A consistent stress-driven nonlocal integral model for nonisothermal structural analysis of elastic nano- and microbeams is developed and shown equivalent to differential equations with higher-order constitutive boundary conditions using the Helmholtz kernel.
The influence of small scale on the pull-in behavior of nonlocal nanobridges considering surface effect, Casimir and van der Waals attractions
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Stress-driven modeling of nonlocal thermoelastic behavior of nanobeams
A consistent stress-driven nonlocal integral model for nonisothermal structural analysis of elastic nano- and microbeams is developed and shown equivalent to differential equations with higher-order constitutive boundary conditions using the Helmholtz kernel.