most citedA consistent variational formulation of Bishop nonlocal rods

66 citations · 123 across the 5 of their papers we have counts for

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5 papers

physics.app-ph20215 cited

Dynamic behavior of nanobeams under axial loads: Integral elasticity modeling and size-dependent eigenfrequencies assessment

Raffaele Barretta, Marko Čanađija, Francesco Marotti de Sciarra +2

In this article, eigenfrequencies of nano-beams under axial loads are assessed by making recourse to the well-posed stress-driven nonlocal model (SDM) and strain-driven two-phase l…

physics.app-ph202052 cited

Random vibrations of stress-driven nonlocal beams with external damping

Francesco Paolo Pinnola, Marzia Sara Vaccaro, Raffaele Barretta +1

Stochastic flexural vibrations of small-scale Bernoulli-Euler beams with external damping are investigated by stress-driven nonlocal mechanics. Damping effects are simulated consid…

physics.app-ph202066 cited

A consistent variational formulation of Bishop nonlocal rods

Raffaele Barretta, S. Ali Faghidian, Francesco Marotti de Sciarra

Thick rods are employed in Nanotechnology to build modern electro mechanical systems. Design and optimization of such structures can be carried out by nonlocal continuum mechanics…

physics.app-ph2020

Nonlocal strain gradient exact solutions for functionally graded inflected nano-beams

Andrea Apuzzo, Raffaele Barretta, S. Ali Faghidian +2

The size-dependent bending behavior of nano-beams is investigated by the modified nonlocal strain gradient elasticity theory. According to this model, the bending moment is express…

physics.class-ph2020

A stress-driven local-nonlocal mixture model for Timoshenko nano-beams

Raffaele Barretta, Andrea Caporale, S. Ali Faghidian +3

A well-posed stress-driven mixture is proposed for Timoshenko nano-beams. The model is a convex combination of local and nonlocal phases and circumvents some problems of ill-posedn…