Quasisymmetrically Minimal Moran Sets
2013 ◽
Vol 56
(2)
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pp. 292-305
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AbstractM. Hu and S. Wen considered quasisymmetrically minimal uniform Cantor sets of Hausdorff dimension 1, where at the k-th set one removes from each interval I a certain number nk of open subintervals of length ck|I|, leaving (nk + 1) closed subintervals of equal length. Quasisymmetrically Moran sets of Hausdorff dimension 1 considered in the paper are more general than uniform Cantor sets in that neither the open subintervals nor the closed subintervals are required to be of equal length.
2019 ◽
Vol 2019
(746)
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pp. 149-170
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1965 ◽
Vol 61
(3)
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pp. 679-694
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2012 ◽
Vol 32
(7)
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pp. 2417-2436
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Keyword(s):
2005 ◽
Vol 134
(05)
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pp. 1347-1354
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2009 ◽
Vol 29
(1)
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pp. 201-221
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1994 ◽
Vol 4
(10)
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pp. 1861-1869
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2000 ◽
Vol 43
(3)
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pp. 330-342
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