Dejean's conjecture holds for N ≥ 27
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Publication:3653095
DOI10.1051/ita/2009017zbMath1192.68497arXiv0901.3188OpenAlexW2170247267WikidataQ123123046 ScholiaQ123123046MaRDI QIDQ3653095
Narad Rampersad, James D. Currie
Publication date: 18 December 2009
Published in: RAIRO - Theoretical Informatics and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0901.3188
Related Items (18)
A proof of Dejean’s conjecture ⋮ The undirected repetition threshold and undirected pattern avoidance ⋮ Growth of power-free languages over large alphabets ⋮ Minimal critical exponent of quasiperiodic words ⋮ Circular repetition thresholds on some small alphabets: last cases of Gorbunova's conjecture ⋮ Tight Upper Bounds on Distinct Maximal (Sub-)Repetitions in Highly Compressible Strings ⋮ Extremal overlap-free and extremal \(\beta\)-free binary words ⋮ On the number of Dejean words over alphabets of 5, 6, 7, 8, 9 and 10 letters ⋮ Growth properties of power-free languages ⋮ On repetition thresholds of caterpillars and trees of bounded degree ⋮ Bounds for the generalized repetition threshold ⋮ Last cases of Dejean's conjecture ⋮ The Number of Threshold Words on $n$ Letters Grows Exponentially for Every $n\geq 27$ ⋮ On the growth rates of complexity of threshold languages ⋮ On the D0L Repetition Threshold ⋮ The repetition threshold for binary rich words ⋮ ON PANSIOT WORDS AVOIDING 3-REPETITIONS ⋮ The weak circular repetition threshold over large alphabets
Cites Work
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