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Vibration of nanotubes embedded in an elastic matrix is investigated by using the nonlocal Timoshenko beam model.
The present work demonstrates a practical way to design the piezoelectric superlattices with high piezoelectric coefficient by using the nonlocal effect at nanoscale.
Here, by using the nonlocal theory, we examine the influence of in-plane magnetic field on the viscoelastic orthotropic multi-nanoplate system (VOMNPS) embedded in a viscoelastic medium.
In this study, the free vibration equation of the curved SWCNT has been investigated by using the nonlocal TBM and EBM.
This study aims to investigate the postbuckling response of functionally graded (FG) nanoplates by using the nonlocal elasticity theory of Eringen to capture the size effect.
By using the nonlocal elasticity theory and Kirchhoff plate theory, the governing equation is derived for single-layered graphene sheets (SLGSs).
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Results show that the vanishing issue of small scale effects under some boundary conditions such as a clamped nano-beam subjected to distributed uniformly load is solved by using the present nonlocal continuum model.
The vibration characteristics of a simply supported viscoelastic nanoplate are studied using the nonlocal plate theory by including the effect of viscoelastic foundation.
Unlike the previous approaches which directly substitute the nonlocal stress into the equations of motion, this new model begins with the derivation of strain energy using the nonlocal stress and by considering the nonlinear history of straining.
Small scale effects are taken into consideration using the nonlocal continuum mechanics.
The longitudinal wave propagation in multiwalled carbon nanotubes is investigated using the nonlocal elasticity theory.
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