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Aggregation with fractal trajectories of changing dimensionality

机译:具有维数变化的分形轨迹的聚集

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The fractal dimension of a particle-cluster aggregate depends on the space dimensionality, the geometric characteristic of the particle trajectory and on the progress of the process. The asymptotic values of fractal dimension are characteristic for large aggregates. The influence is analyzed of the step size of random walk on the structure of aggregates built by the successive addition of monomers to a growing cluster. increasing the step size it is possible to obtain more and more compact structures [Phys. Rev. A 36 (1987) 4518] changing from that characteristic for diffusion-limited process to that observed for ballistic particle-cluster aggregation. Moreover, the trajectory fractal dimension increases as the aggregation proceeds due to the aggregate growth and the constancy of the step size of random walk. It is shown that aggregation act equation models such aggregation processes well. (C) 2008 Elsevier B.V. All rights reserved.
机译:粒子簇聚集体的分形维数取决于空间维数,粒子轨迹的几何特征以及过程的进展。分形维的渐近值是大型聚集体的特征。分析了随机游走步长大小对通过将单体连续添加到生长的簇中而建立的聚集体结构的影响。通过增加步长,可以获得越来越紧凑的结构。 Rev. A 36(1987)4518]从扩散受限过程的特征改变为弹道粒子-集群聚集的特征。此外,轨迹的分形维数随着聚集的进行而增加,这归因于聚集的增长和随机游走步长的恒定。结果表明,聚集行为方程很好地模拟了这种聚集过程。 (C)2008 Elsevier B.V.保留所有权利。

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