We prove that any function in GSBD^ p (Ω) GSBD p (Ω), with Ω Ω an-dimensional open
bounded set with finite perimeter, is approximated by functions u_k ∈ SBV (Ω; R^ n) ∩ L^ ∞ …

Quasistatic crack growth in finite elasticity with non-interpenetration Page 1 Ann. IH Poincaré –
AN 27 (2010) 257–290 www.elsevier.com/locate/anihpc Quasistatic crack growth in finite …

Photoelectron spectroscopy measurements and density functional theory calculations are
combined to determine structures of Nb n−(n= 3–8) clusters. A detailed comparison between …

We characterize the passage from nonlinear to linearized Griffith-fracture theories under non-
interpenetration constraints. In particular, sequences of deformations satisfying a Ciarlet …

In this paper we prove the existence of quasistatic evolutions for a cohesive fracture on a
prescribed crack surface, in small-strain antiplane elasticity. The main feature of the model is …

The paper investigates a problem concerning the equilibrium of a solid body containing a
thin rigid inclusion and a crack. It is assumed that the body is hyperelastic, therefore, it is …

Most building materials can be characterized as quasi-brittle composites with a cementitious
matrix, reinforced by some stiffening particles or elements. Their massive exploitation …

The aim of this paper is to study the quasistatic limit of a one-dimensional model of dynamic
debonding. We start from a dynamic problem that strongly couples the wave equation in a …

In this paper we present a one-dimensional model of a dynamic peeling test for a thin film,
where the wave equation is coupled with a Griffith criterion for the propagation of the …

In this paper we propose a notion of irreversibility for the evolution of cracks in the presence
of cohesive forces, which allows for different responses in the loading and unloading …