Dynamic problems for metamaterials: review of existing models and ideas for further research
D Del Vescovo, I Giorgio - International Journal of Engineering Science, 2014 - Elsevier
Metamaterials are materials especially engineered to have a peculiar physical behaviour, to
be exploited for some well-specified technological application. In this context we focus on …
be exploited for some well-specified technological application. In this context we focus on …
Piezo-electromechanical smart materials with distributed arrays of piezoelectric transducers: current and upcoming applications
This review paper intends to gather and organize a series of works which discuss the
possibility of exploiting the mechanical properties of distributed arrays of piezoelectric …
possibility of exploiting the mechanical properties of distributed arrays of piezoelectric …
Chiral effect in plane isotropic micropolar elasticity and its application to chiral lattices
In continuum mechanics, the non-centrosymmetric micropolar theory is usually used to
capture the chirality inherent in materials. However, when reduced to a two dimensional …
capture the chirality inherent in materials. However, when reduced to a two dimensional …
Homogenization of periodic hexa-and tetrachiral cellular solids
A Bacigalupo, L Gambarotta - Composite Structures, 2014 - Elsevier
The homogenization of periodic hexachiral and tetrachiral honeycombs is dealt with two
different techniques. The first is based on a micropolar homogenization. The second …
different techniques. The first is based on a micropolar homogenization. The second …
Generalized continua and non‐homogeneous boundary conditions in homogenisation methods
Extensions of classical homogenization methods are presented that are used to replace a
composite material by an effective generalized continuum model. Homogeneous equivalent …
composite material by an effective generalized continuum model. Homogeneous equivalent …
[HTML][HTML] A complete description of bi-dimensional anisotropic strain-gradient elasticity
In the present paper spaces of fifth-order tensors involved in bidimensional strain gradient
elasticity are studied. As a result complete sets of matrices representing these tensors in …
elasticity are studied. As a result complete sets of matrices representing these tensors in …
A variational approach of homogenization of heterogeneous materials towards second gradient continua
JF Ganghoffer, H Reda - Mechanics of Materials, 2021 - Elsevier
A methodology for the construction of effective strain gradient media for heterogeneous
materials is proposed, combining a variational principle in linear elasticity with the extended …
materials is proposed, combining a variational principle in linear elasticity with the extended …
Computational second-order homogenization of materials with effective anisotropic strain-gradient behavior
A computational homogenization method to determine the effective parameters of Mindlin's
Strain Gradient Elasticity (SGE) model from a local heterogeneous Cauchy linear material is …
Strain Gradient Elasticity (SGE) model from a local heterogeneous Cauchy linear material is …
Size-effects of metamaterial beams subjected to pure bending: on boundary conditions and parameter identification in the relaxed micromorphic model
In this paper we model the size-effects of metamaterial beams under bending with the aid of
the relaxed micromorphic continuum. We analyze first the size-dependent bending stiffness …
the relaxed micromorphic continuum. We analyze first the size-dependent bending stiffness …
A variational approach for a nonlinear 1-dimensional second gradient continuum damage model
L Placidi - Continuum Mechanics and Thermodynamics, 2015 - Springer
A 1-dimensional second gradient damage continuum theory is presented within the
framework of the variational approach. The action is intended to depend not only with …
framework of the variational approach. The action is intended to depend not only with …