measured using a CCD camera and magnification lenses for a chip level microcantilever array fabricated in this study. The bimor… Show more

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Cited by 6 publications
(2 citation statements)
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References 33 publications
(51 reference statements)
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“…The bending crystal can be modeled as a cantilever with two layers, where the actuation relies on the mismatch between the photoinduced strain in the active layer (isomerized cis layer) and the inactivity of the second layer (nonisomerized trans layer). The maximum displacement can then be determined by using the Stoney equation ( 46 ) and can be expressed as: where κ is the curvature of the crystal, L is the length of the crystal, ε max is the maximum photoinduced surface strain, E is the Young’s modulus, t is the thickness, and the subscripts t and c denote the trans substrate and the cis isomerized layer, respectively. The effective Young’s modulus of an irradiated crystal, which is essential to understand the effect of the actuation on the flexibility of the crystal, can also be calculated while accounting for the isomerized layer and its mechanical properties ( 46 ): where t is the total thickness of the crystal.…”
Section: Resultsmentioning
confidence: 99%
“…The bending crystal can be modeled as a cantilever with two layers, where the actuation relies on the mismatch between the photoinduced strain in the active layer (isomerized cis layer) and the inactivity of the second layer (nonisomerized trans layer). The maximum displacement can then be determined by using the Stoney equation ( 46 ) and can be expressed as: where κ is the curvature of the crystal, L is the length of the crystal, ε max is the maximum photoinduced surface strain, E is the Young’s modulus, t is the thickness, and the subscripts t and c denote the trans substrate and the cis isomerized layer, respectively. The effective Young’s modulus of an irradiated crystal, which is essential to understand the effect of the actuation on the flexibility of the crystal, can also be calculated while accounting for the isomerized layer and its mechanical properties ( 46 ): where t is the total thickness of the crystal.…”
Section: Resultsmentioning
confidence: 99%
“…The differences in strains of two limbs tend to create displacement. The transverse displacement of the bi-layer beam is achieved by varying temperature and thickness of the actuator [5]. Bimorphs of composite materials are also used to harness photo-thermo-mechanical actuation.…”
Section: Introductionmentioning
confidence: 99%