Publications and communications of France Gheeraert

Gheeraert, F. (19 March 2024). Dendricité : quand les mots rencontrent les graphes [Paper presentation]. Journées Amiens/Calais de dynamique et probabilité, Calais, France.

Gheeraert, F. (28 February 2024). How extensions impact the factor complexity of morphic images [Paper presentation]. Combinatorics on Words, Marseille, France.

Gheeraert, F., Romana, G., & Stipulanti, M. (2024). String attractors of some simple-Parry automatic sequences. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/314514.

Gheeraert, F. (2023). A study of dendricity through the lens of morphisms [Doctoral thesis, ULiège - Université de Liège]. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/308754

Gheeraert, F. (08 December 2023). A study of dendricity through the lens of morphisms [Paper presentation]. Discrete Mathematics Seminar, Liège, Belgium.

Gheeraert, F. (October 2023). Some properties of morphic images of (eventually) dendric words. Monatshefte für Mathematik, 202 (2), 335 - 351. doi:10.1007/s00605-023-01877-4

Gheeraert, F. (06 July 2023). Some known results and open questions about eventually dendric shift spaces [Paper presentation]. Dyadisc 6, Amiens, France.

Gheeraert, F. (12 June 2023). String attractors of fixed points of k-bonacci-like morphisms [Paper presentation]. WORDS 2023, Umeå, Sweden.

Gheeraert, F., Stipulanti, M., & Giuseppe Romana. (2023). String attractors of fixed points of k-bonacci-like morphisms. In A. Frid & R. Mercaş (Eds.), Combinatorics on Words. WORDS 2023. Cham, Switzerland: Springer. doi:10.1007/978-3-031-33180-0_15

Gheeraert, F. (26 May 2023). Numeration systems and string attractors [Paper presentation]. Numeration 2023, Liège, Belgium.

Gheeraert, F. (04 April 2023). Sturmian and dendric words [Poster presentation]. Journées nationales du GDR IM, Paris, France.

Gheeraert, F. (14 March 2023). Dendric words and morphisms [Paper presentation]. Seminar of the Department of Mathematics and Computer Science, Palermo, Italy.

Cassaigne, J., Gheeraert, F., Restivo, A., Romana, G., Sciortino, M., & Stipulanti, M. (2023). New string attractor-based complexities for infinite words. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/309672.

Gheeraert, F. (14 November 2022). A different family of graphs to characterize dendric shift spaces [Paper presentation]. Rencontre IZES 2022, Bordeaux, France.

Gheeraert, F. (06 September 2022). Morphic images of (eventually) dendric words [Paper presentation]. Journées montoises d'informatique théorique, Praha, Czechia.

Gheeraert, F. (16 June 2022). S-adic characterization of minimal dendric shifts: an example [Paper presentation]. Dyadisc 5, Liège, Belgium.

Gheeraert, F. (30 May 2022). Dendric words and strongly left proper morphisms [Paper presentation]. Séminaire du GT Combinatoire et Interactions, Bordeaux, France.

Gheeraert, F. (25 April 2022). Dendric preserving morphisms [Paper presentation]. Séminaire interne des doctorants de l'UR Mathematics, Liège, Belgium.

Gheeraert, F., & Leroy, J. (2022). S-adic characterization of minimal dendric shifts. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/313037.

Gheeraert, F. (30 November 2021). S-adic characterization of dendric languages: ternary case [Paper presentation]. SDA2, Caen, France.

Gheeraert, F. (11 October 2021). S-adic characterization of dendric languages: ternary case [Paper presentation]. One World Combinatorics on Words Seminar.

Gheeraert, F., Lejeune, M., & Leroy, J. (2021). S-adic characterization of minimal ternary dendric shifts. Ergodic Theory and Dynamical Systems. doi:10.1017/etds.2021.84

Gheeraert, F. (08 July 2021). S-adic characterization of dendric shift spaces [Poster presentation]. Dyadisc 4, Amiens, France.

Gheeraert, F. (05 May 2021). Caractérisation S-adique des dendriques [Paper presentation]. Discrete Mathematics Seminar, Liège, Belgium.

Gheeraert, F. (18 November 2020). Caractérisation S-adique des sous-shifts dendriques ternaires [Paper presentation]. Séminaires compréhensibles des doctorants de l'UR Mathematics, Liège, Belgium.