The paper is dedicated to the asymptotic behavior of ε $\varepsilon$ -periodically perforated
elastic (3-dimensional, plate-like or beam-like) structures as ε → 0 $\varepsilon \to 0$ . In …

Unlike primary stability of coated cementless implants, their secondary stability has been
poorly studied. This paper considers some theoretical aspects of the secondary stability of a …

In this paper, we study the asymptotic behavior of an ε $\varepsilon $ -periodic 3D stable
structure made of beams of circular cross-section of radius r $r$ when the periodicity parameter …

In many textiles and fiber structures, the behavior of the material is determined by the structural
arrangements of the fibers, their thickness and cross-section, as well as their material …

We consider a thin heterogeneous layer consisting of thin beams (of radius r $r$ ) and study
the limit behavior of this problem as the period ε $\varepsilon $ , the thickness δ $\delta$ …

In our previous papers (Griso et al. in J. Elast. 141:181–225, 19 ; J. Elast., 23 , https://doi.org/10.1007/s10659-021-09816-w
), we considered thick periodic structures (first paper) and …

This paper presents an algorithm based on asymptotic methods for computing the effective
ultimate and high cyclic fatigue strength of heterogeneous periodic plates, shells, and textiles. …

We consider the elasticity problem in a heterogeneous domain with an ε-periodic micro-structure,
ε<< 1, including multiple micro-contacts between the structural components. These …

In this paper, we consider a new model for the simulation of textiles with frictional contact
between fibers and no bending resistance. In the model, one‐dimensional hyperelasticity and …

This paper is dedicated to the investigation of simultaneous homogenization and dimension
reduction of textile structures as elasticity problem with an energy in the von-Kármán-regime…