Within the framework of the Kirchhoff-Love theory, a thin homogeneous layer (called
adhesive) of small width between two plates (called adherents) is considered. It is assumed …

We analyze an equilibrium problem for 2D elastic body with a T-shape thin inclusion in
presence of damage. A part of the inclusion is elastic, and the other part is a rigid one. A …

This paper concerns an equilibrium problem for a two-dimensional elastic body with a thin
Timoshenko elastic inclusion and a thin rigid inclusion. It is assumed that the inclusions …

We consider an equilibrium problem for a 2D elastic body with a thin elastic T-shape
inclusion. A part of the inclusion is delaminated from the elastic body forming a crack …

In this paper, an equilibrium problem for 2D non-homogeneous anisotropic elastic body is
considered. It is assumed that the body has a thin elastic inclusion and a thin rigid inclusion …

In this second paper, we consider again a set of elastic rods periodically distributed over an
elastic plate whose thickness tends here to 0. This work is then devoted to describe the …

In the paper, we consider an equilibrium problem for a 2D elastic body with thin Euler-
Bernoulli and Timoshenko elastic inclusions. It is assumed that inclusions have a joint point …

The paper concerns an analysis of an equilibrium problem for 2D elastic body with two
semirigid inclusions. It is assumed that inclusions have a joint point, and we investigate a …

We investigate the asymptotic behavior, as ε tends to 0^+, of the transverse displacement of
a Kirchhoff–Love plate composed of two domains \Omega_ε^+∪Ω^-_ε⊂\mathbbR^2 …

In the paper, we consider the Dirichlet boundary value problem for the biharmonic equation
defined in a thin T-like shaped structure. Our goal is to construct an asymptotic expansion of …