Abstract

In this paper, discrete probabilistic models of interfaces are elaborated, focusing on the description of the damage and adhesion phenomena between two solid–solid interfaces. A discrete approach to damage is elaborated, adopting as a starting point the Daniels model of a set of interconnected springs endowed with a probabilistic rupture threshold. Brittle (elastic) and ductile (viscoelastic) behaviours of the bundle are successively envisaged. The consideration of a progressive degradation of the bonds between two surfaces in contact as a representation of damage leads to a limit Scott–Blair-type constitutive law with a fractional derivative. The inverse situation of the adhesive contact between two solids is analysed in the same vein.

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