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An algorithm for computing the centered Hausdorff measure of self-similar sets
centered Hausdorff measure self-similar sets computability of fractal measures
2011/9/15
Abstract: We provide an algorithm for computing the centered Hausdorff measure of self-similar sets satisfying the strong separation condition. We prove the convergence of the algorithm and test its u...
A measure for the description of the chirality of triangles is introduced. The measure $X\delta$ is zero for triangles with at least one mirror axe, i.e. equilateral or isosceles triangles, and positi...
Scaling Equation for Invariant Measure
invariant measure iterated system scaling equations wavelet transform
2007/8/15
2003Vol.39No.3pp.295-296DOI:
Scaling Equation for Invariant Measure
LIU Shi-Kuo,1 FU Zun-Tao,1,2 LIU Shi-Da,1,2
and REN Kui1
1 School of Physics, Peking University, Beij...
On the Lebesgue Measure of Self-Affine Sets
Multi-attractors self-affine tiles iterated function systems
2010/3/1
Flaherty and Wang studied Haar-type multiwavelets and multi-tiles. The information on what digit sets give multi-attractors with positive Lebesgue measure is very limited. In this note, we give a few ...