activity
20122026
most citedHausdorff dimension of metric spaces and Lipschitz maps onto cubes

11 citations · 13 across the 5 of their papers we have counts for

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Showing 2018Show all

3 papers · 1 filter

math.GN2018

Meager-additive sets in topological groups

Ondrej Zindulka

By the Galvin-Mycielski-Solovay theorem, a subset of the line has Borel's strong measure zero if and only if for each meager set . A set $X\subseteq\math…

math.LO2018

Strong measure zero and meager-additive sets through the prism of fractal measures

Ondrej Zindulka

We develop a theory of \emph{sharp measure zero} sets that parallels Borel's \emph{strong measure zero}, and prove a theorem analogous to Galvin-Myscielski-Solovay Theorem, namely…

math.CA2018

Mapping Analytic sets onto cubes by little Lipschitz functions

Jan Malý, Ondřej Zindulka

A mapping between metric spaces is called \emph{little Lipschitz} if the quantity is…