Abstract
Inorganic Phosphate cement (IPC) is a cementitious material developed at the “Vrije Universiteit Brussel” which can be reinforced with E-glass fibres. In order to improve its application in civil engineering constructions like wall and roof panels, the constitutive behaviour of IPC should be fully understood and accurately modelled. Using a stochastic cracking theory, the averaged matrix crack distance can be calculated as a function of the applied stress. This theory is experimentally verified using a stereomicroscope equipped with a video camera and image acquisition board. It is shown that the experimentally obtained value of the average crack distance as a function the applied stress correlates quite well with the theoretically obtained value.
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References
Aveston, J., Cooper, G.A., Kelly, A., “Single and multiple fracture, The Properties of Fibre Composites, Proc. Conf. National Physical Laboratories”, IPC Science & Technology Press Ltd. London (1971), pp. I5–24
Aveston J., Kelly, A., “Theory of multiple fracture of fibrous composites”, J. Mat. Sci., Vol. 8 (1973), pp. 411–461
Bauweraerts, P., 1998, “Aspects of the Micromechanical Characterisation of Fibre Reinforced Brittle Matrix Composites”, Phd. Thesis VUB, (1998).
Curtin W.A.,, Stochastic Damage Evolution and Failure in Fibre-Reinforced Composites, Advances in Applied Mechanics; Vol. 36 (1999), pp. 163–253
Curtin, W.A., Ahn, B.K., Takeda, N., “Modeling Brittle and Tough Stress-strain Behaviour in Unidirectional Ceramic Composites”, Acta mater., No. 10 (1998), pp. 3409–3420
Cuypers, H. and Wastiels, J., “Application of a stochastic matrix cracking theory on E-glass fibre reinforced cementitious composites”, ECCM10 (2002), Brugge
Gu, J., Wu, X., Cuypers, H., Wastiels, J., “Modeling of the tensile behaviour of an E-glass fibre reinforced phosphate cement”, Computer Methods in Composite Materials VI, proceedings CADCOMP 98 (1998), pp. 589–598
Weibull, W., “A statistical distribution function of wide applicability”, ASME J. (1952), pp. 293–297
Widom, B., Random sequential addition of hard spheres to a volume, J. Chem. Phys., 44, 1966, pp. 3888–3894
Purnell, P., Buchanan, A.J., et al., Determination of bond strength in glass fibre reinforced cement using petrography and image analysis, J. of Materials Science, 35 (2000), pp. 4653–4659
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© 2003 Springer Science+Business Media Dordrecht
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Van Hemelrijck, D., Cuypers, H., Wastiels, J., Kalogiannakis, G., De Wilde, W.P. (2003). Experimental and Numerical Analysis of Matrix Cracking in Brittle Composites. In: Gdoutos, E.E., Marioli-Riga, Z.P. (eds) Recent Advances in Composite Materials. Springer, Dordrecht. https://doi.org/10.1007/978-94-017-2852-2_9
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DOI: https://doi.org/10.1007/978-94-017-2852-2_9
Publisher Name: Springer, Dordrecht
Print ISBN: 978-90-481-6294-9
Online ISBN: 978-94-017-2852-2
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