分形维数
分形
雪花
渡线
扩散
各向异性
过饱和度
焊剂(冶金)
晶体生长
枝晶(数学)
化学物理
表面扩散
扫描隧道显微镜
沉积(地质)
Crystal(编程语言)
纳米技术
化学
材料科学
凝聚态物理
结晶学
热力学
光学
几何学
物理
生物
物理化学
数学
数学分析
吸附
古生物学
气象学
人工智能
冶金
计算机科学
雪
程序设计语言
沉积物
作者
Harald Brune,Christoph Romainczyk,Holger Röder,Klaus Kern
出处
期刊:Nature
[Springer Nature]
日期:1994-06-01
卷期号:369 (6480): 469-471
被引量:253
摘要
THE similarity of many patterns formed in non-equilibrium growth processes in physics, chemistry and biology is conspicuous, and many attempts have been made to discover common mechanisms underlying their formation1. A central question is what causes some patterns to be dendritic (symmetrically branched, like snowflakes) and others fractal (randomly ramified). In general, the transition from fractal to dendritic growth is regarded as a manifestation of the predominance of anisotropy over random noise in the growth process. In electrochemical deposition, this transition is observed as the growth speed is varied2,3. Here we report a crossover from fractal to dendritic growth in two dimensions on the microscopic scale. We use the scanning tunnelling microscope to study diffusion-limited aggregation of silver atoms on a Pt(lll) surface. The transition occurs as the deposition flux is increased, and our observations suggest that the increasing importance of anisotropy of edge diffusion at higher flux is responsible for this crossover. We anticipate that a similar phenomenon may operate in three-dimensional crystal growth.
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