2020
DOI: 10.3139/217.3899
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Enhanced Dispersion and Mechanical Behavior of Polypropylene Composites Compounded Using Extension-Dominated Extrusion

Abstract: The process of dispersing filler in polymer matrix is vital to the behavior of polymer composites. The current study involves understanding the extent of dispersion of filler by only varying the nature of mixing during the process. Identical polymer composite materials are processed via two different kinds of mixing sections on the screw in a twin-screw extruder, differing in the type and amount of stress they impose on the filler agglomerate. An aggressive (900) Kneading Block (KB) mixing section is compared … Show more

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Cited by 7 publications
(11 citation statements)
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“…The idea of biaxial contraction was also introduced to make it more aggressive. The number of channels in the EME design has also been optimized to lower the pressure drop without limiting the dispersive mixing capability 48 . Carson et al, 46 Chen et al, 47 and Danda et al, 48 validated EME dispersive mixing efficiency experimentally, for two types of systems: (a) immiscible polymer blends, that is, fluid–fluid systems and (b) nanocomposites, that is, fluid/solid systems.…”
Section: Introductionmentioning
confidence: 99%
“…The idea of biaxial contraction was also introduced to make it more aggressive. The number of channels in the EME design has also been optimized to lower the pressure drop without limiting the dispersive mixing capability 48 . Carson et al, 46 Chen et al, 47 and Danda et al, 48 validated EME dispersive mixing efficiency experimentally, for two types of systems: (a) immiscible polymer blends, that is, fluid–fluid systems and (b) nanocomposites, that is, fluid/solid systems.…”
Section: Introductionmentioning
confidence: 99%
“…EMEs were also made aggressive by incorporating a vertical hyperbolic contraction, termed as biaxial EME, and were found computationally to impart even higher extension rates. 64 The optimized designs have also been tested experimentally for blend and nanocomposite systems and were found to yield higher dispersive mixing. EMEs have also been proven to generate phase changes when reactive extrusions were conducted on polyamide-6 dispersed in the polystyrene with styrene-maleic anhydride used as the compatibilizer.…”
Section: Introductionmentioning
confidence: 99%
“…Pressure drop was minimized by finding the optimized number of channels which will not compromise its dispersive mixing capability. EMEs were also made aggressive by incorporating a vertical hyperbolic contraction, termed as biaxial EME, and were found computationally to impart even higher extension rates 64 . The optimized designs have also been tested experimentally for blend and nanocomposite systems and were found to yield higher dispersive mixing.…”
Section: Introductionmentioning
confidence: 99%
“…[19] The idea of biaxial contraction, meaning hyperbolic contractions in both the horizontal vertical direction, was also introduced to make it more aggressive. [20] The number of channels in the EME design were optimized to lower the pressure drop without limiting the dispersive mixing capability. Carson et al, [18] Chen et al, [19,21] and Danda et al, [20] validated the EME dispersive mixing efficiency experimentally, for two types of systems: (a) Immiscible polymer blends, that is, fluid-fluid systems, and (b) Nanocomposites, that is, fluid/solid systems.…”
Section: Introductionmentioning
confidence: 99%
“…[20] The number of channels in the EME design were optimized to lower the pressure drop without limiting the dispersive mixing capability. Carson et al, [18] Chen et al, [19,21] and Danda et al, [20] validated the EME dispersive mixing efficiency experimentally, for two types of systems: (a) Immiscible polymer blends, that is, fluid-fluid systems, and (b) Nanocomposites, that is, fluid/solid systems. The EME has been shown to being effective in dispersing droplets up to very high viscosity ratios in the case of blends, and yielding significant smaller aggregates in the case of polymer nanocomposites than even the most aggressive KB-based geometries.…”
Section: Introductionmentioning
confidence: 99%