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  • We prove that each analytic set contains a universally null set of the same Hausdorff dimension and that each metric space contains a universally null set of Hausdorff dimension no less than the topological dimension of the space. Similar results also hold for universally meager sets. An essential part of the construction involves an analysis of Lipschitz-like mappings of separable metric spaces onto Cantor cubes and self-similar sets.
  • We prove that each analytic set contains a universally null set of the same Hausdorff dimension and that each metric space contains a universally null set of Hausdorff dimension no less than the topological dimension of the space. Similar results also hold for universally meager sets. An essential part of the construction involves an analysis of Lipschitz-like mappings of separable metric spaces onto Cantor cubes and self-similar sets. (en)
Title
  • Universal measure zero, large Hausdorff dimension, and nearly Lipschitz maps.
  • Universal measure zero, large Hausdorff dimension, and nearly Lipschitz maps. (en)
skos:prefLabel
  • Universal measure zero, large Hausdorff dimension, and nearly Lipschitz maps.
  • Universal measure zero, large Hausdorff dimension, and nearly Lipschitz maps. (en)
skos:notation
  • RIV/68407700:21110/12:00203412!RIV13-MSM-21110___
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  • Z(MSM6840770006)
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  • 2
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  • 176004
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  • RIV/68407700:21110/12:00203412
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  • Universally null; universally meager; Hausdorff dimension; upperHausdorff dimension; Cantor cube, nearly Lipschitz mapping, monotone metric space (en)
http://linked.open.../riv/klicoveSlovo
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  • PL - Polská republika
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  • [E4D0D07F453F]
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  • Fundamenta Mathematicae
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  • 218
http://linked.open...iv/tvurceVysledku
  • Zindulka, Ondřej
http://linked.open...ain/vavai/riv/wos
  • 000310111200001
http://linked.open...n/vavai/riv/zamer
issn
  • 0016-2736
number of pages
http://bibframe.org/vocab/doi
  • 10.4064/fm218-2-1
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  • 21110
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