most citedOn nonlocal mechanics of curved elastic beams

71 citations · 170 across the 4 of their papers we have counts for

collaborators

5 papers

physics.app-ph202117 cited

Stress-driven two-phase integral elasticity for Timoshenko curved beams

Marzia Sara Vaccaro, Francesco Paolo Pinnola, Francesco Marotti de Sciarra +2

In this research, the size-dependent static behaviour of elastic curved stubby beams is investigated by Timoshenko kinematics. Stress-driven two-phase integral elasticity is adopte…

physics.app-ph202130 cited

Limit behaviour of Eringen's two-phase elastic beams

Marzia Sara Vaccaro, Francesco Paolo Pinnola, Francesco Marotti de Sciarra +1

In this paper, the bending behaviour of small-scale Bernoulli-Euler beams is investigated by Eringen's two-phase local/nonlocal theory of elasticity. Bending moments are expressed…

physics.app-ph202071 cited

On nonlocal mechanics of curved elastic beams

Raffaele Barretta, Francesco Marotti de Sciarra, Marzia Sara Vaccaro

Curved beams are basic structural components of Nano-Electro-Mechanical-Sistems (NEMS) whose design requires appropriate modelling of scale effects. In the present paper, the size-…

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.class-ph2020

Nonlocal strain gradient torsion of elastic beams: variational formulation and constitutive boundary conditions

R. Barretta, S. Ali Faghidian, F. Marotti de Sciarra +1

Nonlocal strain gradient continuum mechanics is a methodology widely employed in literature to assess size effects in nanostructures. Notwithstanding this, improper higher-order bo…