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Dejean's conjecture holds for n ≥ 27 

Currie, James; Rampersad, Narad (EDP Sciences, 2009)
We show that Dejean’s conjecture holds for n ≥ 27. This brings the final resolution of the conjecture by the approach of Moulin Ollagnier within range of the computationally feasible.
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Infinite words containing squares at every position 

Currie, James; Rampersad, Narad (EDP Sciences, 2010)
Richomme asked the following question: what is the infimum of the real numbers α > 2 such that there exists an infinite word that avoids α-powers but contains arbitrarily large squares beginning at every position? We resolve ...
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The Number of Ternary Words Avoiding Abelian Cubes Grows Exponentially 

Currie, James; Rampersad, Narad; Aberkane, Ali (2004-06-19)
We show that the number of ternary words of length n avoiding abelian cubes grows faster than r^n, where r = 2^{1/24}
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A family of formulas with reversal of high avoidability index 

Currie, James; Mol, Lucas; Rampersad, Narad (World Scientific, 2017)
We present an infinite family of formulas with reversal whose avoidability index is bounded between 4 and 5, and we show that several members of the family have avoidability index 5. This family is particularly interesting ...

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Author
Currie, James (4)
Rampersad, Narad (4)
Aberkane, Ali (1)Mol, Lucas (1)Subjectcombinatorics on words, non-repetitive words, Abelian cubes, decision procedure, enumeration (1)combinatorics on words, pattern avoidance, patterns with reversal, avoidability index (1)Dejean’s conjecture (1)Fractional exponent (1)Infinite words (1)Power-free words (1)Repetitions in words (1)Squares (1)... View MoreDate Issued2010 - 2017 (2)2004 - 2009 (2)Has File(s)Yes (4)

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