Authors: X. Wang 1 and J. Wu 2
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  • 1 Hubei University of Economics School of Information Management Wuhan Hubei 430205 P.R. China
  • 2 Huazhong University of Science and Technology Department of Mathematics Wuhan Hubei 430074 P.R. China
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Abstract  

In [10], the notion of homogeneous perfect sets as a generalization of Cantor type sets is introduced and their Hausdorff and lower box-counting dimensions are studied. In this paper, we determine their exact packing and upper box-counting dimensions based on the length of their fundamental intervals and the gaps between them. Some known results concerning the dimensions of Cantor type sets are generalized.

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