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A frequency criterion for doubly clamped beam-type N/MEMS subjected to the van der Waals attraction - MaRDI portal

A frequency criterion for doubly clamped beam-type N/MEMS subjected to the van der Waals attraction (Q2284475)

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Language	Label	Description	Also known as
English	A frequency criterion for doubly clamped beam-type N/MEMS subjected to the van der Waals attraction	scientific article

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scholarly article

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A frequency criterion for doubly clamped beam-type N/MEMS subjected to the van der Waals attraction (English)

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Hamid Moeenfard

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Applied Mathematical Modelling

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publication date

15 January 2020

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zbMATH Keywords

electrically actuated nano/micro-beams

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van der Waals attraction

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frequency behavior

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homotopy analysis method

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describes a project that uses

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MaRDI profile type

MaRDI publication profile

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full work available at URL

https://doi.org/10.1016/j.apm.2016.09.025

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Adomian decomposition method used for solving nonlinear pull-in behavior in electrostatic micro-actuators

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Static pull-in analysis of electrostatically actuated microbeams using homotopy perturbation method

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Stability analysis of electrostatically actuated nano/micro-beams under the effect of van der Waals force, a semi-analytical approach

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Analytical approximations to nonlinear vibration of an electrostatically actuated microbeam

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Investigating the effect of Casimir and van der Waals attractions on the electrostatic pull-in instability of nano-actuators

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MODELING THE EFFECT OF VAN DER WAALS ATTRACTION ON THE INSTABILITY OF ELECTROSTATIC CANTILEVER AND DOUBLY-SUPPORTED NANO-BEAMS USING MODIFIED ADOMIAN METHOD

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Nonlinear behavior for nanoscale electrostatic actuators with Casimir force

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APPROXIMATING THE EFFECT OF VAN DER WAALS FORCE ON THE INSTABILITY OF ELECTROSTATIC NANO-CANTILEVERS

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Closed-form solutions of the pull-in instability in nano-cantilevers under electrostatic and intermolecular surface forces

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Reduced-order models for MEMS applications

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An approximate solution technique not depending on small parameters: A special example

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Beyond Perturbation

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On the homotopy analysis method for nonlinear problems.

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Homotopy Analysis Method in Nonlinear Differential Equations

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Notes on the homotopy analysis method: some definitions and theorems

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The homotopy analysis method to solve the Burgers-Huxley equation

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An optimal homotopy-analysis approach for strongly nonlinear differential equations

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On the selection of auxiliary functions, operators, and convergence control parameters in the application of the homotopy analysis method to nonlinear differential equations: a general approach

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Identifiers

zbMATH Open document ID

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10.1016/j.apm.2016.09.025

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Mathematics Subject Classification ID

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zbMATH DE Number

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Sitelinks

Mathematics(1 entry)

mardi Publication:2284475

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