论文标题
单体扩散下的统计修改
Statistics modification under monomer diffusion
论文作者
论文摘要
单个原子在纳米结构表面上的扩散和聚合以纯粹的统计方式处理。由此，得出了分析公式，从已知的初始状态，在所有个体原子的扩散后，它在表面上给出了最终的簇大小分布。出乎意料的是，事实证明，这些公式允许获得统计定律，从而在仅均匀成核的情况下出现等于2的临界胚芽时，并在成核的情况下，一旦原子的沉积完成，临界细菌的大小直方图。
The diffusion and coalescence of individual atoms on a nanostructured surface are treated in a purely statistical way. From this, analytical formulas are derived which, from a known initial state, give the final cluster size distribution on a surface after the diffusion of all the individual atoms. Unexpectedly, it turns out that these formulas allow obtaining a statistical law giving the size histogram of the clusters when only homogeneous nucleation occurs with a critical germ equal to 2, and in the situation where nucleation starts once the deposition of the atoms is completed.
