2012
DOI: 10.1007/s00366-012-0310-x
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Automated modeling of random inclusion composites

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Cited by 39 publications
(27 citation statements)
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“…Some multicomponent composites may also have mixed types of structures. Parameters influencing the RVE geometry are the shape and size of the inclusions, the volume fraction and the morphological details like the spatial orientation and spatial distribution of the inclusions (Bailakanavar et al 2012). To be statistically representative, RVEs should contain sufficient information about these features.…”
Section: Generation Of Random Microstructuresmentioning
confidence: 99%
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“…Some multicomponent composites may also have mixed types of structures. Parameters influencing the RVE geometry are the shape and size of the inclusions, the volume fraction and the morphological details like the spatial orientation and spatial distribution of the inclusions (Bailakanavar et al 2012). To be statistically representative, RVEs should contain sufficient information about these features.…”
Section: Generation Of Random Microstructuresmentioning
confidence: 99%
“…Likewise, the process of sequentially and randomly positioning an inclusion is continued till the desired volume fraction is achieved or till the jamming limit is encountered. This method generates unit cells with nonintersecting inclusions wherein the gap between the inclusions is user-defined, typically of the order of inclusion size (Bailakanavar et al 2012).…”
Section: Generation Of Random Microstructuresmentioning
confidence: 99%
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“…In order to evaluate the orthotropic properties, samples are cut from an injection molded plaque along 0 ı and 90 ı and subjected to uniaxial tensile testing. The modified RSA algorithm [39] was used to generate the unit cell geometries for the two material systems. Utilizing the preferential orientation feature of the RSA algorithm, the fibers were constrained to orient along 0 ı and 90 ı with an allowable deviation of˙5 ı so that the unit cell geometry captures the distribution of the fibers found in the test samples.…”
Section: Validationmentioning
confidence: 99%
“…Wang et al proposed a procedure for generating random aggregate structures for angular aggregates by means of Monte Carlo sampling, which was compatible for concave polygon [21]. An inevitable algorithm was intersection check of convex polygons, which was achieved by detecting space independence of two polygons [22,23]. In terms of meshing, mortar plus smaller aggregates embedding coarse aggregate was discretized into finite elements by free meshing [20,24] or uniform background grid [25][26][27].…”
Section: Introductionmentioning
confidence: 99%