分形
星团(航天器)
扩散限制聚集
统计物理学
沉积(地质)
扩散
简单(哲学)
化学物理
示意图
纳米技术
物理
分形维数
材料科学
数学
计算机科学
地质学
量子力学
沉积物
程序设计语言
电子工程
古生物学
哲学
数学分析
工程类
认识论
作者
T. A. Witten,Michael E. Cates
出处
期刊:Science
[American Association for the Advancement of Science]
日期:1986-06-27
卷期号:232 (4758): 1607-1612
被引量:132
标识
DOI:10.1126/science.232.4758.1607
摘要
Colloidal aggregation and other random growth processes produce structures that behave differently from ordinary bulk matter. Much of this behavior can be described in terms of the invariance of the aggregates under changes of spatial length scale: they appear to be fractals. There are two types of basic mechanisms for producing fractal aggregates. Those in which aggregation proceeds cluster by cluster can be understood qualitatively in terms of a solvable schematic model. The diffusion-limited aggregation or deposition of individual particles to make a large cluster is not as well understood. It is closely related to several irreversible processes in other areas of physics, such as two-fluid displacement in porous materials and the dielectric breakdown of insulators. More generally, disorderly growth mechanisms provide structures having unique properties, many of which can be understood by using simple statistical principles.
科研通智能强力驱动
Strongly Powered by AbleSci AI