2012
DOI: 10.1016/j.jmps.2012.04.005
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Optimizing strength and toughness of nanofiber-reinforced CMCs

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Cited by 15 publications
(9 citation statements)
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“…Recently, multiple micro-cracks bridged by boron nitride nanotubes have been found in brittle matrix composites [67]. Secondly, the Lawrence model [10], which has been used to establish the bridging law by Chen et al [16,17],andalsousedbyPaviaandCurtin [18], is based on the deformation and load transfer of a concentric cylinder where a fibre of a circular cross section is embedded in an outer cylindrical matrix shell. This is probably the most widely used configuration in various shear-lag models since the work of Cox [68].…”
Section: Bridging Lawsmentioning
confidence: 99%
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“…Recently, multiple micro-cracks bridged by boron nitride nanotubes have been found in brittle matrix composites [67]. Secondly, the Lawrence model [10], which has been used to establish the bridging law by Chen et al [16,17],andalsousedbyPaviaandCurtin [18], is based on the deformation and load transfer of a concentric cylinder where a fibre of a circular cross section is embedded in an outer cylindrical matrix shell. This is probably the most widely used configuration in various shear-lag models since the work of Cox [68].…”
Section: Bridging Lawsmentioning
confidence: 99%
“…Chen et al [15] used a 'virtual matrix radius' r m , which is a rather large value. Pavia and Curtin [18] suggested that r f /r m = √ V f , by assuming that the volume fraction V f of the fibre in a composite material can be represented by that in the concentric cylindrical unit cell. It is immediately seen that R will become a complex number when V f > V fcr ≡ E m /E f , and so are the displacements and stresses obtained from the shear-lag model.…”
Section: Bridging Lawsmentioning
confidence: 99%
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“…In practice, CNT coated carbon fibers may not touch each other laterally and the resulting composite will be composed of three phases; namely, the carbon fiber, the CNT-reinforced polymer matrix nanocomposite (PMNC), and the polymer matrix. Pavia and Curtin [39] developed a shear lag model for a "fuzzy fiber" ceramic matrix composite containing wavy, finite length nanofibers having a statistical distribution of strengths as a function of all the material parameters, including morphology.…”
mentioning
confidence: 99%