This paper investigates the pull-in instability of nano-switches subjected to an electrostatic force due to an applied voltage and intermolecular force within the framework of nonlocal elasticity theory to account for the small scale effect. Both the nonlinear governing equation and boundary conditions with nonlocal effect are derived. A linear distributed load model is proposed to approximate the nonlinear intermolecular and electrostatic interactions. Closed-form solutions of critical pull-in parameters are obtained for cantilever and fixed-fixed nano-beams. The freestanding behaviour of nano-beams, which is a special case in the absence of electrostatic force, is also studied. It is found that the small scale effect contributes to the pu...
ABSTRACT In this paper, we study the instability of double cantilever type nanoelectromechanical sys...
In this paper, the small scale effect on the pull-in instability and frequency of graphene sheets su...
A general model for nano-cantilever switches with consideration of surface stress, nonlinear curvatu...
This paper investigates the pull-in instability of nano-switches subjected to an electrostatic force...
AbstractThis paper deals with the study of the small scale effect on the pull-in instability of nano...
This paper deals with the pull-in instability of cantilever nano-switches subjected to electrostatic...
This paper modified the linear distributed load (LDL) model for cantilever nano-beams. A linear load...
This paper investigates the pull-in instability of a nano-switch under electrostatic and intermolecu...
In the present paper, we analyze the influence of surface energy on the pull-in instability of a can...
AbstractIn this paper, a distributed parameter model is used to study the pull-in instability of can...
This paper investigates the pull-in instability of micro-switches under the combined electrostatic a...
AbstractIn this paper, a power series solution is used to study the deflection and pull-in instabili...
The problem of pull-in instability of a cantilever micro- or nano-switch under electrostatic forces ...
The paper analyzes the nonlinear electromechanical behavior of nanobeams under electrostatic actuati...
In this paper, analytical closed-form expressions to accurately estimate the pull-in characteristics...
ABSTRACT In this paper, we study the instability of double cantilever type nanoelectromechanical sys...
In this paper, the small scale effect on the pull-in instability and frequency of graphene sheets su...
A general model for nano-cantilever switches with consideration of surface stress, nonlinear curvatu...
This paper investigates the pull-in instability of nano-switches subjected to an electrostatic force...
AbstractThis paper deals with the study of the small scale effect on the pull-in instability of nano...
This paper deals with the pull-in instability of cantilever nano-switches subjected to electrostatic...
This paper modified the linear distributed load (LDL) model for cantilever nano-beams. A linear load...
This paper investigates the pull-in instability of a nano-switch under electrostatic and intermolecu...
In the present paper, we analyze the influence of surface energy on the pull-in instability of a can...
AbstractIn this paper, a distributed parameter model is used to study the pull-in instability of can...
This paper investigates the pull-in instability of micro-switches under the combined electrostatic a...
AbstractIn this paper, a power series solution is used to study the deflection and pull-in instabili...
The problem of pull-in instability of a cantilever micro- or nano-switch under electrostatic forces ...
The paper analyzes the nonlinear electromechanical behavior of nanobeams under electrostatic actuati...
In this paper, analytical closed-form expressions to accurately estimate the pull-in characteristics...
ABSTRACT In this paper, we study the instability of double cantilever type nanoelectromechanical sys...
In this paper, the small scale effect on the pull-in instability and frequency of graphene sheets su...
A general model for nano-cantilever switches with consideration of surface stress, nonlinear curvatu...