A reduced-order model for electrically actuated microbeam-based MEMS
By Mohammad Ibrahim Younis, Eihab M. Abdel-Rahman, Ali H. Nayfeh. 2003
641 citations recorded by the source corpus.
Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/7d187eb9d401b4d185b3eb355303b233d4abfdb1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atomic and Molecular Physics, and Optics
- Romesh C. Batra
- Maurizio Porfiri
- Davide Spinello
- Mohammad Ibrahim Younis
- Hassen M. Ouakad
- Eihab M. Abdel-Rahman
- Ali H. Nayfeh
- Fadi Alsaleem
In Electrical and Electronic Engineering
- Romesh C. Batra
- Maurizio Porfiri
- Davide Spinello
- Mohammad Ibrahim Younis
- Hassen M. Ouakad
- Eihab M. Abdel-Rahman
- Ali H. Nayfeh
- Fadi Alsaleem
Citations in the corpus
- Nonlinear Dynamics and Its Applications in Micro- and Nanoresonators (2010, neutral): “[36] and Xie et al.”
- Nonlinear microbeam model based on strain gradient theory (2012, methodology): “which is identical to the nonlinear governing equation of the Euler–Bernoulli microbeam based on the classical elastic theory [33–35].”
- A Study of the Nonlinear Response of a Resonant Microbeam to an Electric Actuation (2003, background): “The deflection at pullin is approximately 57% of the airgap space [ 6 , 7], which separates the microbeam from the stationary substrate.”
- REDUCED-ORDER MODELS FOR MICROELECTROMECHANICAL RECTANGULAR AND CIRCULAR PLATES INCORPORATING THE CASIMIR FORCE (2008, methodology): “Keywords: von Kármán nonlinearity; Reduced-order nonlinear models; Frequencies; Clamped microelectromechanical plates; Casimir force”
- Nonlinear Dynamics of MEMS Arches Under Harmonic Electrostatic Actuation (2010, methodology): “This reduces the computational cost since the electrostatic force term in the discretized equation will not require complicated numerical integration (integrating a numerator term over a denominator term numerically is computationally expensive) [27], [28].”