FIBER CRIMP ANALYSIS BY FRACTAL DIMENSION

被引：14

作者：

MURAOKA, Y

INOUE, K

TAGAYA, H

NISHIZAWA, K

机构：

[1] F&D LAB,TAKARAZUKA,HYOGO 665,JAPAN

[2] SHIGA UNIV,OTSU,SHIGA 520,JAPAN

[3] LAB INTERFACIAL TECH,KITA KU,KYOTO 603,JAPAN

来源：

TEXTILE RESEARCH JOURNAL | 1995年 / 65卷 / 08期

关键词：

D O I：

10.1177/004051759506500804

中图分类号：

TB3 [工程材料学]; TS1 [纺织工业、染整工业];

学科分类号：

0805 ; 080502 ; 0821 ;

摘要：

A box-counting method for determining the fractal dimensions of crimped fibers is discussed in detail. Using nylon 6 crimped filament magnified figures, an application of the method is demonstrated where the box-counting dimension (D-B) of nylon 6 has a distribution of 1.00-1.65. Eight animal fibers, cotton, and two other synthetic crimped fibers are also characterized by D-B distributions of 1.00-1.32. Modified random Koch curves are used to simulate crimped fiber shapes and to examine the relationship between Hausdorff's dimension (D-H) and D-B.

引用

页码：454 / 460

页数：7

共 10 条

[1]

BILLMEYER FW, 1984, TXB POLYMER SCI, P486

[2]

FALCONER KJ, 1990, FRACTAL GEOMETRY MAT, P25

[3]

Hausdorff F, 1919, MATH ANN, V79, P157

[4] THE FRACTAL ASPECTS OF SUMINAGASHI AND MARBLING [J].

ISHII, T ;

MURO, J .

THIN SOLID FILMS, 1989, 178 :109-113

[5]

ISHIMURA S, 1990, FRACTAL MATH, P252

[6]

Kaye B. H., 1989, FRACTAL APPROACH HET, P55

[7]

Mandelbrot B.B., 1983, AMJPHYS

[8]

Peitgen H-O, 1992, FRACTALS CLASSROOM 1, P209

[9]

PFEIFER P, 1984, APPL SURF SCI, V18, P146, DOI 10.1016/0378-5963(84)90042-4

[10]

Pfeifer P, 1989, FRACTAL APPROACH HET, P11

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