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Thomas Fernique
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- affiliation: LIRMM Montpellier, France
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2020 – today
- 2024
- [j15]Thomas Fernique:
Density of Binary Disc Packings: Lower and Upper Bounds. Exp. Math. 33(2): 235-246 (2024) - [j14]Thomas Fernique, Victor H. Lutfalla
:
Geometrical Penrose tilings are characterized by their 1-atlas. Theor. Comput. Sci. 1022: 114883 (2024) - [c13]Thomas Fernique, Olga Mikhailovna Sizova:
Square-Triangle Tilings: Lift & Flip to Sample? GASCom 2024: 92-95 - 2023
- [j13]Thomas Fernique, Daria Pchelina
Density of triangulated ternary disc packings. Comput. Geom. 115: 102032 (2023) - [j12]Thomas Fernique
Density of binary disc packings: Playing with stoichiometry. J. Comb. Theory A 194: 105690 (2023) - [c12]Thomas Fernique, Daria Pchelina:
When Ternary Triangulated Disc Packings Are Densest: Examples, Counter-Examples and Techniques. SoCG 2023: 32:1-32:17 - [i25]Thomas Fernique:
Packing unequal disks in the Euclidean plane. CoRR abs/2305.12919 (2023) - [i24]Thomas Fernique, Olga Mikhailovna Sizova:
Shield tilings. CoRR abs/2305.17737 (2023) - 2022
- [j11]Nicolas Bédaride, Thomas Fernique:
Density of Binary Disc Packings: The Nine Compact Packings. Discret. Comput. Geom. 67(3): 787-810 (2022) - [c11]Carole Porrier
A General Approach to Ammann Bars for Aperiodic Tilings. LATIN 2022: 574-589 - [i23]Thomas Fernique, Ilya Galanov:
Purely local growth of a quasicrystal. CoRR abs/2201.00789 (2022) - [i22]Thomas Fernique, Carole Porrier:
A General approach to Ammann bars for aperiodic tilings. CoRR abs/2205.13973 (2022) - [i21]Thomas Fernique, Daria Pchelina:
Density of triangulated ternary disc packings. CoRR abs/2211.02905 (2022) - [i20]Thomas Fernique, Victor H. Lutfalla:
Geometrical Penrose Tilings have Finite Type. CoRR abs/2211.08239 (2022) - 2021
- [j10]Thomas Fernique:
Compact Packings of Space with Two Sizes of Spheres. Discret. Comput. Geom. 65(4): 1287-1295 (2021) - [j9]Thomas Fernique, Amir Hashemi, Olga Sizova:
Compact Packings of the Plane with Three Sizes of Discs. Discret. Comput. Geom. 66(2): 613-635 (2021) - [i19]Thomas Fernique, Daria Pchelina:
Compact Packings are not always the Densest. CoRR abs/2104.12458 (2021) - [i18]Thomas Fernique:
Density of Binary Disc Packings: Lower and Upper Bounds. CoRR abs/2107.14079 (2021) - 2020
- [i17]Thomas Fernique, Nicolas Bédaride:
Density of Binary Compact Disc Packings. CoRR abs/2002.07168 (2020) - [i16]Thomas Fernique:
Density of Binary Disc Packings: Playing with Stoichiometry. CoRR abs/2006.14232 (2020)
2010 – 2019
- 2019
- [c10]Thomas Fernique, Amir Hashemi, Olga Sizova:
Compact Packings of the Plane with Three Sizes of Discs. DGCI 2019: 420-431 - [i15]Thomas Fernique:
Compact packings of space with three sizes of spheres. CoRR abs/1912.02293 (2019) - [i14]Thomas Fernique:
A Densest ternary circle packing in the plane. CoRR abs/1912.02297 (2019) - 2018
- [i13]Thomas Fernique, Amir Hashemi, Olga Sizova:
Compact packings of the plane with three sizes of discs. CoRR abs/1808.10677 (2018) - [i12]Thomas Fernique, Amir Hashemi, Olga Sizova:
Compact packings of the plane with three sizes of discs. CoRR abs/1810.02231 (2018) - [i11]Nicolas Bédaride, Thomas Fernique:
Canonical projection tilings defined by patterns. CoRR abs/1812.06863 (2018) - 2017
- [i10]Thomas Fernique:
Yet Another Proof of the Aperiodicity of Robinson Tiles. CoRR abs/1711.03401 (2017) - 2016
- [c9]Valérie Berthé, Thomas Fernique, Mathieu Sablik:
Effective S-adic Symbolic Dynamical Systems. CiE 2016: 13-23 - [i9]Thomas Fernique, Mathieu Sablik:
Weak colored local rules for planar tilings. CoRR abs/1603.09485 (2016) - [i8]Valérie Berthé, Thomas Fernique:
Brun expansions of stepped surfaces. CoRR abs/1608.03965 (2016) - 2015
- [j8]Nicolas Bédaride, Thomas Fernique:
No Weak Local Rules for the 4p-Fold Tilings. Discret. Comput. Geom. 54(4): 980-992 (2015) - 2014
- [i7]Nicolas Bedaride, Thomas Fernique:
No Weak Local Rules for the 4p-Fold Tilings. CoRR abs/1409.0215 (2014) - 2013
- [i6]Nicolas Bedaride, Thomas Fernique:
When periodicities enforce aperiodicity. CoRR abs/1309.3686 (2013) - 2012
- [c8]Thomas Fernique, Mathieu Sablik:
Local Rules for Computable Planar Tilings. AUTOMATA & JAC 2012: 133-141 - [i5]Nicolas Bedaride, Thomas Fernique:
The Ammann-Beenker tilings revisited. CoRR abs/1208.3545 (2012) - 2011
- [j7]Valérie Berthé, Thomas Fernique:
Brun expansions of stepped surfaces. Discret. Math. 311(7): 521-543 (2011) - [j6]Olivier Bodini, Thomas Fernique, Michaël Rao, Eric Rémila:
Distances on rhombus tilings. Theor. Comput. Sci. 412(36): 4787-4794 (2011) - [i4]Thomas Fernique, Damien Regnault:
Stochastic Flips on Dimer Tilings. CoRR abs/1111.7297 (2011) - 2010
- [c7]Olivier Bodini, Thomas Fernique, Damien Regnault:
Stochastic Flips on Two-letter Words. ANALCO 2010: 48-55 - [c6]Thomas Fernique, Nicolas Ollinger:
Combinatorial Substitutions and Sofic Tilings. JAC 2010: 100-110 - [i3]Thomas Fernique, Nicolas Ollinger:
Combinatorial substitutions and sofic tilings. CoRR abs/1009.5167 (2010) - [i2]Olivier Bodini, Thomas Fernique, Damien Regnault:
Stochastic Flips on Two-letter Words. CoRR abs/1010.1086 (2010)
2000 – 2009
- 2009
- [j5]Thomas Fernique:
Generation and recognition of digital planes using multi-dimensional continued fractions. Pattern Recognit. 42(10): 2229-2238 (2009) - [c5]Olivier Bodini, Thomas Fernique, Eric Rémila:
Distances on Lozenge Tilings. DGCI 2009: 240-251 - [i1]Olivier Bodini, Eric Rémila, Thomas Fernique:
Distances on Lozenge Tilings. CoRR abs/0911.2804 (2009) - 2008
- [j4]Olivier Bodini, Thomas Fernique, Eric Rémila:
A characterization of flip-accessibility for rhombus tilings of the whole plane. Inf. Comput. 206(9-10): 1065-1073 (2008) - [c4]Thomas Fernique:
Generation and Recognition of Digital Planes Using Multi-dimensional Continued Fractions. DGCI 2008: 33-44 - 2007
- [j3]Pierre Arnoux
Functional stepped surfaces, flips, and generalized substitutions. Theor. Comput. Sci. 380(3): 251-265 (2007) - [j2]Thomas Fernique:
Local rule substitutions and stepped surfaces. Theor. Comput. Sci. 380(3): 317-329 (2007) - [c3]Olivier Bodini, Thomas Fernique, Eric Rémila:
A Characterization of Flip-accessibility for Rhombus Tilings of the Whole Plane. LATA 2007: 139-150 - 2006
- [j1]Thomas Fernique:
Multidimensional Sturmian Sequences and Generalized Substitutions. Int. J. Found. Comput. Sci. 17(3): 575-600 (2006) - [c2]Olivier Bodini, Thomas Fernique:
Planar Dimer Tilings. CSR 2006: 104-113 - 2005
- [c1]Thomas Fernique:
Bidimensional Sturmian Sequences and Substitutions. Developments in Language Theory 2005: 236-247
Coauthor Index
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