1 citations · 1 across the 5 of their papers we have counts for
5 papers
Caps and Wickets
Jakob Führer, Jozsef Solymosi
Let be a 3-uniform linear hypergraph, i.e. any two edges have at most one vertex common. A special hypergraph, {\em wicket}, is formed by three rows and two columns of…
Non-spherical sets versus lines in Euclidean Ramsey theory
David Conlon, Jakob Führer
We show that for every non-spherical set in , there exists a natural number and a red/blue-colouring of for every such that there is no red…
Progressions in Euclidean Ramsey theory
Jakob Führer, Géza Tóth
Conlon and Wu showed that there is a red/blue-coloring of that does not contain red collinear points separated by unit distance and blue collinear po…
Maximal line-free sets in
Christian Elsholtz, Jakob Führer, Erik Füredi +4
We study subsets of that do not contain progressions of length . We denote by the cardinality of such subsets containing a maximal number…
Filling space with hypercubes of two sizes -- The pythagorean tiling in higher dimensions
Jakob Führer
We construct a unilateral lattice tiling of into hypercubes of two differnet side lengths or . This generalizes the Pythagorean tiling in . We a…