This study aimed to present the effects of non-ideal boundary conditions (BCs) on fundamental parametric resonance behavior of fluid conveying clamped microbeams. Non-ideal BCs are modelled by using the weighting factor (k). Equations of motion are obtained by using the Hamilton’s Principle. A perturbation technique, method of multiple scales, is applied to solve the non-linear equations of motions. In this study, frequency-response curves of fundamental parametric resonance are plotted and the effects of non-ideal BCs are shown. Besides, instability areas of microbeams under ideal and non-ideal BCs are investigated by considering different system parameters. Numerical results show that instability areas significantly changed by the effect ...
Abstract In this paper, torsional vibration of a micro-shaft in interacting with a micro-scale fluid...
This paper investigates the nonlinear size-dependent dynamics of an imperfect Timoshenko microbeam, ...
This paper investigates the nonlinear size-dependent dynamics of an imperfect Timoshenko microbeam, ...
In this study, vibration analysis of fluid conveying microbeams under non-ideal boundary conditions ...
In this study, vibration analysis of fluid conveying microbeams under non-ideal boundary conditions ...
Effects of non-ideal boundary conditions on the vibrations of microbeams are investigated. Stretchin...
Microbeams are widely used in micro-electro-mechanical systems (MEMS). These systems are alternative...
In this study, the nonlocal Euler–Bernoulli beam theory is employed in the vibration and stability a...
Microbeams are widely used in micro-electro-mechanical systems (MEMS). These systems are alternative...
Microbeams are widely used in micro-electro-mechanical systems (MEMS). These systems are alternative...
The present study aims to provide some new information for the design of micro systems. It deals wit...
An investigation into the dynamic behavior of a slightly curved resonant microbeam having nonideal b...
In this paper, longitudinal vibration of a micro-beam in micro-scale fluid media has been investigat...
A simply supported Euler-Bernoulli beam with immovable end conditions is considered. The concept of ...
Normally, the boundaries are assumed to allow small deflections and moments for MEMS beams with flex...
Abstract In this paper, torsional vibration of a micro-shaft in interacting with a micro-scale fluid...
This paper investigates the nonlinear size-dependent dynamics of an imperfect Timoshenko microbeam, ...
This paper investigates the nonlinear size-dependent dynamics of an imperfect Timoshenko microbeam, ...
In this study, vibration analysis of fluid conveying microbeams under non-ideal boundary conditions ...
In this study, vibration analysis of fluid conveying microbeams under non-ideal boundary conditions ...
Effects of non-ideal boundary conditions on the vibrations of microbeams are investigated. Stretchin...
Microbeams are widely used in micro-electro-mechanical systems (MEMS). These systems are alternative...
In this study, the nonlocal Euler–Bernoulli beam theory is employed in the vibration and stability a...
Microbeams are widely used in micro-electro-mechanical systems (MEMS). These systems are alternative...
Microbeams are widely used in micro-electro-mechanical systems (MEMS). These systems are alternative...
The present study aims to provide some new information for the design of micro systems. It deals wit...
An investigation into the dynamic behavior of a slightly curved resonant microbeam having nonideal b...
In this paper, longitudinal vibration of a micro-beam in micro-scale fluid media has been investigat...
A simply supported Euler-Bernoulli beam with immovable end conditions is considered. The concept of ...
Normally, the boundaries are assumed to allow small deflections and moments for MEMS beams with flex...
Abstract In this paper, torsional vibration of a micro-shaft in interacting with a micro-scale fluid...
This paper investigates the nonlinear size-dependent dynamics of an imperfect Timoshenko microbeam, ...
This paper investigates the nonlinear size-dependent dynamics of an imperfect Timoshenko microbeam, ...