This work aims to analyse the free-vibration response of functionally graded, simply supported beams with different gradient directions, taking into account nonlocal effects. To this purpose, the first-order shear deformation theory and the nonlocal elasticity theory of Eringen are used, in order to assess the influence of size dependency effects on the free-vibration responses of those beams. The influence of other factors such as the aspect ratio of the beams and the evolution of the constituents’ mixture through the beam thickness and along its length is also considered. In this last case, a mixture distribution is proposed, accounting for the boundary conditions’ characteristics. The finite element model is first verified against existi...
The present investigation examines the range of effect of nonlocal parameters on dynamic behavior of...
Abstract The nonlocal strain gradient theory of elasticity is the focus of numerous studies in liter...
Continuum models generalized by fractional calculus are used in different mechanical problems. In th...
This work aims to analyse the free-vibration response of functionally graded, simply supported beams...
A forced vibration analysis of functionally graded (FG) nanobeams is considered based on the nonloca...
Functionally graded materials (FGMs) have wide applications in different branches of engineering suc...
This paper presents the fundamental frequency analysis of functionally graded (FG) nanobeams using R...
In this paper, a simple beam theory accounting for shear deformation effects with one unknown is pro...
In this paper, we study the nonlocal linear bending behavior of functionally graded beams subjected ...
International audienceThis paper attempts to investigate the free vibration of functionally graded m...
In this paper, a nonlocal (strain-driven) finite element model is presented to examine the free vibr...
Buckling and free vibration analyses of nonlocal axially functionally graded Euler nanobeams is the ...
Size-dependent axial and flexural free vibrations of Bernoulli-Euler nano-beams are investigated by ...
AbstractA theoretical study on free vibration behavior of pre-stressed functionally graded material ...
Size-dependent vibrational behavior of functionally graded (FG) Timoshenko nano-beams is investigate...
The present investigation examines the range of effect of nonlocal parameters on dynamic behavior of...
Abstract The nonlocal strain gradient theory of elasticity is the focus of numerous studies in liter...
Continuum models generalized by fractional calculus are used in different mechanical problems. In th...
This work aims to analyse the free-vibration response of functionally graded, simply supported beams...
A forced vibration analysis of functionally graded (FG) nanobeams is considered based on the nonloca...
Functionally graded materials (FGMs) have wide applications in different branches of engineering suc...
This paper presents the fundamental frequency analysis of functionally graded (FG) nanobeams using R...
In this paper, a simple beam theory accounting for shear deformation effects with one unknown is pro...
In this paper, we study the nonlocal linear bending behavior of functionally graded beams subjected ...
International audienceThis paper attempts to investigate the free vibration of functionally graded m...
In this paper, a nonlocal (strain-driven) finite element model is presented to examine the free vibr...
Buckling and free vibration analyses of nonlocal axially functionally graded Euler nanobeams is the ...
Size-dependent axial and flexural free vibrations of Bernoulli-Euler nano-beams are investigated by ...
AbstractA theoretical study on free vibration behavior of pre-stressed functionally graded material ...
Size-dependent vibrational behavior of functionally graded (FG) Timoshenko nano-beams is investigate...
The present investigation examines the range of effect of nonlocal parameters on dynamic behavior of...
Abstract The nonlocal strain gradient theory of elasticity is the focus of numerous studies in liter...
Continuum models generalized by fractional calculus are used in different mechanical problems. In th...