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Xavier Provençal
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Lyndon+ Christoffel= digitally convex
S Brlek, JO Lachaud, X Provençal, C Reutenauer
Pattern Recognition 42 (10), 2239-2246, 2009
732009
On the tiling by translation problem
S Brlek, X Provençal, JM Fédou
Discrete Applied Mathematics 157 (3), 464-475, 2009
452009
COMBINATOIRE DES MOTS, GÉOMÉTRIE DISCRÈTE ET PAVAGES
X PROVENÇAL
292008
Two linear-time algorithms for computing the minimum length polygon of a digital contour
X Provençal, JO Lachaud
International Conference on Discrete Geometry for Computer Imagery, 104-117, 2009
282009
A linear time and space algorithm for detecting path intersection in Zd
S Brlek, M Koskas, X Provençal
Theoretical Computer Science 412 (36), 4841-4850, 2011
182011
An optimal algorithm for detecting pseudo-squares
S Brlek, X Provençal
International Conference on Discrete Geometry for Computer Imagery, 403-412, 2006
172006
Critical connectedness of thin arithmetical discrete planes
V Berthé, D Jamet, T Jolivet, X Provençal
International Conference on Discrete Geometry for Computer Imagery, 107-118, 2013
132013
Combinatorial view of digital convexity
S Brlek, JO Lachaud, X Provençal
International Conference on Discrete Geometry for Computer Imagery, 57-68, 2008
132008
Palindromic complexity of trees
S Brlek, N Lafrenière, X Provençal
International Conference on Developments in Language Theory, 155-166, 2015
122015
A linear time and space algorithm for detecting path intersection
S Brlek, M Koskas, X Provençal
International Conference on Discrete Geometry for Computer Imagery, 397-408, 2009
122009
An output-sensitive algorithm to compute the normal vector of a digital plane
JO Lachaud, X Provençal, T Roussillon
Theoretical Computer Science 624, 73-88, 2016
102016
Fully Subtractive Algorithm, Tribonacci numeration and connectedness of discrete planes (Numeration and Substitution 2012)
V Berthé, É Domenjoud, D Jamet, X Provençal
数理解析研究所講究録別冊 46, 159-174, 2014
92014
Patterns in smooth tilings
A Bergeron-Brlek, S Brlek, A Lacasse, X Provençal
Proc. WORDS 3, 10-13, 2003
82003
Two plane-probing algorithms for the computation of the normal vector to a digital plane
JO Lachaud, X Provençal, T Roussillon
Journal of Mathematical Imaging and Vision 59 (1), 23-39, 2017
72017
Facet connectedness of discrete hyperplanes with zero intercept: The general case
E Domenjoud, X Provençal, L Vuillon
International Conference on Discrete Geometry for Computer Imagery, 1-12, 2014
72014
Minimal non-convex words
X Provençal
Theoretical computer science 412 (27), 3002-3009, 2011
72011
Computation of the normal vector to a digital plane by sampling significant points
JO Lachaud, X Provençal, T Roussillon
International Conference on Discrete Geometry for Computer Imagery, 194-205, 2016
62016
On the problem of deciding if a polyomino tiles the plane by translation.
S Brlek, X Provençal
Stringology, 65-76, 2006
62006
A study of Jacobi–Perron boundary words for the generation of discrete planes
V Berthé, A Lacasse, G Paquin, X Provençal
Theoretical Computer Science 502, 118-142, 2013
52013
Generation of digital planes using generalized continued-fractions algorithms
D Jamet, N Lafrenière, X Provençal
International Conference on Discrete Geometry for Computer Imagery, 45-56, 2016
42016
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