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A Method for Calculating Fractal Dimension of Amicrons and Fractal Simulation of Boundary Micro-Topography

A Method for Calculating Fractal Dimension of Amicrons and Fractal Simulation of Boundary Micro-Topography
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摘要 A simple and practical method to calculate the fractal dimension (FD) of amicron's projective surface profile based on fractal theory is proposed. Taking AI(OH)3 material particles as an example, the scanning electron microscope (SEM) photos of particles were processed using an image.processing software (IPS) Photoshop. Taking the pixel as a fixed yardstick with the enlargement of the size of the particle image, the box-dimension and circumference-area (C-S) methods were used to calculate the FD of the surface profile of the particle. The FD of 1.2623 of the classic Koch curve is obtained, which approximates the true value of 1.2628. The complexities of the object's boundary and surface micro-topography are simulated successfully by a generator method. A simple and practical method to calculate the fractal dimension (FD) of amicron’s projective surface profile based on fractal theory is proposed. Taking Al(OH)3 material particles as an example, the scanning electron microscope (SEM) photos of particles were processed using an image-processing software (IPS) Photoshop. Taking the pixel as a fixed yardstick with the enlargement of the size of the particle image, the box-dimension and circumference-area (C-S) methods were used to calculate the FD of the surface profile of the particle. The FD of 1.2623 of the classic Koch curve is obtained, which approximates the true value of 1.2628. The complexities of the object’s boundary and surface mi- cro-topography are simulated successfully by a generator method.
出处 《Journal of China University of Mining and Technology》 2006年第2期193-195,199,共4页 中国矿业大学学报(英文版)
基金 Project 50474003 supported by the National Natural Science Foundation of China
关键词 fractal dimension amicron MICRO-TOPOGRAPHY surface profile quantitative characterization fractal simulation 分形维数 SEM 超微子 表面轮廓 图象处理 分形模拟
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