A semi-analytical approach is proposed to determine the effective magneto-electro-elastic
moduli of a fiber-reinforced composite. We especially focus on predicting the effective …

In this work, the general mathematical statements for flexoelectric heterogeneous
equilibrium boundary value problems are reported. A methodology to find the local problems …

Effective properties of non-aging linear viscoelastic and hierarchical composites are
investigated via a three-scale asymptotic homogenization method. In this approach, we …

In the manuscript, piezoelectric composites with non-uniform imperfect contact at the
interface are studied. For this, the two-scales asymptotic homogenization method is used to …

This paper presents the coupling between curvilinearity and effective modulus for a set of
mathematically admissible high-symmetry and low-symmetry fiber architectures. The contour …

A micromechanical model for the analysis of structurally periodic flexoelectric plates with
periodically varying thickness is developed on the basis of asymptotic homogenization. The …

The present work deals with hierarchical composites in three dimensions, whose
constituents behave as non-aging linear viscoelastic materials. We model the influence that …

The homogenized and local behavior of wavy brick-and-mortar structures accounting for the
piezoelectric multiphysics effect was studied in a systematic manner. The information on the …

We develop in this paper a general asymptotic homogenization model pertaining to
magnetoelectric shells and sandwich shells composed of an arbitrary distribution of …

A dynamic micromechanical model based on the asymptotic homogenization pertaining to
smart composite and reinforced shells with piezoelectric and piezomagnetic constituents is …