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Cyclic Complexity of Some Infinite Words and Generalizations 

Krawchuk, Colin; Rampersad, Narad (Integers, 2018-03)
Cassaigne et al. introduced the cyclic complexity function c_x(n), which gives the number of cyclic conjugacy classes of length-n factors of a word x. We study the behavior of this function for the Fibonacci word f and the ...
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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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Words without Near-Repetitions 

Currie, J.; Bendor-Samuel, A. (Canadian Mathematical Society, 1992-06-01)
We find an infinite word w on four symbols with the following property: Two occurrences of any block in w must be separated by more than the length of the block. That is, in any subword of w of the form xyx, the length of ...

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AuthorRampersad, Narad (2)Bendor-Samuel, A. (1)Currie, J. (1)Currie, James (1)Krawchuk, Colin (1)Subject
Infinite words (3)
Pattern avoidance (1)Power-free words (1)Squares (1)... View MoreDate Issued2010 - 2018 (2)1992 - 1999 (1)Has File(s)Yes (3)

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