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Overlap-free morphisms and finite test-sets
Gwenaël Richomme
,
Francis Wlazinski
Discrete Applied Mathematics, 2004, 143 (1-3), pp.92-109
Article dans une revue
hal-00598221v1
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k-anti-power uniform morphisms
Francis Wlazinski
2024
Pré-publication, Document de travail
hal-04375742v2
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A k-power-free morphism is a (k + 1)-power-free morphism for any integer k ≥ 5
Francis Wlazinski
2023
Pré-publication, Document de travail
hal-04196736v1
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Morphismes procycliques
Francis Wlazinski
2024
Pré-publication, Document de travail
hal-01896212v3
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3-anti-power uniform morphisms
Francis Wlazinski
2023
Pré-publication, Document de travail
hal-02279489v4
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A uniform cube-free morphism is $k$-power-free for all integers $k \geq 4$
Francis Wlazinski
2016
Pré-publication, Document de travail
hal-01417750v1
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Some results on k-power-free morphisms
Gwenaël Richomme
,
Francis Wlazinski
Theoretical Computer Science, 2002, 273, pp.119-142
Article dans une revue
hal-00598215v1
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Procyclic morphisms
Francis Wlazinski
2024
Pré-publication, Document de travail
hal-04546070v1
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Existence of finite test-sets for k-power-freeness of uniform morphisms
Gwenaël Richomme
,
Francis Wlazinski
Discrete Applied Mathematics, 2007, 155 (15), pp.2001-2016
Article dans une revue
hal-00015775v1
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Reduction in non-(k + 1)-power-free morphisms
Francis Wlazinski
2014
Pré-publication, Document de travail
hal-01214185v1
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