activity
20182021
most citedDynamics of prestressed elastic lattices: homogenization, instabilities, and strain localization

38 citations · 71 across the 3 of their papers we have counts for

collaborators

5 papers

physics.class-ph202138 cited

Dynamics of prestressed elastic lattices: homogenization, instabilities, and strain localization

Giovanni Bordiga, Luigi Cabras, Andrea Piccolroaz +1

A lattice of elastic Rayleigh rods organized in a parallelepiped geometry can be axially loaded up to an arbitrary amount without distortion and then be subject to incremental time…

physics.class-ph2020

Incremental constitutive tensors and strain localization for prestressed elastic lattices: Part I -- quasi-static response

G. Bordiga, L. Cabras, A. Piccolroaz +1

A lattice of elastic rods organized in a parallelepiped geometry can be axially loaded up to an arbitrary amount without distortion and then be subject to incremental displacements…

physics.class-ph2020

Incremental constitutive tensors and strain localization for prestressed elastic lattices: Part II -- incremental dynamics

G. Bordiga, L. Cabras, A. Piccolroaz +1

Floquet-Bloch wave asymptotics is used to homogenize the in-plane mechanical response of a periodic grillage of elastic Rayleigh rods, possessing a distributed mass density, togeth…

physics.class-ph201933 cited

Prestress tuning of negative refraction and wave channeling from flexural sources

G. Bordiga, L. Cabras, A. Piccolroaz +1

The quest for wave channeling and manipulation has driven a strong research effort on topological and architected materials, capable of propagating localized electromagnetical or m…

physics.class-ph2018

Free and forced wave propagation in a Rayleigh-beam grid: flat bands, Dirac cones, and vibration localization vs isotropization

G. Bordiga, L. Cabras, D. Bigoni +1

In-plane wave propagation in a periodic rectangular grid beam structure, which includes rotational inertia (so-called 'Rayleigh beams'), is analyzed both with a Floquet-Bloch exact…