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Simulation and quantitative assessment of homogeneous and inhomogeneous particle distributions in particulate metal matrix composites

机译:颗粒金属基复合材料中均匀和不均匀颗粒分布的模拟和定量评估

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摘要

Reinforcement distributions play an important role in various aspects of the processing and final mechanical behaviour of particulate metal matrix composites (PMMCs). Methods for quantifying spatial distribution in such materials are, however, poorly developed, particularly in relation to the range of particle size, shape and orientation that may be present in any one system. The present work investigates via computer simulations the influences of particle morphology, homogeneity and inhomogeneity on spatial distribution measurements obtained by finite-body tessellation. Distribution inhomogeneity was simulated both by the segregation of particles away from specified regions within a microstructure and by generating point density peaks at random locations within a microstructure. Both isotropic and anisotropic inhomogeneous distributions were considered to simulate distribution patterns in PMMCs before and after mechanical working. It was found that the coefficient of variation of the mean near-neighbour distance (COV(d(mean))), derived from particle interfaces using finite-body tessellation, was essentially independent of particle shape, size distribution, orientation and area fraction in homogeneous (random) distributions, but showed great sensitivity to inhomogeneity. Increased values of COV(d(mean)) were seen for both forms of inhomogeneous distributions considered here, with little influence of particle morphology. The COV(d(mean)) was also seen to be sensitive to anisotropic clustering, the presence of which was identified via nearest-neighbour angles and cell orientations. Although generally formulated for PMMCs, the present results may be generalized to other systems containing low aspect ratio finite bodies of low to moderate area fraction. [References: 19]
机译:增强分布在颗粒金属基复合材料(PMMC)的加工和最终机械性能的各个方面都起着重要作用。然而,量化这种材料中的空间分布的方法开发得很差,特别是在任何一个系统中可能存在的粒径,形状和取向的范围方面。本工作通过计算机模拟研究了颗粒形态,同质性和不均质性对通过有限体细分实现的空间分布测量的影响。分布不均匀性既可以通过将微粒从微结构内的指定区域分离出来,也可以通过在微结构内的随机位置生成点密度峰来进行模拟。各向同性和各向异性的不均匀分布都被认为可以模拟PMMC在机械加工前后的分布方式。发现使用有限体细分从粒子界面得出的平均近邻距离(COV(d(mean)))的变化系数基本上与粒子形状,尺寸分布,取向和面积分数无关均匀(随机)分布,但对不均匀性表现出极大的敏感性。对于此处考虑的两种形式的不均匀分布,可以看到COV(d(mean))的增加值,而粒子形态的影响很小。还可以看到COV(d(mean))对各向异性簇很敏感,各向异性簇的存在是通过最近邻角和细胞方向确定的。尽管通常为PMMC制定公式,但本结果可以推广到其他包含低纵横比的低长宽比有限体的其他系统。 [参考:19]

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