Phase-field Fracture Modelling of Thin Monolithic and Laminated Glass Plates under Quasi-static Bending
Jaroslav Schmidt, Alena Zemanov\'a, Jan Zeman, Michal \v{S}ejnoha

TL;DR
This paper employs phase-field fracture models to analyze thin monolithic and laminated glass plates under quasi-static bending, comparing formulations, assessing dimensional effects, and validating material properties for improved fracture prediction.
Contribution
It compares different phase-field fracture models for thin glass, evaluates dimensional reduction effects, and validates material properties for accurate quasi-static fracture simulation.
Findings
Phase-field models agree well with experimental stresses and resistance.
Linear elastic models better predict crack localization in thin plates.
Partially fractured laminated glass stiffness can be approximated with a 2D plane-stress model.
Abstract
A phase-field description of brittle fracture is employed in the reported four-point bending analyses of monolithic and laminated glass plates. Our aims are: (i) to compare different phase-field fracture formulations applied to thin glass plates, (ii) to assess the consequences of the dimensional reduction of the problem and mesh density and refinement, and (iii) to validate for quasi-static loading the time/temperature-dependent material properties we derived recently for two commonly used polymer foils made of Polyvinyl Butyral or Ethylene-Vinyl Acetate. As the nonlinear response prior to fracture, typical of the widely used Bourdin-Francfort-Marigo model, can lead to a significant overestimation of the response of thin plates under bending, the numerical study investigates two additional phase-field fracture models providing the linear elastic phase of the stress-strain diagram. The…
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