In the context of thermo-elasticity we consider initial boundary value problems governed by
parabolic and hyperbolic heat propagations. In particular, we describe the evolution of the …

We study the problem of adhesion and debonding of an elastic body interacting with a rigid
substrate through a layer made of soft breakable adhesive material. The general problem is …

The increasing rate of production and diffusion of photovoltaic (PV) technologies for
industrial and domestic applications urges improvement of the sustainability of their …

The paper studies the initial boundary value problem related to the dynamic evolution of an
elastic beam interacting with a substrate through an elastic-breakable forcing term. This …

In this paper, we prove a stability result for a nonlinear wave equation, defined in a bounded
domain of RN, N≥ 2, with time-dependent coefficients. The smooth boundary of Ω is Γ= Γ …

In this paper, a Multi Relaxation Time Lattice Boltzmann scheme is used to describe the
evolution of a non-Newtonian fluid. Such method is coupled with an Immersed-Boundary …

We consider an obstacle problem for (possibly non-local) wave equations, and we prove
existence of weak solutions through a convex minimization approach based on a time …

We study the global well-posedness and asymptotic behavior for a semilinear damped wave
equation with Neumann boundary conditions, modelling a one-dimensional linearly elastic …

This volume deals with free boundary problems for partial differential equations of
hyperbolic type. The focus is on hyperbolic problems with variational structure. Then a weak …

We discuss a notion of weak solution for a semilinear wave equation that models the
interaction of an elastic body with a rigid substrate through an adhesive layer, relying on …