Analysis of Electromagnetic Effects on Vibration of Functionally Graded GPLs Reinforced Piezoelectromagnetic Plates on an Elastic Substrate

A new nanocomposite piezoelectromagnetic plate model is developed for studying free vibration based on a refined shear deformation theory (RDPT). The present model is composed of piezoelectromagnetic material reinforced with functionally graded graphene platelets (FG-GPLs). The nanocomposite panel r...

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Bibliographic Details
Main Authors: Al Mukahal, F.H.H (Author), Sobhy, M. (Author)
Format: Article
Language:English
Published: MDPI 2022
Subjects:
Online Access:View Fulltext in Publisher
LEADER 02140nam a2200217Ia 4500
001 10.3390-cryst12040487
008 220425s2022 CNT 000 0 und d
020 |a 20734352 (ISSN) 
245 1 0 |a Analysis of Electromagnetic Effects on Vibration of Functionally Graded GPLs Reinforced Piezoelectromagnetic Plates on an Elastic Substrate 
260 0 |b MDPI  |c 2022 
856 |z View Fulltext in Publisher  |u https://doi.org/10.3390/cryst12040487 
520 3 |a A new nanocomposite piezoelectromagnetic plate model is developed for studying free vibration based on a refined shear deformation theory (RDPT). The present model is composed of piezoelectromagnetic material reinforced with functionally graded graphene platelets (FG-GPLs). The nanocomposite panel rests on Winkler–Pasternak foundation and is subjected to external electric and magnetic potentials. It is assumed that the electric and magnetic properties of the GPLs are proportional to those of the electromagnetic materials. The effective material properties of the plate are estimated based on the modified Halpin–Tsai model. A refined graded rule is introduced to govern the variation in the volume fraction of graphene through the thickness of the plate. The basic partial differential equations are provided based on Hamilton’s principle and then solved analytically to obtain the eigenfrequency for different boundary conditions. To check the accuracy of the present formulations, the depicted results are compared with the published ones. Moreover, impacts of the variation in elastic foundation stiffness, plate geometry, electric potential, magnetic potential, boundary conditions and GPLs weight fraction on the vibration of the smart plate are detailed and discussed. © 2022 by the authors. Licensee MDPI, Basel, Switzerland. 
650 0 4 |a electric potential 
650 0 4 |a free vibration 
650 0 4 |a functionally graded graphene nanosheets 
650 0 4 |a magnetic potential 
650 0 4 |a piezoelectromagnetic materials 
650 0 4 |a refined four-unknown shear deformation theory 
700 1 |a Al Mukahal, F.H.H.  |e author 
700 1 |a Sobhy, M.  |e author 
773 |t Crystals