2022
DOI: 10.1016/j.euromechsol.2021.104352
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Topology optimization of MEMS resonators with target eigenfrequencies and modes

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Cited by 14 publications
(3 citation statements)
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References 57 publications
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“…In [ 30 ], we introduced a dynamic compliance-based optimization approach for resonant structures that uses the compliance goal function to have more control over the modal shape and for a more stable optimization process. As for applications, in [ 31 ], a 2D in-plane single mass MEMS gyroscopes were optimized using TO, which was later extended to a tuning fork resonator, i.e., a two mass configuration, in [ 32 ]. In [ 33 ], a composite material PEH was proposed as a result of a multi-material TO.…”
Section: Introductionmentioning
confidence: 99%
“…In [ 30 ], we introduced a dynamic compliance-based optimization approach for resonant structures that uses the compliance goal function to have more control over the modal shape and for a more stable optimization process. As for applications, in [ 31 ], a 2D in-plane single mass MEMS gyroscopes were optimized using TO, which was later extended to a tuning fork resonator, i.e., a two mass configuration, in [ 32 ]. In [ 33 ], a composite material PEH was proposed as a result of a multi-material TO.…”
Section: Introductionmentioning
confidence: 99%
“…In [2], the thickness distribution within the panel area has been optimized to achieve a maximum sound Transmission Loss (TL) in specific frequency bands, while employing a hybrid deterministic -statistical energy analysis (Det-SEA) model [3], in which the deterministic (FE) model of the plate is coupled with the sound fields in the source and receiving rooms, modelled as diffuse (SEA) subsystems. Following different works in topology optimization that focus on eigenfrequencies control to obtain the desired dynamic vibroacoustic performance [4][5][6], in [7] the thickness distribution in single panels has been optimized to push the structural eigenfrequencies as far as possible from a given disturbance frequency. The optimal layouts were found relying on an in-vacuo mechanical finite element model of a simply supported plate, that allows for a computationally efficient optimization.…”
Section: Introductionmentioning
confidence: 99%
“…However, due to the limited number of design variables, complex optimization problems might not be solvable. Alternatively, topology optimization has been applied to obtain designs with tailored eigenfrequencies (Giannini et al, 2020b(Giannini et al, , 2022He et al, 2012). One advantage of topology optimization lies in the large design space that can be explored.…”
Section: Introductionmentioning
confidence: 99%