We present a dynamical homogenization method for acoustic and elastic metamaterials based on periodic arrangements of inclusions. The method allows for the calculation of the frequency-dependent effective parameters. It is shown that they are also spatially dispersive (nonlocal). Additionally, new constitutive parameters, which can also be accurately computed in the framework of the present theory, are found in the homogenization process. Several propagation regimes concerning these nonlocal effects are studied and some examples are given
This work discusses the theoretical definition and practical application of different approaches to ...
This paper presents a novel transient computational homogenization procedure that is suitable for th...
This dissertation studies the fundamental behavior associated with a class of nonlinear acoustic met...
We present a homogenization method for periodic acoustic composites based on the Plane Wave Expansio...
AbstractWe present a homogenization method for periodic acoustic composites based on the Plane Wave ...
This contribution focuses on the computational multi-scale solution of wave propagation phenomena in...
This contribution presents a novel homogenization technique for modeling heterogeneous materials wit...
In this paper, the transient computational homogenization scheme is extended to allow for nonlinear ...
We propose a new homogenization methodology for periodic electromagnetic structures (photonic crysta...
Abstract1 — In a recent work, we have introduced a nonlocal homogenization method to extract the die...
Central to the idea of metamaterials is the concept of dynamic homogenization which seeks to define ...
The aim of this review is to give an overview of techniques and methods used in the modeling of acou...
AbstractThis paper addresses the study of the homogenization problem associated with propagation of ...
The paper is addressed to the analysis of low-frequency wave propagation in materials with periodic...
Metamaterials extend the realm of materials' properties by carefully designed structural inclusions....
This work discusses the theoretical definition and practical application of different approaches to ...
This paper presents a novel transient computational homogenization procedure that is suitable for th...
This dissertation studies the fundamental behavior associated with a class of nonlinear acoustic met...
We present a homogenization method for periodic acoustic composites based on the Plane Wave Expansio...
AbstractWe present a homogenization method for periodic acoustic composites based on the Plane Wave ...
This contribution focuses on the computational multi-scale solution of wave propagation phenomena in...
This contribution presents a novel homogenization technique for modeling heterogeneous materials wit...
In this paper, the transient computational homogenization scheme is extended to allow for nonlinear ...
We propose a new homogenization methodology for periodic electromagnetic structures (photonic crysta...
Abstract1 — In a recent work, we have introduced a nonlocal homogenization method to extract the die...
Central to the idea of metamaterials is the concept of dynamic homogenization which seeks to define ...
The aim of this review is to give an overview of techniques and methods used in the modeling of acou...
AbstractThis paper addresses the study of the homogenization problem associated with propagation of ...
The paper is addressed to the analysis of low-frequency wave propagation in materials with periodic...
Metamaterials extend the realm of materials' properties by carefully designed structural inclusions....
This work discusses the theoretical definition and practical application of different approaches to ...
This paper presents a novel transient computational homogenization procedure that is suitable for th...
This dissertation studies the fundamental behavior associated with a class of nonlinear acoustic met...