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Date: 21-8-2021
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A fractal curve created from the base curve and motif illustrated above (Lauwerier 1991, p. 37).
As illustrated above, the number of segments after the th iteration is
(1) |
and the length of each segment is given by
(2) |
so the capacity dimension is
(3) |
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(4) |
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(5) |
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(6) |
(Mandelbrot 1983, p. 48).
The term Minkowski sausage is also used to refer to the Minkowski cover of a curve.
REFERENCES:
Lauwerier, H. Fractals: Endlessly Repeated Geometric Figures. Princeton, NJ: Princeton University Press, pp. 37-38 and 42, 1991.
Mandelbrot, B. B. The Fractal Geometry of Nature. New York: W. H. Freeman, pp. 32 and 48-49, 1983.
Peitgen, H.-O. and Saupe, D. (Eds.). The Science of Fractal Images. New York: Springer-Verlag, p. 283, 1988.
Trott, M. "The Mathematica Guidebooks Additional Material: Vibrating Koch Drum." http://www.mathematicaguidebooks.org/additions.shtml#N_1_07.
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