activity
20042021
most citedTranslating the Cantor set by a random

17 citations · 34 across the 7 of their papers we have counts for

collaborators

7 papers

cs.IT2021

The Covering Radius of the Reed-Muller Code in

Randall Dougherty, R. Daniel Mauldin, Mark Tiefenbruck

We present methods for computing the distance from a Boolean polynomial on variables of degree (i.e., a member of the Reed-Muller code ) to the space of lower-…

math.CA2013

On the Steinhaus tiling problem in three dimensions

Daniel Goldstein, R. Daniel Mauldin

H. Steinhaus asked in the 1950's whether there exists a set in the plane R^2 meeting every isometric copy of Z^2 in precisely one point. Such a "Steinhaus set" was constructed by J…

math.LO2013

CH, V=L, Disintegrations of Measures, and Π^1_1 Sets

Karl Backs, Steve Jackson, R. Daniel Mauldin

In 1950 Maharam asked whether every disintegration of a -finite measure into -finite measures is necessarily uniformly -finite. Over the years under special conditions on…

math.CO2012

The motif problem

E. Rodney Canfield, Ron Fertig, R. Daniel Mauldin +1

Fix a choice and ordering of four pairwise non-adjacent vertices of a parallelepiped, and call a motif a sequence of four points in R^3 that coincide with these vertices for some,…

cs.CC2012★ 17 cited

Translating the Cantor set by a random

Randall Dougherty, Jack Lutz, R. Daniel Mauldin +1

We determine the constructive dimension of points in random translates of the Cantor set. The Cantor set "cancels randomness" in the sense that some of its members, when added to M…

math.DS2005★ 3 cited

Divergent Square Averages

Zoltan Buczolich, R. Daniel Mauldin

We answer a question of J. Bourgain. We show that the sequence n^2 is L^1-universally bad.