2020
DOI: 10.1007/978-3-030-58077-3_10
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A Quasi-Static Model for Craquelure Patterns

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Cited by 3 publications
(4 citation statements)
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“…The obtained results offer new insights for further investigations. The 2D numerical investigations presented in Alessi and Freddi, 16 where the complex failure modes of hybrid laminates are consistently reproduced, suggest to extend the theoretical investigation to higher dimensional settings whereby the introduction of the anisotropic behaviour of materials allows the analysis of problems of interest for the conservation of cultural heritage 17,41 and other microcracking phenomena such 42 . A second line of exploration could also be the analysis of the problem in case of complete damage, meant as complete loss of material stiffness.…”
Section: Discussionmentioning
confidence: 99%
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“…The obtained results offer new insights for further investigations. The 2D numerical investigations presented in Alessi and Freddi, 16 where the complex failure modes of hybrid laminates are consistently reproduced, suggest to extend the theoretical investigation to higher dimensional settings whereby the introduction of the anisotropic behaviour of materials allows the analysis of problems of interest for the conservation of cultural heritage 17,41 and other microcracking phenomena such 42 . A second line of exploration could also be the analysis of the problem in case of complete damage, meant as complete loss of material stiffness.…”
Section: Discussionmentioning
confidence: 99%
“…The model, suitably extended to anisotropic materials and/or curvilinear geometries, can be an extremely powerful tool to analyse craquelure phenomena in artworks as preliminarily highlighted in Negri. 17 In the quasi-static setting, a huge variety of notions of solution can be considered (see, for instance, the monograph 18 ). In this paper, we focus our attention on the concept of energetic evolution, based on two ingredients: at every time the solution is a global minimiser of the involved total energy, and the sum of internal and dissipated energy balances the work done by the external prescribed displacement.…”
Section: Introductionmentioning
confidence: 99%
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“…Following the gradient low of an energy while ignoring inertia efects is called viscosity dynamics. When used in connection with boundary conditions or other parameters that change in time the resulting dynamics is referred to as quasi-static viscosity evolution, which has been used for modeling plastic elasticity and fracture [Toader and Zanini 2009;Hahn and Wojtan 2015;Negri 2021]. In our context this provides a simple technique for introducing dynamics into simulations (Fig.…”
Section: Twistmentioning
confidence: 99%