Dejean's conjecture and Sturmian words

From MaRDI portal
Publication:872047

DOI10.1016/j.ejc.2005.11.005zbMath1111.68096OpenAlexW2070037875WikidataQ57253994 ScholiaQ57253994MaRDI QIDQ872047

Morteza Mohammad-Noori, James D. Currie

Publication date: 27 March 2007

Published in: European Journal of Combinatorics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.ejc.2005.11.005




Related Items

Branching frequency and Markov entropy of repetition-free languagesA proof of Dejean’s conjectureLetter frequency in infinite repetition-free wordsThe undirected repetition threshold and undirected pattern avoidanceOn minimal critical exponent of balanced sequencesMinimal critical exponent of quasiperiodic wordsCircular repetition thresholds on some small alphabets: last cases of Gorbunova's conjectureCritical Exponents of Regular Arnoux-Rauzy SequencesTight Upper Bounds on Distinct Maximal (Sub-)Repetitions in Highly Compressible StringsExtensions and reductions of squarefree wordsAn upper bound on asymptotic repetition threshold of balanced sequences via colouring of the Fibonacci sequenceExtremal overlap-free and extremal \(\beta\)-free binary wordsOn the number of Dejean words over alphabets of 5, 6, 7, 8, 9 and 10 lettersOn extremal properties of the Fibonacci wordGrowth properties of power-free languagesAVOIDING APPROXIMATE SQUARESOn Dejean's conjecture over large alphabetsLeast Periods of Factors of Infinite WordsOn repetition thresholds of caterpillars and trees of bounded degreeBounds for the generalized repetition thresholdLast cases of Dejean's conjectureThe Number of Threshold Words on $n$ Letters Grows Exponentially for Every $n\geq 27$On the number of \(\alpha \)-power-free binary words for \(2<\alpha \leq 7/3\)Dejean's conjecture holds for \(n\geq 30\)On the growth rates of complexity of threshold languagesOn a word avoiding near repeatsOn the D0L Repetition ThresholdHighly nonrepetitive sequences: Winning strategies from the local lemmaThe repetition threshold for binary rich wordsON THE REPETITIVITY INDEX OF INFINITE WORDSDejean's conjecture and letter frequencyDejean's conjecture and letter frequencyDejean's conjecture holds for N ≥ 27ON PANSIOT WORDS AVOIDING 3-REPETITIONSThe weak circular repetition threshold over large alphabetsAsymptotic repetitive threshold of balanced sequences



Cites Work