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View all- Franz ASchulzky CNgoc Anh3 DSeeger SBalg JHoffmann K(2006)Random Walks on FractalsParallel Algorithms and Cluster Computing10.1007/3-540-33541-2_17(303-313)Online publication date: 2006
We present a new algorithm to calculate the random walk dimension of finitely ramified Sierpinski carpets. The fractal structure is interpreted as a resistor network for which the resistance scaling exponent is calculated using Mathematica. A fractal form ...
Discrete self-similar fractals have been studied as test cases for self-assembly ever since Winfree exhibited a tile assembly system in which the Sierpinski triangle self-assembles. For strict self-assembly, where tiles are not allowed to be placed ...
In 23], Klav ar and Milutinović (1997) proved that there exist at most two different shortest paths between any two vertices in Sierpiński graphs S k n , and showed that the number of shortest paths between any fixed pair of vertices of S k n can be ...
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