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Random sequential adsorption of cuboids

机译:随机顺序吸附立方体

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The subject of this study was random sequential adsorption of cuboids of axes length ratio of a : 1 : b for a is an element of [0.3, 1.0] and b is an element of [1.0, 2.0], and the aim of this study was to find a shape that provides the highest packing fraction. The obtained results show that the densest packing fraction is 0.401 87 +/- 0.000 97 and is reached for axes ratios near cuboids of 0.75:1:1.30. Kinetics of packing growth was also studied, and it was observed that its power-law character seems not to be governed by the number of cuboid degrees of freedom. The microstructural properties of obtained packings were studied in terms of density correlation function and propagation of orientational ordering. Published by AIP Publishing.
机译:本研究的主题是随机顺序吸附的立方体的长度比为A:1:B是[0.3,1.0]和B的元素是[1.0,2.0]的元素,以及本研究的目的 是找到一种提供最高包装分数的形状。 所得结果表明,最密任的包装分数为0.401 87 +/- 0.000 97,达到0.75:1:1.30的长方体附近的轴比。 还研究了包装增长的动力学,并观察到其权力法似乎不受长方体自由度的数量的管辖。 在密度相关函数和取向排序的传播方面研究了所得填料的微观结构性质。 通过AIP发布发布。

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