Fractal Geometry Derived from Geometric Inversion

Article Contents

Article Navigation > Applied Mathematics and Mechanics > 1990 > 11(11): 1007-1012

Zhang Yong-ping, Xie He-ping. Fractal Geometry Derived from Geometric Inversion[J]. Applied Mathematics and Mechanics, 1990, 11(11): 1007-1012.

Citation:

Zhang Yong-ping, Xie He-ping. Fractal Geometry Derived from Geometric Inversion[J]. Applied Mathematics and Mechanics, 1990, 11(11): 1007-1012.

Citation:

Zhang Yong-ping, Xie He-ping. Fractal Geometry Derived from Geometric Inversion[J]. Applied Mathematics and Mechanics, 1990, 11(11): 1007-1012.

[1]	Mandelbrot,B.B.,Fractals Forms,Chance and Dimension,Freeman,San Francise(1977).
[2]	Mandelbrot,B.B.,The Fractals Geometry of Nature,Freeman and Company(1983).
[3]	谢和平、陈至达,分形几何及其在断口分析中的应用,MMMⅠ文集(1987).
[4]	谢和平、张永平,分形几何与自然界中的分形几何律,江苏省数学年会((1988,9).
[5]	Underwood,Eruine and Kingshuk Banerji,Invine review fractals in fractography,Materials Science and Engineering,80(1986).
[6]	Gilbert,W.J.,Fractal geometry derived from complex bases,Math.Int.,4,2(1982).
[7]	谢和平、陈至达,分形几何与岩石断裂,力学学报,20, 3 (1988),264.