Abstract:Actuation or sensing in microdevices is often achieved through electro-mechanical coupling. In practice though, the electro-mechanical system is complicated by the effects influenced by the gas surrounding the system. The gas damping may be of the same order of magnitude as the electric and mechanical forces, and thus it needs to be accounted for in the design of the devices. Notably in microsensor design, controlling the amount of damping is crucial in achieving the desired measurement accuracy and sensitivit… Show more
“…We have four unknowns in total and the problem is now to solve the four derived Eqs. (16), (18)-(20) for U 0 and r. Since the system closure is formulated in terms of the pressure moments Eqs. (19) and (21), the system cannot be solved directly.…”
Section: Analytical Solution Procedures For Curvilinear Meltingmentioning
“…We have four unknowns in total and the problem is now to solve the four derived Eqs. (16), (18)-(20) for U 0 and r. Since the system closure is formulated in terms of the pressure moments Eqs. (19) and (21), the system cannot be solved directly.…”
Section: Analytical Solution Procedures For Curvilinear Meltingmentioning
“…Pursula et al [10] simulated a planar gas-damped accelerometer behaviour under electrostatic loading by FE methods; the transient model combines electro-mechanical coupling to nonlinear squeeze film damping effects and utilizes various reduced-order and reduced-dimensional methods to significantly reduce the computational cost of the simulation. Nayfeh and Younis [11] presented a new approach to the modeling and simulation of flexible microstructures under the effect of squeeze film damping by expressing pressure distribution in terms of structural mode shapes.…”
Dynamic behaviour of oscillating perforated microplates under the effect of squeeze film damping is analyzed. Two simplified finite element numerical approaches are adopted to predict damping and stiffness effects transferred from the surrounding ambient air to oscillating structures; the effects of holes cross section and plate dimension are observed. The applicability of the numerical models in terms of precision of results and mesh density is investigated. Results obtained by FE models are compared with experimental measurements conduced by an optical interferometric microscope.
“…Numerical simulations and experimental measurements confirmed the validity of analytical model. Pursula et al [6] simulated the behaviour of a planar gasdamped accelerometer under electrostatic loading by finite element method; the transient model combines electro-mechanical coupling to nonlinear squeeze-film damping effects and utilize various reduced-order and reduced-dimensional methods to significantly reduce the computational cost of the simulation. Nayfeh and Younis [8] presented a new approach to the modeling and simulation of flexible microstructures under the effect of squeeze-film damping by expressing the pressure distribution in terms of the structural mode shapes.…”
Section: A Somà G De Pasquale Identification Of Test Structures Fomentioning
In this study the dynamic behaviour of perforated microplates oscillating under the effect of squeeze film damping is analyzed. A numerical approach is adopted to predict the effects of damping and stiffness transferred from the surrounding ambient air to oscillating structures; the effect of hole's cross section and plate's extension is observed. Results obtained by F.E.M. models are compared with experimental measurements performed by an optical interferometric microscope.
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