Fractal dimension analysis of handsheets surface depending on mixing ratio of SW-BKP and HW-BKP and pressing number

被引:0
作者
Oh Y.-T. [1 ]
Kim H.-W. [1 ]
Park J.-S. [2 ]
Kim H.-J. [3 ]
Park J.-M. [1 ]
机构
[1] Department of Forest Products and Engineering, Chungbuk National University, Cheongju, Chungbuk
[2] Department of Wood and Paper Science, Chungbuk National University, Cheongju, Chungbuk
[3] Department of Forest Products and Biotechnology, College of Science and Technology, Kookmin University, Seoul
来源
Palpu Chongi Kisul | 2019年 / 6卷 / 36-44期
关键词
Bekk; Bendtsen; Fractal dimension; Pressing; Roughness; Smoothness; Surface property;
D O I
10.7584/JKTAPPI.2019.12.51.6.36
中图分类号
学科分类号
摘要
Currently, widely used methods of measuring surface properties of paper are air leakage-type methods such as the Bekk smoothness method and Bendtsen roughness method. Measurements of the surface of paper in this air-leakage method may have advantages for the purpose of comparing differences between paper samples, but they have limitation of understanding of the variation in roughness within one sample. To measure the characteristics of paper surface directly, the profile can be analyzed by measuring the hill and valley of the surface by using stylus tip. Based on the measured data, it is analyzed by fractal geometry theory. It is known that the paper surface is not a single dimensional line and is not two dimensional plane, the result value between 1 and 2 can be expected when the surface of the paper in thickness direction is analyzed using a fractal dimension (FD). Comparing fractal dimension, Bendtsen roughness, and Bekk smoothness with R2 value, most of the pressing handsheets had meaningful levels of correlation. However, correlation of the results of the 3 times pressing was lower than the results of the 1 time pressing and 2 times pressing. © 2019 Korean Technical Assoc. of the Pulp and Paper Industry. All rights reserved.
引用
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页码:36 / 44
页数:8
相关论文
共 13 条
[1]  
Falconer K.J., Fractal Geometry: Mathematical Foundations and Applications, 2nd Ed., (2003)
[2]  
Russ J.C., Fractal Surfaces, (1994)
[3]  
Barnsley M.F., Fractal Everywhere, (2012)
[4]  
Mandelbrot B., The Fractal Geometry of Nature, (1982)
[5]  
Kaye B.H., A Random Walk through Fractal Dimensions, (1989)
[6]  
Niemark A.V., Determination of the surface fractal dimensionality from the results of an adsorption experiment, J. Physical Chemistry, 64, 10, pp. 1397-1403, (1990)
[7]  
Militky J., Bajzik V., Surface roughness and fractal dimensions, The Journal of the Textile Institute, 92, 3, pp. 91-113, (2001)
[8]  
Schaefer D.W., Polymers, fractals, and ceramic materials, Science, 243, 4894, pp. 1023-1027, (1989)
[9]  
Kaye B.H., Characterizing the flowability of a powder using the concepts of fractal geometry and chaos theory, Particle & Particle Systems Characterization, 14, 2, pp. 53-66, (1997)
[10]  
Keller J.B., Flow in random porous media, Transport in Porous Media, 43, pp. 395-406, (2001)