Optimal Multiple Intervals Discretization of Continuous Attributes for Supervised Learning. - Djamel A. Zighed; Ricco Rakotomalala; Fabien Feschet (KDD, 1997)

ParList: A Parallel Data Structure for Dynamic Load Balancing. - Fabien Feschet; Serge Miguet; Laurent Perroton (J. Parallel Distributed Comput., 1998)

Optimal Time Computation of the Tangent of a Discrete Curve: Application to the Curvature. - Fabien Feschet; Laure Tougne (DGCI, 1999)

A New Methodology to Compare Clustering Algorithms. - Céline Robardet; Fabien Feschet (IDEAL, 2000)

An Experimental Study of Partition Quality Indices in Clustering. - Céline Robardet; Fabien Feschet; Nicolas Nicoloyannis (PKDD, 2000)

Efficient Local Search in Conceptual Clustering. - Céline Robardet; Fabien Feschet (Discovery Science, 2001)

Comparison of Three Objective Functions for Conceptual Clustering. - Céline Robardet; Fabien Feschet (PKDD, 2001)

Generating Isotropic Discrete Waves on Cellular Automata. - Fabien Feschet; Laure Tougne (Int. J. Pattern Recognit. Artif. Intell., 2001)

An approach for the estimation of the precision of a real object from its digitization. - Fabien Feschet; Laure Tougne (Discret. Appl. Math., 2004)

Optimal Blurred Segments Decomposition in Linear Time. - Isabelle Debled-Rennesson; Fabien Feschet; Jocelyne Rouyer-Degli (DGCI, 2005)

Computerized Tomography with Digital Lines and Linear Programming. - Fabien Feschet; Yan Gérard (DGCI, 2005)

Fast Guaranteed Polygonal Approximations of Closed Digital Curves. - Fabien Feschet (SCIA, 2005)

Maximal Digital Straight Segments and Convergence of Discrete Geometric Estimators. - François de Vieilleville; Jacques-Olivier Lachaud; Fabien Feschet (SCIA, 2005)

On digital plane preimage structure. - David Coeurjolly; Isabelle Sivignon; Florent Dupont; Fabien Feschet; Jean-Marc Chassery (Discret. Appl. Math., 2005)

On the min DSS problem of closed discrete curves. - Fabien Feschet; Laure Tougne (Discret. Appl. Math., 2005)

Application of a discrete tomography algorithm to computerized tomography. - Yan Gérard; Fabien Feschet (Electron. Notes Discret. Math., 2005)

Canonical representations of discrete curves. - Fabien Feschet (Pattern Anal. Appl., 2005)

A Generic Approach for n-Dimensional Digital Lines. - Fabien Feschet; Jean-Pierre Reveillès (DGCI, 2006)

Parallelization of a Discrete Radiosity Method. - Rita Zrour; Pierre Y. Chatelier; Fabien Feschet; Rémy Malgouyres (Euro-Par, 2006)

The Exact Lattice Width of Planar Sets and Minimal Arithmetical Thickness. - Fabien Feschet (IWCIA, 2006)

Parallelization of a Discrete Radiosity Method Using Scene Division. - Rita Zrour; Fabien Feschet; Rémy Malgouyres (OTM Conferences (2), 2006)

Optimal blurred segments decomposition of noisy shapes in linear time. - Isabelle Debled-Rennesson; Fabien Feschet; Jocelyne Rouyer-Degli (Comput. Graph., 2006)

Convex Digital Polygons, Maximal Digital Straight Segments and Convergence of Discrete Geometric Estimators. - François de Vieilleville; Jacques-Olivier Lachaud; Fabien Feschet (J. Math. Imaging Vis., 2007)

Tangential Cover for Thick Digital Curves. - Alexandre Faure; Fabien Feschet (DGCI, 2008)

The lattice width and quasi-straightness in digital spaces. - Fabien Feschet (ICPR, 2008)

Robust Decomposition of Thick Digital Shapes. - Alexandre Faure; Fabien Feschet (IWCIA, 2008)

Efficient Lattice Width Computation in Arbitrary Dimension. - Emilie Charrier; Lilian Buzer; Fabien Feschet (DGCI, 2009)

Multiscale Discrete Geometry. - Mouhammad Said; Jacques-Olivier Lachaud; Fabien Feschet (DGCI, 2009)

Multi-primitive Analysis of Digital Curves. - Alexandre Faure; Fabien Feschet (IWCIA, 2009)

Tangential cover for thick digital curves. - Alexandre Faure; Lilian Buzer; Fabien Feschet (Pattern Recognit., 2009)

Gift-wrapping based preimage computation algorithm. - Yan Gérard; David Coeurjolly; Fabien Feschet (Pattern Recognit., 2009)

Linear Decomposition of Planar Shapes. - Alexandre Faure; Fabien Feschet (ICPR, 2010)

Multiscale Analysis from 1D Parametric Geometric Decomposition of Shapes. - Fabien Feschet (ICPR, 2010)

Multiscale Analysis of Digital Segments by Intersection of 2D Digital Lines. - Mouhammad Said; Jacques-Olivier Lachaud; Fabien Feschet (ICPR, 2010)

Introduction to Digital Level Layers. - Yan Gérard; Laurent Provot; Fabien Feschet (DGCI, 2011)

Tool for the Evaluation of Innovative Therapies - Multi-agent based System. - Anastasiya Shtiliyanova; Fabien Feschet; Pascal Pommier (SIMULTECH, 2011)

Computing efficiently the lattice width in any dimension. - Emilie Charrier; Fabien Feschet; Lilian Buzer (Theor. Comput. Sci., 2011)

Scheduling model for a tool evaluating new radiotherapies. - Anastasiya Shtiliyanova; Fabien Feschet; Pascal Pommier (SpringSim (TMS-DEVS), 2012)

Digital Level Layers for Digital Curve Decomposition and Vectorization. - Laurent Provot; Yan Gérard; Fabien Feschet (Image Process. Line, 2014)

Knot Detection from Accumulation Map by Polar Scan. - Adrien Krähenbühl; Bertrand Kerautret; Fabien Feschet (IWCIA, 2015)

Reconstructions of Noisy Digital Contours with Maximal Primitives Based on Multi-scale/Irregular Geometric Representation and Generalized Linear Programming. - Antoine Vacavant; Bertrand Kerautret; Tristan Roussillon; Fabien Feschet (DGCI, 2017)

The Saturated Subpaths Decomposition in Z 2 : a short note on generalized Tangential Cover. - Fabien Feschet (CoRR, 2018)

Super-resolution in Clinical Conditions: Deep Brain Stimulation Case Study. - Fabien Feschet; Jean-Jacques Lemaire (Fundam. Informaticae, 2018)

Implementation of a Denoising Algorithm Based on High-Order Singular Value Decomposition of Tensors. - Fabien Feschet (Image Process. Line, 2019)

Segment- and Arc-Based Vectorizations by Multi-scale/Irregular Tangential Covering. - Antoine Vacavant; Bertrand Kerautret; Fabien Feschet (ISGV, 2021)

Robust reconstructions by multi-scale/irregular tangential covering. - Antoine Vacavant; Bertrand Kerautret; Fabien Feschet (CoRR, 2021)

Full Convexity for Polyhedral Models in Digital Spaces. - Fabien Feschet; Jacques-Olivier Lachaud (DGMM, 2022)

An Envelope Operator for Full Convexity to Define Polyhedral Models in Digital Spaces. - Fabien Feschet; Jacques-Olivier Lachaud (J. Math. Imaging Vis., 2023)

New Characterizations of Full Convexity. - Fabien Feschet; Jacques-Olivier Lachaud (DGMM, 2024)

A Parameter-Free Normal Estimator on Digital Surfaces. - Aude Marêché; Isabelle Debled-Rennesson; Fabien Feschet; Phuc Ngo 001 (ISPR (1), 2024)

New Properties for Full Convex Sets and Full Convex Hulls. - Fabien Feschet; Jacques-Olivier Lachaud (J. Math. Imaging Vis., 2025)