FMF, Mathematical Library, Lj. (MAKLJ)
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The topology of systems of hyperspaces determined by dimension functionsBanakh, Taras, 1968- ; Mazurenko, NataliaGiven a non-degenerate Peano continuum ▫$X$▫, a dimension function ▫$D \colon 2_\ast^X \to [0, \infty]$▫ defined on the family ▫$2_\ast^X$▫ of compact subsets of ▫$X$▫, and a subset ▫$\Gamma \subset ... [0,\infty)$▫, we recognize the topological structure of the system ▫$\langle 2^X, D_{\le \gamma}(X) \rangle_{\alpha \in \Gamma}$▫, where ▫$2^X$▫ is the hyperspace of non-empty compact subsets of ▫$X$▫ and ▫$D_{\le \gamma}(X)$▫ is the subspace of ▫$2^X$▫, consisting of non-empty compact subsets ▫$K \subset X$▫ with ▫$D(K) \le \gamma$▫.Source: Proceedings of the Infinite Dimensional Analysis and Topology (IDAT) Conference 2009 (Str. 43-53)Type of material - conference contributionPublish date - 2009Language - englishCOBISS.SI-ID - 15522393
Author
Banakh, Taras, 1968- |
Mazurenko, Natalia
Topics
topologija |
hiperprostor |
Hausdorffova dimenzija |
Hilbertova kocka |
mathematics |
topology |
hyperspace |
dimension function |
Hausdorff dimension |
Hilbert cube |
absorbing system

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Banakh, Taras, 1968- | 31193 |
Mazurenko, Natalia | ![]() |
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