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Structure of Polyzetas and Lyndon Words

Vietnam Journal of Mathematics, 2013
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On Two-Dimensional Lyndon Words

2013
A Lyndon word is a primitive string which is lexicographically smallest among cyclic permutations of its characters. Lyndon words are used for constructing bases in free algebras, constructing de Bruijn sequences, finding the lexicographically smallest or largest substring in a string, and succinct suffix-prefix matching of highly periodic strings.
Shoshana Marcus, Dina Sokol
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Lyndon factorization of infinite words

1996
Infinite Lyndon words have been introduced in [1], where the authors proved a factorization theorem for infinite words: any infinite word can be written as a non increasing product of Lyndon words, finite and/or infinite. After giving a new characterization of infinite Lyndon words, we concentrate on three well known infinite words and give their ...
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Periodic musical sequences and Lyndon words

Soft Computing, 2004
When one enumerates periodic musical structures, the computation is done up to a cyclic shift. This means that two solutions which are cyclic shifts of one another are considered the same. Lyndon words provide a powerful way to do so. We illustrate this by two examples taken from African traditional music.
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Necklaces and Lyndon words

2010
A sequence that is minimal among all its cyclic rotations is called a necklace (see section 3.5.2 on page 149 for the definition in terms of equivalence classes). Necklaces with k possible values for each element arecalled k-ary (or k-bead) necklaces. We restrict our attention to binary necklaces:only two values are allowed and we represent them by 0 ...
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Sequences of Lyndon Words

1990
A code has bounded synchronization delay if there exists an integer s such that at most s consecutive bits are required to establish word synchronization in any message. The set of Lyndon words of length n, Λ n , is the set obtained by choosing those strings which are lexicographically least in the primitive equivalence classes determined by cyclic ...
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The set of Lyndon words is not context-free

Bull. EATCS, 1997
Summary: A word is primitive if it is not a proper power of a shorter word. A Lyndon word is a primitive word which is minimal under cyclic permutation. The status of the languages \(Q\) of primitive words and \(L\) of Lyndon words with respect to the Chomsky hierarchy appears still to be open. It has been shown by \textit{H. Petersen} [Theor.
Berstel, Jean, Boasson, Luc
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Cartesian and Lyndon trees

Theoretical Computer Science, 2020
Luis Russo, Maxime Crochemore
exaly  

Lyndon words.

Arch. Formal Proofs, 2021
Stepan Holub, Stepán Starosta
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Generalized Lyndon factorizations of infinite words

Theoretical Computer Science, 2020
Amanda Burcroff
exaly  

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