2015
DOI: 10.1016/j.mechrescom.2015.06.011
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Large amplitude free vibration of symmetrically laminated magneto-electro-elastic rectangular plates on Pasternak type foundation

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Cited by 40 publications
(5 citation statements)
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“…Due to the fact that by exerting positive and negative f 0 and y 0 to the MEE microplate, tensile in-plane and compressive forces are created, thus, negative electric potentials and positive magnetic potentials cause an increase in the bending stiffness of the system and consequently frequency increases. Also, it is found that when the plate thickness increases the frequency changes of MEE microplate with electric potential and magnetic potential are very small as elaborated in [58]. the value of buckling load reduces at the beginning by increasing the plate thickness but it increases after a certain amount of plate thickness.…”
Section: Piezomagneticmentioning
confidence: 87%
“…Due to the fact that by exerting positive and negative f 0 and y 0 to the MEE microplate, tensile in-plane and compressive forces are created, thus, negative electric potentials and positive magnetic potentials cause an increase in the bending stiffness of the system and consequently frequency increases. Also, it is found that when the plate thickness increases the frequency changes of MEE microplate with electric potential and magnetic potential are very small as elaborated in [58]. the value of buckling load reduces at the beginning by increasing the plate thickness but it increases after a certain amount of plate thickness.…”
Section: Piezomagneticmentioning
confidence: 87%
“…However, FEM formulations based on Lagrangian formulations for studying geometric nonlinearity in dynamic problems, such as those presented by Almeida et al [35] and Polat and Calayir [36], could be also used. From this perspective, a nonlinear formulation for FEM dynamic analysis was employed by Shooshtari and Razavi [37] to analyze the free vibration of rectangular plates resting on an elastic foundation. A Lagrangian formulation was also used by Oliveira and Greco [38] to analyze the nonlinear dynamics of moving masses applied on beams with layered cross sections.…”
Section: 4 Finite Element Analysis 4fem Formulation Overviewmentioning
confidence: 99%
“…Liu et al [4] and [5] respectively presented the free vibration and bending analyses of an isotropic MEE plate based on a classical plate theory (CPT). In another work, Shooshtari and Razavi [6] studied a free vibration behavior of the laminated MEE rectangular plates under the Pasternak foundation by using the first-order shear deformation theory (FSDT). Similar to this theory, the nonlinear bending analysis of MEE plates was introduced by Chen and Wu [7], Milazzo [8] and Alaimo et al [9].…”
Section: Introductionmentioning
confidence: 99%