A general thermodynamical model for adhesive frictional contacts between viscoelastic or poro-viscoelastic bodies at small strains

Roubíček, Tomáš

doi:10.4171/ifb/420

Cited by 3 publications

(1 citation statement)

References 54 publications

(77 reference statements)

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“…All the phenomena as interface damage, plastic slip or friction (and others) can be considered in a computational model, see [14], in distinct ways. First, the interface damage parameter controlling the stiffness of the adhesive in a contact zone, provoking after its degradation an interface crack, may guarantee various stress-strain diagrams in a sense of cohesive zone models (CZM) [11] [13].…”

Section: Introductionmentioning

confidence: 99%

Comparing various influences on adhesive contact with friction

Vodička

2019

Selected Scientific Papers - Journal of Civil Engineering

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A general computational model covering many types of frictional contact interfaces between visco-elastic bodies is considered for some cases physically relevant in numerical analysis of contact in civil engineering structures. The relations between mechanical quantities and internal parameters of the model are illustrated in a couple of simplified examples including cohesive contact combined with Coulomb friction and/or interface plasticity. The computations are implemented a semi-implicit time discretisation, quadratic programming algorithms, and the boundary-element method.

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Section: Introductionmentioning

confidence: 99%

Comparing various influences on adhesive contact with friction

Vodička

2019

Selected Scientific Papers - Journal of Civil Engineering

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Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

Bonacini,

Iurlano

2024

Calc. Var.

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Variational models for cohesive fracture are based on the idea that the fracture energy is released gradually as the crack opening grows. Recently, [21] proposed a variational approximation via $$\Gamma $$ Γ -convergence of a class of cohesive fracture energies by phase-field energies of Ambrosio-Tortorelli type, which may be also used as regularization for numerical simulations. In this paper we address the question of the asymptotic behaviour of critical points of the phase-field energies in the one-dimensional setting: we show that they converge to a selected class of critical points of the limit functional. Conversely, each critical point in this class can be approximated by a family of critical points of the phase-field functionals.

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A Quasi-Static Delamination Model with Rate-Dependent Interface Damage Exposed to Cyclic Loading

Vodička

Krajníková

2018

KEM

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A model for numerical analysis of interface damage which leads to interface crack initiationand propagation in multi-domain structures under cyclic loading is considered. Modelling of damagetakes into account various relations between interface stresses and displacement gaps providing theresponse of a cohesive zone model, additionally equipped by a kind of viscosity associated to theevolution of the interface damage. Together with repeating loading-unloading conditions, it makesthis damage process to have a fatigue-like character, where the crack appears for smaller magnitudeof the cyclic load than for pure uploading.

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A general thermodynamical model for adhesive frictional contacts between viscoelastic or poro-viscoelastic bodies at small strains

Cited by 3 publications

References 54 publications

Comparing various influences on adhesive contact with friction

Comparing various influences on adhesive contact with friction

Convergence of critical points for a phase-field approximation of 1D cohesive fracture energies

A Quasi-Static Delamination Model with Rate-Dependent Interface Damage Exposed to Cyclic Loading

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