A characterization of the distances between Pisot numbers generating the same number field, with Toufik Zaïmi, in arXiv, 2025.

An exact family of bivariate polynomials and Variants of Chinburg’s Conjectures, with Mahya Mehrabdollahei,  to be appeared in Annales mathématiques du Québec, 2024.

ISOGENIES BETWEEN K3 SURFACES OF THE APERY-FERMI PENCIL, with Odile Lecacheux, in arXiv, 2022.

TRANSCENDENTAL LATTICES OF CERTAIN SINGULAR K3 SURFACES, with Odile Lecacheux, Research Directions in Number Theory: Women in Numbers V, Association for Women in Mathematics Series, Springer, 2021.

Apéry–Fermi pencil of K3-surfaces and 2-isogenies,  with Odile Lecacheux, Journal of the Mathematical Society of Japan, 2020.

SOME OBSERVATIONS ABOUT ISOGENIES BETWEEN K3 SURFACES,  with Odile Lecacheux, in arXiv, 2020.

AUTOMORPHISMS OF CERTAIN NIEMEIER LATTICES AND ELLIPTIC FIBRATIONS, with Odile Lecacheux, ALBANIAN JOURNAL OF MATHEMATICS, 2017.

ON THE MAHLER MEASURE OF HYPERELLIPTIC FAMILIES, with Wadim Zudilin, Annales mathématiques du Québec, 2016.

ON THE MAHLER MEASURE OF A FAMILY OF GENUS 2 CURVES, with Wadim Zudilin, Mathematische Zeitschrift, 2016.

CLASSIFICATIONS OF ELLIPTIC FIBRATIONS OF A SINGULAR K3 SURFACE, with Alice Garbagnati, Ruthi  Hortsch, Odile Lecacheux, Makiko Mase, Cecilia Salgado, and Ursula Whitcher , Research Directions in Number Theory: Women in Numbers Europe, Association for Women in Mathematics Series, Springer ,2015.

Mahler measure of some singular K3-surfaces, with Amy Feaver, Jenny Fuselier, Matilde Lalin, and  Michelle Manes, Contemporary Mathematics, 2013.

A Mahler measure of a K3-hypersurface expressed as a Dirichlet L-series, Canadian Mathematical Bulletin , 2011.

The Mahler measure and the L-series of a singular K3-surface , Publications mathématiques de Besançon, 2010.

Mesure de Mahler d'hypersurfaces K3 , Journal of Number Theory ,  2008.

Mesure de Mahler d'une famille de polynômes, Journal für die reine und angewandte Mathematik (Crelles Journal), 2004.

Bertin, M. J., Decomps-Guilloux, A. , Grandet-Hugot, M. , Pathiaux-Delefosse, M. , & Schreiber, J. P. , Pisot and Salem numbers, 1992, ‎ Birkhäuser Basel,  1992.

Bertin, M.J., & Pathiaux, M. (1987). La conjecture de Lehmer et les petits nombres de Salem. Queen's Papers in Pure and Applied Mathematics, Number 81. Queen's University, Kingston, Ontario.

Ensembles dérivés des ensembles Sigma_(q,h) et de l'ensemble S des nombres de Pisot, Bulletin des Sciences Mathematiques Paris, Numéro 104, 1980.

Anneaux d'invariants d'anneaux de polynômes en caractéristique p,  Comptes rendus de l’Académie des sciences Paris, 1967.

A characterization of two related classes of Salem numbers, with David Boyd,  Journal of Number theory (Volume 50, Number 2), 1995.