Titlebook: Combinatorics on Words; 11th International C Sre?ko Brlek,Francesco Dolce,élise Vandomme Conference proceedings 2017 Springer International

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https://doi.org/10.1007/978-3-030-32875-7hey have different (antifactorial) sets of minimal forbidden factors. There exist algorithms for computing the minimal forbidden factors of a word, as well as of a regular factorial language. Conversely, Crochemore et al.?[IPL, 1998] gave an algorithm that, given the trie recognizing a finite antifa

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https://doi.org/10.1007/978-3-319-59454-5ally smallest string in an equivalence class of strings induced by the CCR. We prove that a concatenation of the cycles of the CCR forms a de Bruijn sequence when the cycles are ordered in colexicographic order with respect to their co-necklace representatives. We also give an algorithm that produce

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Smart Innovation, Systems and Technologies permutations: give an alphabet . and a morphism or antimorphism . on ., whose restriction to . is a permutation, . is an [.]-repetition if there exists . such that ., for some .. In this paper, we extend a series of classical repetition enforcing word equations to this general setting to obtain a s

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Innovations in Smart Universities,le letters . and ., with the standard morphism of the class as the smallest element in this order. We show that a lexicographic order on the morphisms of the given conjugation class can be defined that matches the conjugation order.

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https://doi.org/10.1007/978-3-031-16704-1 . ., as the maximal exponential growth rate of a complexity function smaller than .. This is in general smaller than ., and more difficult to compute; we give an algorithm to estimate it. The quantity . is used to compute the Hausdorff dimension of the set of real numbers whose expansions in a give

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