分形
分形维数
粗糙度(岩土工程)
分形导数
网络的分形维数
分形分析
分形景观
薄脆饼
转化(遗传学)
表面光洁度
数学
几何学
材料科学
统计物理学
数学分析
物理
纳米技术
复合材料
化学
基因
生物化学
作者
Shao Wang,Wai Kin Chan
出处
期刊:World Tribology Congress III, Volume 2
日期:2005-01-01
卷期号:: 319-320
被引量:3
标识
DOI:10.1115/wtc2005-63585
摘要
To account for the effects of asperity contacts at various length scales, it is appropriate to characterize an engineering surface as a fractal-regular surface. In spite of significant theoretical advancement, there is a desperate need for experimental verification of the theory of fractal-regular surfaces and a consistent scheme of obtaining the fractal parameters. In the present study, the existence of a fractal region and a regular-shape region in the power spectral density function for fractal-regular surfaces was confirmed experimentally, for the first time, with data obtained from magnetic hard disk and silicon wafer surfaces. A novel scheme involving a variable transformation was developed to extract fractal parameters. This scheme was validated by accurate recovery of fractal parameters from simulated surfaces. The fractal dimension, the fractal roughness parameter and the fractal domain length were found for magnetic hard disk and silicon wafer surfaces.
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