Local Turn-Boundedness: A Curvature Control for a Good Digitization. - Étienne Le Quentrec; Loïc Mazo; Étienne Baudrier; Mohamed Tajine (DGCI, 2019)

Local Turn-Boundedness: A Curvature Control for Continuous Curves with Application to Digitization. - Étienne Le Quentrec; Loïc Mazo; Étienne Baudrier; Mohamed Tajine (J. Math. Imaging Vis., 2020)

Locally Turn-Bounded Curves Are Quasi-Regular. - Étienne Le Quentrec; Loïc Mazo; Étienne Baudrier; Mohamed Tajine (DGMM, 2021)

LTB curves with Lipschitz turn are par-regular. - Étienne Le Quentrec; Loïc Mazo; Étienne Baudrier; Mohamed Tajine (CoRR, 2021)

Courbes à courbure totale localement bornée et leurs applications en géométrie discrète. (Locally turn-bounded curves and their Aapplications in digital geometry). - Étienne Le Quentrec (2021)

Monotonic Sampling of a Continuous Closed Curve with Respect to Its Gauss Digitization: Application to Length Estimation. - Étienne Le Quentrec; Loïc Mazo; Étienne Baudrier; Mohamed Tajine (J. Math. Imaging Vis., 2022)

Guest Editorial: Special Issue on Discrete Geometry and Mathematical Morphology. - Étienne Baudrier; Adrien Krähenbühl; Étienne Le Quentrec; Benoît Naegel (J. Math. Imaging Vis., 2023)

A Survey on 2D Euclidean Curve Classes in Discrete Geometry with New Results. - Étienne Le Quentrec; Étienne Baudrier; Clément Jacquot (DGMM, 2024)