An Analysis of Glass Fracture Statistics
A numerical method is applied to model the fracture stress and failure location in glass panes subjected to various bending arrangements. The method assumes the weakest-link principle and the existence of surface microcracks. The fracture stress and failure origin are revealed through a search algo...
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Challenging Glass Conference
2018
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oai:doaj.org-article:64845f3df4204abfa0d03d79f3cc27f82021-12-04T05:12:24ZAn Analysis of Glass Fracture Statistics10.7480/cgc.6.21902589-8019https://doaj.org/article/64845f3df4204abfa0d03d79f3cc27f82018-05-01T00:00:00Zhttps://proceedings.challengingglass.com/index.php/cgc/article/view/90https://doaj.org/toc/2589-8019 A numerical method is applied to model the fracture stress and failure location in glass panes subjected to various bending arrangements. The method assumes the weakest-link principle and the existence of surface microcracks. The fracture stress and failure origin are revealed through a search algorithm. The magnitude of strength and the location of fracture are stochastic in nature and can be predicted based on a suitable representation of the surface flaws condition. When the crack size distribution is assumed to be Pareto, the strength distribution is found to be very similar to a Weibull distribution. The stresses in large laterally supported plates which are subjected to uniform pressure are modelled and the distribution of fracture location is determined based on a single population of cracks with a Pareto distributed crack size. Two types of gasket support materials are considered, neoprene and nylon. The softer gasket material produces a greater number of fractures nearer the corners of the plate. A comparison is made with the recorded fracture locations according to various experiments. In addition, a tall vertical panel of laminated glass with a complex geometry and which is subjected to dynamic impact loading is modelled and the distribution of fracture location is determined based on a single population of cracks with a Pareto distributed crack size. David T. KinsellaKent PerssonChallenging Glass ConferencearticleGlassfracture statisticsfracture mechanicsMonte CarloClay industries. Ceramics. GlassTP785-869ENChallenging Glass Conference Proceedings, Vol 6, Iss 1 (2018) |
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DOAJ |
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Glass fracture statistics fracture mechanics Monte Carlo Clay industries. Ceramics. Glass TP785-869 |
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Glass fracture statistics fracture mechanics Monte Carlo Clay industries. Ceramics. Glass TP785-869 David T. Kinsella Kent Persson An Analysis of Glass Fracture Statistics |
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A numerical method is applied to model the fracture stress and failure location in glass panes subjected to various bending arrangements. The method assumes the weakest-link principle and the existence of surface microcracks. The fracture stress and failure origin are revealed through a search algorithm. The magnitude of strength and the location of fracture are stochastic in nature and can be predicted based on a suitable representation of the surface flaws condition. When the crack size distribution is assumed to be Pareto, the strength distribution is found to be very similar to a Weibull distribution. The stresses in large laterally supported plates which are subjected to uniform pressure are modelled and the distribution of fracture location is determined based on a single population of cracks with a Pareto distributed crack size. Two types of gasket support materials are considered, neoprene and nylon. The softer gasket material produces a greater number of fractures nearer the corners of the plate. A comparison is made with the recorded fracture locations according to various experiments. In addition, a tall vertical panel of laminated glass with a complex geometry and which is subjected to dynamic impact loading is modelled and the distribution of fracture location is determined based on a single population of cracks with a Pareto distributed crack size.
|
format |
article |
author |
David T. Kinsella Kent Persson |
author_facet |
David T. Kinsella Kent Persson |
author_sort |
David T. Kinsella |
title |
An Analysis of Glass Fracture Statistics |
title_short |
An Analysis of Glass Fracture Statistics |
title_full |
An Analysis of Glass Fracture Statistics |
title_fullStr |
An Analysis of Glass Fracture Statistics |
title_full_unstemmed |
An Analysis of Glass Fracture Statistics |
title_sort |
analysis of glass fracture statistics |
publisher |
Challenging Glass Conference |
publishDate |
2018 |
url |
https://doaj.org/article/64845f3df4204abfa0d03d79f3cc27f8 |
work_keys_str_mv |
AT davidtkinsella ananalysisofglassfracturestatistics AT kentpersson ananalysisofglassfracturestatistics AT davidtkinsella analysisofglassfracturestatistics AT kentpersson analysisofglassfracturestatistics |
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