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The research work reveals the significance of the small-scale effect on wave propagation in multi-walled carbon nanotubes.
The results show that the critical buckling load can be overestimated by the local beam model if the small-scale effect is overlooked for long nanotubes.
The results indicate that the magnitude of DAF of the transverse displacement of the nanoplate (i.e., DAFw) increases with the first small-scale effect parameter, irrespective of the values of the second small-scale effect parameter and the velocity of the moving nanoparticle.
Given that the work has been in small micro scale the strain gradient, modified coupled stress and classic theories are used to consider the small-scale effect in the equations.
As the first small-scale effect parameter grows, the maximum values of DAFw as a function of the moving nanoparticle velocity increase and generally occur in the lower levels of the moving nanoparticle velocity.
The nonlocal Euler Bernoulli and Timoshenko beam models are proposed to study the small-scale effect on wave dispersion results for DWNTs with respect to the variation of DWNT's wavenumbers and diameters by theoretical analyses and numerical simulations.
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There were large, middle and small-scale effects playing together to make really interesting textures on the sky".
The minimization of small-scale effects such as enhanced heat transfer, is also explored.
The study highlights that the small-scale effects considerably influence the transverse vibration of NDNPS.
For the turbulence, a dynamic mixed subgrid scale model is introduced to take into account the unresolved small-scale effects.
This theory is a powerful non-classical continuum theory capable of capturing the small-scale effects in the mechanical behavior of small-scale structures.
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