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Mechanical Response of MEMS Suspended Inductors under Shock Using the Transfer Matrix Method
by
Xu, Lixin
, Zheng, Tianxiang
in
Deformation
/ Design
/ Dynamic response
/ Electrical properties
/ Finite element method
/ Inductors
/ Load
/ Mathematical analysis
/ Matrix methods
/ Mechanical analysis
/ MEMS suspended inductors
/ Mode superposition method
/ Multibody systems
/ Numerical methods
/ Resonant frequencies
/ shock load
/ Shock loads
/ Transfer matrices
/ transfer matrix method
2023
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Mechanical Response of MEMS Suspended Inductors under Shock Using the Transfer Matrix Method
by
Xu, Lixin
, Zheng, Tianxiang
in
Deformation
/ Design
/ Dynamic response
/ Electrical properties
/ Finite element method
/ Inductors
/ Load
/ Mathematical analysis
/ Matrix methods
/ Mechanical analysis
/ MEMS suspended inductors
/ Mode superposition method
/ Multibody systems
/ Numerical methods
/ Resonant frequencies
/ shock load
/ Shock loads
/ Transfer matrices
/ transfer matrix method
2023
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Do you wish to request the book?
Mechanical Response of MEMS Suspended Inductors under Shock Using the Transfer Matrix Method
by
Xu, Lixin
, Zheng, Tianxiang
in
Deformation
/ Design
/ Dynamic response
/ Electrical properties
/ Finite element method
/ Inductors
/ Load
/ Mathematical analysis
/ Matrix methods
/ Mechanical analysis
/ MEMS suspended inductors
/ Mode superposition method
/ Multibody systems
/ Numerical methods
/ Resonant frequencies
/ shock load
/ Shock loads
/ Transfer matrices
/ transfer matrix method
2023
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Mechanical Response of MEMS Suspended Inductors under Shock Using the Transfer Matrix Method
Journal Article
Mechanical Response of MEMS Suspended Inductors under Shock Using the Transfer Matrix Method
2023
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Overview
MEMS suspended inductors are susceptible to deformation under external forces, which can lead to the degradation of their electrical properties. The mechanical response of the inductor to a shock load is usually solved by a numerical method, such as the finite element method (FEM). In this paper, the transfer matrix method of linear multibody system (MSTMM) is used to solve the problem. The natural frequencies and mode shapes of the system are obtained first, then the dynamic response by modal superposition. The time and position of the maximum displacement response and the maximum Von Mises stress are determined theoretically and independently of the shock. Furthermore, the effects of shock amplitude and frequency on the response are discussed. These MSTMM results agree well with those determined using the FEM. We achieved an accurate analysis of the mechanical behaviors of the MEMS inductor under shock load.
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