Results 101 to 110 of about 15,373 (210)
Small scale effect on linear vibration of buckled size-dependent FG nanobeams
The thermal stress due to the temperature rise in micro/nano-beams with immovable ends produces compressive axial force which can lead to buckling the beams if its value increases over the critical value.
Sima Ziaee
doaj +1 more source
This paper presents a comprehensive investigation of the free vibrations of stepped straight and curved beams with different shapes and different materials.
Hamdi Alper Özyiğit +2 more
doaj +1 more source
A hybrid procedure to identify the optimal stiffness coefficients of elastically restrained beams
The formulation of a bending vibration problem of an elastically restrained Bernoulli-Euler beam carrying a finite number of concentrated elements along its length is presented.
Silva Tiago +3 more
doaj +1 more source
An alternative method for analysing buckling of laminated composite beams
In this study, two new functionals are derived based on Gâteaux differential in order to analyse buckling of symmetric cross-ply laminated composite straight beams. The functional comprises four independent variables, i.e.
Gökhan Özkan +2 more
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Natural frequency of beams with embedded piezoelectric sensors and actuators
A mathematical model is developed to study the natural frequency of beams with embedded piezoelectric sensors and actuators. The piezoelectric sensors/actuators in a non-piezoelectric matrix (host beam) are analyzed as two inhomogeneity problems by using
Della, Christian N., Shu, Dongwei
core
The convergence characteristic of the conventional two-noded Euler-Bernoulli piezoelectric beam finite element depends on the configuration of the beam cross-section.
Litesh N. Sulbhewar, P. Raveendranath
doaj +1 more source
The present research analyzed the nonlinear vibration of a CNTRC embedded in a nonlinear Winkler–Pasternak foundation in the presence of an electromagnetic actuator and mechanical impact.
Bogdan Marinca +2 more
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iso-spectral Euler-Bernoulli beams �� la Sophus Lie
We obtain iso-spectral Euler-Bernoulli beams by using factorization and Lie symmetry techniques. The canonical Euler-Bernoulli beam operator is factorized as the product of a second-order linear differential operator and its adjoint. The factors are then reversed to obtain iso-spectral beams.
openaire +2 more sources
Influence of Architected Core Topology on the Dynamic and Flexural Behaviour of Multi-Material Sandwich Structures. [PDF]
Doğanay Katı H, Khan M.
europepmc +1 more source
Theoretical Investigation of Stiffness and Vibration Frequency Enhancement in Novel Membrane-Wrapped Lattice Beams. [PDF]
Xi P +5 more
europepmc +1 more source

