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Small Angle Scattering by Fractal Aggregates: A Numerical Investigation of the Crossover Between the Fractal Regime and the Porod Regime

机译:分形聚集体的小角散射:数值研究   分形体系与porod体制之间的交叉

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摘要

Fractal aggregates are built on a computer using off-lattice cluster-clusteraggregation models. The aggregates are made of spherical particles of differentsizes distributed according to a Gaussian-like distribution characterised by amean $a_0$ and a standard deviation $\sigma$. The wave vector dependentscattered intensity $I(q)$ is computed in order to study the influence of theparticle polydispersity on the crossover between the fractal regime and thePorod regime. It is shown that, given $a_0$, the location $q_c$ of thecrossover decreases as $\sigma$ increases. The dependence of $q_c$ on $\sigma$can be understood from the evolution of the shape of the center-to-centerinterparticle-distance distribution function.
机译:分形聚集体是使用非晶格聚集-聚集体模型在计算机上构建的。聚集体由大小不同的球形颗粒组成,这些球形颗粒的分布类似于高斯样分布,其特征为amean $ a_0 $和标准偏差$ \ sigma $。计算波动矢量相关的散射强度$ I(q)$是为了研究粒子多分散性对分形状态和Porod状态之间的交叉的影响。结果表明,给定$ a_0 $,分频器的位置$ q_c $随着$ \ sigma $的增加而减小。从中心到中心粒子间距离分布函数的形状的演化可以理解$ q_c $对$ \ sigma $的依赖性。

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