Small-scale, shear deformable nanobeams, subjected to quasi-static loads, are analyzed by a nonlocal (integral) elasticity model with the main goal to evaluate the influence of shear deformation on size effects. To this aim a warping parametric model is considered in order to obtain a continuous family of shear deformable beam models which span from the Euler-Bernoulli to the Thimoshenko beam model, passing from the Reddy model. The strain difference based nonlocal elasticity theory is applied under the hypotheses of small displacements and isotropic material. The results, obtained by analysing a cantilever nonlocal nanobeam, indicate that shear deformation has a considerable influence upon size effects.

Shear Effects in Elastic Nanobeams / Pisano, A. A.; Fuschi, P.; Polizzotto, C.. - (2020), pp. 842-853. (Intervento presentato al convegno XXIV Congresso AIMETA 2019 Associazione Italiana di Meccanica Teorica e Applicata tenutosi a Roma nel 15-19 settembre 2019) [10.1007/978-3-030-41057-5_68].

Shear Effects in Elastic Nanobeams

Pisano A. A.
;
Fuschi P.;
2020-01-01

Abstract

Small-scale, shear deformable nanobeams, subjected to quasi-static loads, are analyzed by a nonlocal (integral) elasticity model with the main goal to evaluate the influence of shear deformation on size effects. To this aim a warping parametric model is considered in order to obtain a continuous family of shear deformable beam models which span from the Euler-Bernoulli to the Thimoshenko beam model, passing from the Reddy model. The strain difference based nonlocal elasticity theory is applied under the hypotheses of small displacements and isotropic material. The results, obtained by analysing a cantilever nonlocal nanobeam, indicate that shear deformation has a considerable influence upon size effects.
2020
978-3-030-41056-8
Nonlocal elasticity; Warping function; Shear deformation ; Nanobeams
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.12318/58033
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