Results 11 to 20 of about 1,252 (172)
Abelian combinatorics on words: A survey
We survey known results and open problems in abelian combinatorics on words. Abelian combinatorics on words is the extension to the commutative setting of the classical theory of combinatorics on words. The extension is based on \emph{abelian equivalence}, which is the equivalence relation defined in the set of words by having the same Parikh vector ...
Gabriele Fici, Svetlana Puzynina
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The origins of combinatorics on words
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Dominique Perrin
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On the combinatorics of finite words
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Sturmian words: structure, combinatorics, and their arithmetics
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Aldo De Luca
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Search Algorithms for the Combinatorial Generation of Bordered Box Repetition-Free Words [PDF]
A bordered box repetition-free word is a finite word w where any given factor of the form asa, with a ∈ Σ and s ∈ Σ∗, occurs at most once.
Trienko Grobler +3 more
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Gray code order for Lyndon words [PDF]
At the 4th Conference on Combinatorics on Words, Christophe Reutenauer posed the question of whether the dual reflected order yields a Gray code on the Lyndon family. In this paper we give a positive answer.
Vincent Vajnovszki
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We generalize the concept of a fuzzy metric by introducing its approximating counterpart in order to make it more appropriate for the study of some problems related to combinatorics on words.
Raivis Bēts, Alexander Šostak
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Almost Optimal Searching of Maximal Subrepetitions in a Word
For some fixed δ such that ...
Roman Kolpakov
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Interactions between Digital Geometry and Combinatorics on Words [PDF]
We review some recent results in digital geometry obtained by using a combinatorics on words approach to discrete geometry. Motivated on the one hand by the well-known theory of Sturmian words which model conveniently discrete lines in the plane, and on ...
Srečko Brlek
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Prefixes of the Fibonacci word that end with a cube
The Fibonacci word $\mathbf{f} = 010010100100101\cdots $ is one of the most well-studied words in the area of combinatorics on words. It is not periodic, but nevertheless contains many highly periodic factors (contiguous subwords).
Rampersad, Narad
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