  | Marichal, J.-L., & Zenaïdi, N. (April 2024). A generalization of Bohr–Mollerup’s theorem for higher order convex functions: a tutorial. Aequationes Mathematicae, 98 (2), 455 - 481. doi:10.1007/s00010-023-00968-9  Peer Reviewed verified by ORBi |
  | Michel, L., Nalbach, J., Mathonet, P., Zenaïdi, N., Brown, C. W., Abraham, E., Davenport, J. H., & England, M. (2024). On Projective Delineability. In Proceedings - 2024 26th International Symposium on Symbolic and Numeric Algorithms for Scientific Computing, SYNASC 2024. United States: Institute of Electrical and Electronics Engineers Inc. doi:10.1109/SYNASC65383.2024.00015 Peer reviewed |
Michel, L., Mathonet, P., & Zenaïdi, N. (2024). On Minimal and Minimum Cylindrical Algebraic Decompositions. In International Symposium on Symbolic and Algebraic Computation (ISSAC ’24). New York, United States - New York: ACM. doi:10.1145/3666000.3669704 Peer reviewed |
 | Weelen, T., Zenaïdi, N., Mathonet, P., & Bastin, T. (17 May 2023). Entanglement classification schemes : comparison between Majorana representation and algebraic geometry approaches [Poster presentation]. Belgian Physical Society conference, Namur, Belgium. Editorial reviewed |
 | Weelen, T., Zenaïdi, N., Mathonet, P., & Bastin, T. (06 March 2023). Entanglement classification schemes : comparison between Majorana representation and algebraic geometry approaches [Poster presentation]. DPG-Frühjahrstagung (DPG Spring Meeting) of the Atomic, Molecular, Quantum Optics and Photonics Section (SAMOP), Hannover, Germany. Editorial reviewed |
 | Mathonet, P., Rigo, M., Stipulanti, M., & Zenaïdi, N. (2022). On digital sequences associated with Pascal's triangle. Aequationes Mathematicae. doi:10.1007/s00010-022-00932-z Peer Reviewed verified by ORBi |
 | Marichal, J.-L., & Zenaïdi, N. (2022). A generalization of Bohr-Mollerup's theorem for higher order convex functions. Cham, Switzerland: Springer. doi:10.1007/978-3-030-95088-0 Peer reviewed |
