Martin Rmoutil, Thomas Zürcher
Published 2024-01-27Version 1
Given an F-sigma-delta subset A of the real line R of Lebesgue measure zero, we construct a monotone absolutely continuous function f from R to R such that the little Lipschitz constant of f is equal to infinity exactly at points of A.
Hardy spaces associated with the Dunkl setting on the real line
Sufficient conditions for the existence of packing asymptotics on linear sets of Lebesgue measure zero
A non-sticky Kakeya set of Lebesgue measure zero
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