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Kreczman Savinien

Département de mathématique > Mathématiques discrètes

Mathematics

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Main Referenced Co-authors
Charlier, Emilie  (4)
Cisternino, Célia  (2)
Eric Rowland (1)
Luca Prigioniero (1)
Stipulanti, Manon  (1)
Main Referenced Keywords
Alternate base (1); Alternate bases (1); Automatic sequences (1); Constant-recursive sequences (1); dominant root (1);
Main Referenced Disciplines
Mathematics (10)

Publications (total 10)

The most downloaded
89 downloads
Kreczman, S., Luca Prigioniero, Eric Rowland, & Stipulanti, M. (2023). Magic numbers in periodic sequences. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/300422. https://hdl.handle.net/2268/300422

Charlier, E., Cisternino, C., & Kreczman, S. (2024). On periodic alternate base expansions. Journal of Number Theory, 254, 184-198. doi:10.1016/j.jnt.2023.07.008
Peer Reviewed verified by ORBi

Kreczman, S. (23 May 2023). Regularity of the language of greedy numeration systems [Paper presentation]. Numeration 2023, Liège, Belgium.

Kreczman, S., & Charlier, E. (04 April 2023). Régularité de langages générés par un système de numération glouton [Poster presentation]. Journées Nationales de l’Informatique Mathématique, Paris, France.

Kreczman, S., Luca Prigioniero, Eric Rowland, & Stipulanti, M. (2023). Magic numbers in periodic sequences. ORBi-University of Liège. https://orbi.uliege.be/handle/2268/300422.

Charlier, E., & Kreczman, S. (2023). On the regularity of greedy dominant root numeration systems. In Actes de Numeration 2023. Liège, Belgium: Université de Liège.
Peer reviewed

Kreczman, S. (05 September 2022). On periodic alternate base expansions [Paper presentation]. Journées Montoises d'Informatique Théorique 2022, Prague, Czechia.

Kreczman, S. (14 June 2022). Alternate bases where all rational numbers have periodic expansions [Paper presentation]. Journées SDA2 2022, Liège, Belgium.

Kreczman, S. (08 June 2022). Alternate bases where all rational numbers have periodic expansions [Paper presentation]. Workshop à l'occasion de la défense de thèse de Célia Cisternino, Liège, Belgium.

Kreczman, S. (30 March 2022). Alternate bases where all rational numbers have periodic representations [Paper presentation]. Séminaire Compréhensible, Liège, Belgium.

Charlier, E., Cisternino, C., & Kreczman, S. (2022). On periodic alternate base expansions. In Actes des 18èmes Journées Montoises d'Informatique Théorique. Prague, Czechia: Czech Technical University in Prague.
Peer reviewed

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