Open Access
Issue
RAIRO-Theor. Inf. Appl.
Volume 58, 2024
Article Number 14
Number of page(s) 11
DOI https://doi.org/10.1051/ita/2024011
Published online 22 April 2024
  1. A. Thue, Über unendliche Zeichenreihen. Norske Vid. Selsk. Skr. I Math-Nat. Kl. 7 (1906) 1–22. [Google Scholar]
  2. A. Thue, Über die gegenseitige Loge gleicher Teile gewisser Zeichenreihen. Norske Vid. Selsk. Skr. I Math-Nat. Kl. Chris. 1 (1912) 1–67. [Google Scholar]
  3. F. Dejean, Sur un théorème de Thue. J. Combin. Theory Ser. A 13 (1972) 90–99. [CrossRef] [Google Scholar]
  4. J.-J. Pansiot, À propos d’une conjecture de F. Dejean sur les répétitions dans les mots. Disc. App. Math. 7 (1984) 297–311. [CrossRef] [Google Scholar]
  5. J. Moulin Ollagnier, Proof of Dejean’s conjecture for alphabets with 5, 6, 7, 8, 9, 10 and 11 letters. Theoret. Comp. Sci. 95 (1992) 187–205. [CrossRef] [Google Scholar]
  6. A. Carpi, On Dejean’s conjecture over large alphabets. Theoret. Comput. Sci. 385 (2007) 137–151. [CrossRef] [MathSciNet] [Google Scholar]
  7. J. Currie and M. Mohammad-Noori, Dejean’s conjecture and Sturmian words Eur. J. Combin. 28 (2007) 876–890. [CrossRef] [Google Scholar]
  8. J.D. Currie and N. Rampersad, A proof of Dejean’s conjecture. Math. Comput. 80 (2011) 1063–1070. [CrossRef] [Google Scholar]
  9. M. Rao, Last cases of Dejean’s conjecture. Theoret. Comput. Sci. 412 (2011) 3010–3018. [Google Scholar]
  10. P. Erdős, Some unsolved problems. Michigan Math. J. 4 (1957) 291–300. [MathSciNet] [Google Scholar]
  11. P. Erdős, Some unsolved problems. Magyar Tud. Akad. Mat. Kutató Int. Közl. 6 (1961) 221–254. [MathSciNet] [Google Scholar]
  12. A.A. Evdokimov, Strongly asymmetric sequences generated by a finite number of symbols. Dokl. Akad. Nauk SSSR 179 (1968) 1268–1271. [Google Scholar]
  13. P.A.B. Pleasants, Non-repetitive sequences. Math. Proc. Camb. Philos. Soc. 68 (1970) 267–274. [CrossRef] [Google Scholar]
  14. V. Keränen, Abelian squares are avoidable on 4 letters. Proc. ICALP ’92, edited by W. Kuich. Lecture Notes Comput. Sci., Springer, Berlin 623 (1992) 41–52. [CrossRef] [Google Scholar]
  15. M. Dekking, Strongly non-repetitive sequences and progression-free sets. J. Combin. Theory Ser. A 27 (1979) 181–185. [CrossRef] [MathSciNet] [Google Scholar]
  16. J. Cassaigne and J.D. Currie, Words strongly avoiding fractional powers. Eur. J. Combin. 20 (1999) 725–737. [CrossRef] [Google Scholar]
  17. A.V. Samsonov and A.M. Shur, On Abelian repetition threshold. RAIRO Theor. Inform. Appl. 46 (2011) 147–163. [Google Scholar]
  18. J.D. Currie, What is the Abelian analogue of Dejean’s conjecture? Grammars and automata for string processing. Top. Comput. Math. 9 (2003) 237–242. [Google Scholar]
  19. J.D. Currie, Pattern avoidance: themes and variations. Theoret. Comput. Sci. 339 (2005) 7–18. [CrossRef] [MathSciNet] [Google Scholar]
  20. E.A. Petrova and A.M. Shur, Abelian repetition threshold revisited, in Computer Science - Theory and Applications, CSR 2022, LNiCS, 13296. Springer (2022). [Google Scholar]
  21. G. Fici and S. Puzynina, Abelian combinatorics on words: a survey. Comput. Sci. Rev. 47 (2023) 100532. [CrossRef] [Google Scholar]

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