Advances in Nano Research

Volume 9, Number 4, 2020, pages 221-235

DOI: 10.12989/anr.2020.9.4.221

Nonlocal dynamic modeling of mass sensors consisting of graphene sheets based on strain gradient theory

Sadok Mehrez , Saeed Ali Karati , Parnia Taheri DolatAbadi , S.N.R. Shah , Sikander Azam , Majid Khorami , Hamid Assilzadeh

Abstract

The following composition establishes a nonlocal strain gradient plate model that is essentially related to mass sensors laying on Winkler-Pasternak medium for the vibrational analysis from graphene sheets. To achieve a seemingly accurate study of graphene sheets, the posited theorem actually accommodates two parameters of scale in relation to the gradient of the strain as well as non-local results. Model graphene sheets are known to have double variant shear deformation plate theory without factors from shear correction. By using the principle of Hamilton, to acquire the governing equations of a non-local strain gradient graphene layer on an elastic substrate, Galerkin's method is therefore used to explicate the equations that govern various partition conditions. The influence of diverse factors like the magnetic field as well as the elastic foundation on graphene sheet's vibration characteristics, the number of nanoparticles, nonlocal parameter, nanoparticle mass as well as the length scale parameter had been evaluated.

Key Words

vibration; mass sensor; refined plate theory; graphene sheets; nonlocal strain gradient

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