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Many natural processes involve influential smaller scale effects, neglect of which can sometimes cause such macroscopic models to fail to capture important details adequately.
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The theory provides an effective methodology for investigating small scale effects in nanobeams, by well-posed problems.
Small scale effects are taken into consideration.
The nonlocal Mindlin plate theory allows for small scale effects.
The non-local theory consider the small scale effects.
When the wave length is smaller than 80 nm, the small scale effects are more significant.
Small scale effects are taken into consideration using the nonlocal continuum mechanics.
Using the modified couple stress theory, the small scale effects are accounted for.
Conveniently, the results of macro-sized plates were concluded by neglecting the small scale effects.
Eringen nonlocal elasticity theory is employed to consider small scale effects on natural frequencies.
The stiff thin film is modeled as a nonlocal orthotropic plate which contains small scale effects.
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