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DIMENSIONS FOR RANDOM SELF-CONFORMAL SETS
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作者 liu yanyan and wu jun (wuhan university,china) 《Analysis in Theory and Applications》 2003年第4期342-354,共13页
A set is called regular if its Hausdorff dimension and upper box-counting dimension coincide. In this paper,we prove that the random self-conformal set is regular almost surely. Also we determine the dimensions for a ... A set is called regular if its Hausdorff dimension and upper box-counting dimension coincide. In this paper,we prove that the random self-conformal set is regular almost surely. Also we determine the dimensions for a class of random self-conformal sets. 展开更多
关键词 Random self-conformal set Hausdorff dimension Box-counting dimension.
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