Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators
Resonant micro- and nanoelectromechanical systems (MEMS/NEMS) are typically subject to interaction with a liquid or gaseous environment. Recently, it has been demonstrated that non-conventional eigenmodes exhibit remarkably high quality factors (Q factors) in liquids. However, the physical origin of...
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doaj-74bd3a55f7d14f6897ae461062d79e882020-11-24T23:32:57ZengMDPI AGProceedings2504-39002018-11-0121389610.3390/proceedings2130896proceedings2130896Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS ResonatorsDaniel Platz0Georg Pfusterschmied1Ulrich Schmid2TU Wien, Institute of Sensor and Actuator Systems, Gußhaustraße 27-29, A-1040 Vienna, AustriaTU Wien, Institute of Sensor and Actuator Systems, Gußhaustraße 27-29, A-1040 Vienna, AustriaTU Wien, Institute of Sensor and Actuator Systems, Gußhaustraße 27-29, A-1040 Vienna, AustriaResonant micro- and nanoelectromechanical systems (MEMS/NEMS) are typically subject to interaction with a liquid or gaseous environment. Recently, it has been demonstrated that non-conventional eigenmodes exhibit remarkably high quality factors (Q factors) in liquids. However, the physical origin of this phenomenon remains elusive. Here we introduce a definition of non-conventional eigenmodes for cantilever structures and develop a boundary integral method for describing the interaction of an incompressible viscous fluid and a non-conventional eigenmode of a MEMS/NEMS resonator. With this framework we are able to study the influence of the mode shape on the fluid-structure interaction.https://www.mdpi.com/2504-3900/2/13/896MEMSNEMSfluid sensingfluid-structure interactionstokes flowboundary integral methoddampingquality factor |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Daniel Platz Georg Pfusterschmied Ulrich Schmid |
spellingShingle |
Daniel Platz Georg Pfusterschmied Ulrich Schmid Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators Proceedings MEMS NEMS fluid sensing fluid-structure interaction stokes flow boundary integral method damping quality factor |
author_facet |
Daniel Platz Georg Pfusterschmied Ulrich Schmid |
author_sort |
Daniel Platz |
title |
Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators |
title_short |
Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators |
title_full |
Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators |
title_fullStr |
Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators |
title_full_unstemmed |
Modelling Fluid Damping of Non-Conventional Vibration Modes in MEMS Resonators |
title_sort |
modelling fluid damping of non-conventional vibration modes in mems resonators |
publisher |
MDPI AG |
series |
Proceedings |
issn |
2504-3900 |
publishDate |
2018-11-01 |
description |
Resonant micro- and nanoelectromechanical systems (MEMS/NEMS) are typically subject to interaction with a liquid or gaseous environment. Recently, it has been demonstrated that non-conventional eigenmodes exhibit remarkably high quality factors (Q factors) in liquids. However, the physical origin of this phenomenon remains elusive. Here we introduce a definition of non-conventional eigenmodes for cantilever structures and develop a boundary integral method for describing the interaction of an incompressible viscous fluid and a non-conventional eigenmode of a MEMS/NEMS resonator. With this framework we are able to study the influence of the mode shape on the fluid-structure interaction. |
topic |
MEMS NEMS fluid sensing fluid-structure interaction stokes flow boundary integral method damping quality factor |
url |
https://www.mdpi.com/2504-3900/2/13/896 |
work_keys_str_mv |
AT danielplatz modellingfluiddampingofnonconventionalvibrationmodesinmemsresonators AT georgpfusterschmied modellingfluiddampingofnonconventionalvibrationmodesinmemsresonators AT ulrichschmid modellingfluiddampingofnonconventionalvibrationmodesinmemsresonators |
_version_ |
1725532548069588992 |