Bidimensional Sturmian Sequences and Substitutions. - Thomas Fernique (Developments in Language Theory, 2005)

Planar Dimer Tilings. - Olivier Bodini; Thomas Fernique (CSR, 2006)

Multidimensional Sturmian Sequences and Generalized Substitutions. - Thomas Fernique (Int. J. Found. Comput. Sci., 2006)

Functional stepped surfaces, flips, and generalized substitutions. - Pierre Arnoux; Valérie Berthé; Thomas Fernique; Damien Jamet (Theor. Comput. Sci., 2007)

Local rule substitutions and stepped surfaces. - Thomas Fernique (Theor. Comput. Sci., 2007)

A characterization of flip-accessibility for rhombus tilings of the whole plane. - Olivier Bodini; Thomas Fernique; Eric Rémila (Inf. Comput., 2008)

Distances on Lozenge Tilings. - Olivier Bodini; Thomas Fernique; Eric Rémila (DGCI, 2009)

Generation and recognition of digital planes using multi-dimensional continued fractions. - Thomas Fernique (Pattern Recognit., 2009)

Stochastic Flips on Two-letter Words. - Olivier Bodini; Thomas Fernique; Damien Regnault (ANALCO, 2010)

Combinatorial Substitutions and Sofic Tilings. - Thomas Fernique; Nicolas Ollinger (JAC, 2010)

Stochastic Flips on Dimer Tilings - Thomas Fernique; Damien Regnault (CoRR, 2011)

Brun expansions of stepped surfaces. - Valérie Berthé; Thomas Fernique (Discret. Math., 2011)

Distances on rhombus tilings. - Olivier Bodini; Thomas Fernique; Michaël Rao; Eric Rémila (Theor. Comput. Sci., 2011)

Local Rules for Computable Planar Tilings - Thomas Fernique; Mathieu Sablik (AUTOMATA & JAC, 2012)

The Ammann-Beenker tilings revisited - Nicolas Bedaride; Thomas Fernique (CoRR, 2012)

When periodicities enforce aperiodicity. - Nicolas Bedaride; Thomas Fernique (CoRR, 2013)

No Weak Local Rules for the 4p-Fold Tilings. - Nicolas Bédaride; Thomas Fernique (Discret. Comput. Geom., 2015)

Effective S-adic Symbolic Dynamical Systems. - Valérie Berthé; Thomas Fernique; Mathieu Sablik (CiE, 2016)

Weak colored local rules for planar tilings. - Thomas Fernique; Mathieu Sablik (CoRR, 2016)

Yet Another Proof of the Aperiodicity of Robinson Tiles. - Thomas Fernique (CoRR, 2017)

Canonical projection tilings defined by patterns. - Nicolas Bédaride; Thomas Fernique (CoRR, 2018)

Compact packings of space with three sizes of spheres. - Thomas Fernique (CoRR, 2019)

A Densest ternary circle packing in the plane. - Thomas Fernique (CoRR, 2019)

Density of Binary Compact Disc Packings. - Thomas Fernique; Nicolas Bédaride (CoRR, 2020)

Compact Packings are not always the Densest. - Thomas Fernique; Daria Pchelina (CoRR, 2021)

Compact Packings of Space with Two Sizes of Spheres. - Thomas Fernique (Discret. Comput. Geom., 2021)

Compact Packings of the Plane with Three Sizes of Discs. - Thomas Fernique; Amir Hashemi; Olga Sizova (Discret. Comput. Geom., 2021)

A General Approach to Ammann Bars for Aperiodic Tilings. - Carole Porrier; Thomas Fernique (LATIN, 2022)

Purely local growth of a quasicrystal. - Thomas Fernique; Ilya Galanov (CoRR, 2022)

Geometrical Penrose Tilings have Finite Type. - Thomas Fernique; Victor H. Lutfalla (CoRR, 2022)

Density of Binary Disc Packings: The Nine Compact Packings. - Nicolas Bédaride; Thomas Fernique (Discret. Comput. Geom., 2022)

When Ternary Triangulated Disc Packings Are Densest: Examples, Counter-Examples and Techniques. - Thomas Fernique; Daria Pchelina (SoCG, 2023)

Shield tilings. - Thomas Fernique; Olga Mikhailovna Sizova (CoRR, 2023)

Density of binary disc packings: Playing with stoichiometry. - Thomas Fernique (J. Comb. Theory A, 2023)

Density of triangulated ternary disc packings. - Thomas Fernique; Daria Pchelina (Comput. Geom., 2023)

Square-Triangle Tilings: Lift & Flip to Sample? - Thomas Fernique; Olga Mikhailovna Sizova (GASCom, 2024)

Ammann Bars for Octagonal Tilings. - Thomas Fernique; Carole Porrier (Discret. Math. Theor. Comput. Sci., 2024)

Geometrical Penrose tilings are characterized by their 1-atlas. - Thomas Fernique; Victor H. Lutfalla (Theor. Comput. Sci., 2024)

Density of Binary Disc Packings: Lower and Upper Bounds. - Thomas Fernique (Exp. Math., 2024)

Packing unequal disks in the Euclidean plane. - Thomas Fernique (Comput. Geom., 2025)

Bounding the density of binary sphere packing. - Thomas Fernique; Daria Pchelina (CoRR, 2025)