A multifield asymptotic homogenization technique for periodic thermo-diffusive elastic materials is provided in the present study. Field equations for the first-order equivalent medium are derived and overall constitutive tensors are obtained in closed form. These lasts depend upon the micro constitutive properties of the different phases...
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2020 (v1)PublicationUploaded on: April 14, 2023
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2018 (v1)Publication
The use of integrated MicroElectroMechanical systems (MEMS) is recently spread thanks to their improved sensitivity, accuracy and reliability. Accurate preliminary computations born from the need of high precision in the manufacturing process of such devices. Piezoelectric materials are broadly employed in this field as direct converters...
Uploaded on: April 14, 2023 -
2020 (v1)Publication
A first order asymptotic homogenization technique is herein proposed for the investigation of wave propagation inside periodic microstructured viscoelastic metamaterials with local resonators. Specifically, in order to characterize the frequency band structure of the periodic metamaterials, an eigenvalue problem in terms of frequency-dependent...
Uploaded on: April 14, 2023 -
2020 (v1)Publication
In the last years, various articles have dealt with the analysis of the Floquet-Bloch spectrum of periodic metamaterials containing resonators, and the optimization of selected acoustic band gaps between consecutive dispersion surfaces in that spectrum. Applications include opening/enlarging/closing/shifting band gaps in target acoustic...
Uploaded on: March 27, 2023 -
2017 (v1)PublicationMulti-field asymptotic homogenization of thermo-piezoelectric materials with periodic microstructure
This study proposes a multi-field asymptotic homogenization for the analysis of thermo-piezoelectric materials with periodic microstructures. The effect of the microstructural heterogeneity is taken into account by means of periodic perturbation functions, which derive from the solution of nonhomogeneous recursive cell problems defined over the...
Uploaded on: March 27, 2023 -
2020 (v1)Publication
In the present work, the evolution of damage in periodic composite materials is investigated through a novel finite element-based multiscale computational approach. The proposed methodology is developed by means of the original combination of asymptotic homogenization with the phase field approach to nonlocal damage. This last is applied at the...
Uploaded on: April 14, 2023 -
2021 (v1)Publication
The dynamic behaviour of periodic thermodiffusive multi-layered media excited by harmonic oscillations is studied. In the framework of linear thermodiffusive elasticity, periodic laminates, whose elementary cell is composed by an arbitrary number of layers, are considered. The generalized Floquet-Bloch conditions are imposed, and the universal...
Uploaded on: April 14, 2023