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20142024
most citedRiesz sequences and generalized arithmetic progressions

1 citations · 2 across the 7 of their papers we have counts for

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6 papers · 1 filter

math.CO2024

Functional tilings and the Coven-Meyerowitz tiling conditions

Gergely Kiss, Itay Londner, Máté Matolcsi +1

Coven and Meyerowitz formulated two conditions which have since been conjectured to characterize all finite sets that tile the integers by translation. By periodicity, this conject…

math.CO2024

A lonely weak tile

Gergely Kiss, Itay Londner, Máté Matolcsi +1

The notion of weak tiling was a key ingredient in the proof of Fuglede's spectral set conjecture for convex bodies \cite{conv}, due to the fact that every spectral set tiles its co…

math.CO2024

Splitting for integer tilings

Izabella Łaba, Itay Londner

We consider translational integer tilings by finite sets . We introduce a new method based on \emph{splitting}, together with a new combinatorial interpretation…

math.CO2022★ 1 cited

The Coven-Meyerowitz tiling conditions for 3 prime factors: the even case

Izabella Laba, Itay Londner

We consider finite sets tiles the integers by translations. By periodicity, any such tiling is equivalent to a factorization of a fini…

math.CO2021

The Coven-Meyerowitz tiling conditions for 3 odd prime factors

Izabella Laba, Itay Londner

It is well known that if a finite set tiles the integers by translations, then the translation set must be periodic, so that the tiling is equivalent to a fact…

math.CO2021

Combinatorial and harmonic-analytic methods for integer tilings

Izabella Laba, Itay Londner

A finite set of integers tiles the integers by translations if can be covered by pairwise disjoint translated copies of . Restricting attention to one tiling pe…