1996
DOI: 10.1016/1359-835x(95)00065-a
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Influence of fibre length and concentration on the properties of glass fibre-reinforced polypropylene: 1. Tensile and flexural modulus

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Cited by 365 publications
(231 citation statements)
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“…This analysis yields orientation factors of the order of the same order of magnitude as those obtained from the macro-method. We note that the < cos 4 (φ) > factor also appears to work well in the prediction of the stiffness of compression moulded Glass Mat Thermoplastic (GMT) (26). Figure 12 shows the values obtained by the macromechanical analysis for the fibre stress at composite failure.…”
Section: Macromechanical Analysis Methodsmentioning
confidence: 99%
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“…This analysis yields orientation factors of the order of the same order of magnitude as those obtained from the macro-method. We note that the < cos 4 (φ) > factor also appears to work well in the prediction of the stiffness of compression moulded Glass Mat Thermoplastic (GMT) (26). Figure 12 shows the values obtained by the macromechanical analysis for the fibre stress at composite failure.…”
Section: Macromechanical Analysis Methodsmentioning
confidence: 99%
“…It is likely that the values of < cos 2 (φ) > are significantly higher than the values from the macromechanical analysis, however there is no sound theoretical hypothesis that these values should be equivalent. In fact, only the orientation factor η o =< cos 4 (φ) > from the Cox-Krenchel analysis of composite modulus might be expected to match the macromechanical orientation parameter obtained from the modulus values (25,26,34). These values can also be calculated from the same data used to calculate < cos 2 (φ) > and are also shown in Table 1.…”
Section: Macromechanical Analysis Methodsmentioning
confidence: 99%
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“…There are several mechanical models that describe the modulus of a composite as a function of filler content [27,28]. The Halpin-Tsai model calculates the elastic modulus of a fiber composite with randomly oriented fibers as a function of fiber content and aspect ratio [27][28][29][30]. The Halpin-Tsai model has been applied to semicrystalline polymers [31] as well as to segmented block copolymers [3,15], and was chosen for modeling the modulus in the present study.…”
Section: Dmtamentioning
confidence: 99%
“…There are several mechanical models that describe the modulus of a composite as a function of filler content [27,28]. The Halpin-Tsai model calculates the elastic modulus of a fiber composite with randomly oriented fibers as a function of fiber content and aspect ratio [27][28][29][30].…”
Section: Dmtamentioning
confidence: 99%