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Completing a combinatorial proof of the rigidity of Sturmian ...
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由 G Richomme 著作2012被引用 6 次 — In [7], Séébold (1998) announced that Sturmian words generated by morphisms are all rigid. There was a gap in the proof.
Completing a combinatorial proof of the rigidity of Sturmian ...
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由 G Richomme 著作2012被引用 6 次 — An infinite word generated by a morphism is rigid if all the morphisms which generate this word are powers of a unique morphism.
Completing a Combinatorial Proof of the Rigidity ...
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由 G Richomme 著作2010被引用 6 次 — Completing a Combinatorial Proof of the Rigidity of Sturmian Words Generated by Morphisms · Fonction : Auteur · PersonId : 843930 · IdHAL : seebold.
Completing a Combinatorial Proof of the Rigidity of Sturmian ...
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Combinatorics. Article. Completing a Combinatorial Proof of the Rigidity of Sturmian Words Generated by Morphisms. April 2012; Theoretical Computer Science 428.
Completing a combinatorial proof of the rigidity of Sturmian words ...
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In [7], Seebold (1998) announced that Sturmian words generated by morphisms are all rigid. There was a gap in the proof. This gap is corrected here to ...
Completing a combinatorial proof of the rigidity of Sturmian ...
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TL;DR: This paper completes a combinatorial proof of Seebold's (1998) result that Sturmian words generated by morphisms are all rigid. About: This ...
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Completing a combinatorial proof of the rigidity of Sturmian words generated by morphisms · G. Richomme, Patrice Séébold · Published in Theoretical Computer ...
Completing a combinatorial proof of the rigidity of Sturmian words
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Bibliographic details on Completing a combinatorial proof of the rigidity of Sturmian words generated by morphisms.
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Patrice Séébold
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2024年4月25日 — Completing a combinatorial proof of the rigidity of Sturmian words generated by morphisms. Theor. Comput. Sci. 428: 92-97 (2012); 2011. [j20].
Patrice Séébold Université Paul-Valéry Montpellier · UFR6
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It is weakly Sturmian if it preserves at least one Sturmian word. We prove that a morphism is Sturmian if and only if it keeps the word ba²ba²baba²bab balanced.
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