output
19952026
most citedLand Cover Classification via Multi-temporal Spatial Data by Recurrent Neural Networks

291 citations

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48 papers · 1 filter

cs.DM2024★ 2 cited

Incremental computation of the set of period sets

Eric Rivals

Overlaps between words are crucial in many areas of computer science, such as code design, stringology, and bioinformatics. A self overlapping word is characterized by its periods…

cs.DM2023

Constrained Flows in Networks

Stéphane Bessy, Jørgen Bang-Jensen, Lucas Picasarri-Arrieta

The support of a flow in a network is the subdigraph induced by the arcs for which . We discuss a number of results on flows in networks where we put certain rest…

cs.DM2023

Contact graphs of boxes with unidirectional contacts

Daniel Gonçalves, Vincent Limouzy, Pascal Ochem

This paper is devoted to the study of particular geometrically defined intersection classes of graphs. Those were previously studied by Magnant and Martin, who proved that these gr…

cs.DM2023

Digraph redicolouring

Nicolas Bousquet, Frédéric Havet, Nicolas Nisse +2

Given two -dicolourings of a digraph , we prove that it is PSPACE-complete to decide whether we can transform one into the other by recolouring one vertex at each step while…

cs.DM2022

Some Notes on Polyadic Concept Analysis

Alexandre Bazin, Giacomo Kahn, Camille Noûs

Despite the popularity of Formal Concept Analysis (FCA) as a mathematical framework for data analysis, some of its extensions are still considered arcane. Polyadic Concept Analysis…

cs.DM2020★ 2 cited

Edge Degeneracy: Algorithmic and Structural Results

Stratis Limnios, Christophe Paul, Joanny Perret +1

We consider a cops and robber game where the cops are blocking edges of a graph, while the robber occupies its vertices. At each round of the game, the cops choose some set of edge…

cs.DM2020★ 11 cited

Exact square coloring of subcubic planar graphs

Florent Foucaud, Hervé Hocquard, Suchismita Mishra +4

We study the exact square chromatic number of subcubic planar graphs. An exact square coloring of a graph G is a vertex-coloring in which any two vertices at distance exactly 2 rec…

cs.DM2019

Graphs with the second and third maximum Wiener index over the 2-vertex connected graphs

Stéphane Bessy, François Dross, Martin Knor +1

Wiener index, defined as the sum of distances between all unordered pairs of vertices, is one of the most popular molecular descriptors. It is well known that among 2-vertex connec…

cs.DM2018

Repetition avoidance in products of factors

Pamela Fleischmann, Pascal Ochem, Kamellia Reshadi

We consider a variation on a classical avoidance problem from combinatorics on words that has been introduced by Mousavi and Shallit at DLT 2013. Let be the su…

cs.DM2018

Characterization of infinite LSP words and endomorphisms preserving the LSP property

Gwenaël Richomme

Answering a question of G. Fici, we give an -adic characterization of thefamily of infinite LSP words, that is, the family of infinite words having all their left special factor…

cs.DM2018★ 1 cited

Resource-Bounded Kolmogorov Complexity Provides an Obstacle to Soficness of Multidimensional Shifts

Julien Destombes, Andrei Romashchenko

We suggest necessary conditions of soficness of multidimensional shifts formulated in termsof resource-bounded Kolmogorov complexity. Using this technique we provide examples ofeff…

cs.DM2018

Quasiperiods of biinfinite Sturmian words

Florian Barbero, Guilhem Gamard, Anaël Grandjean

We study the notion of quasiperiodicity, in the sense of "coverability", for biinfinite words. All previous work about quasiperiodicity focused on right infinite words, but the pas…

cs.DM2018

Discrete Morse theory for the collapsibility of supremum sections

Balthazar Bauer, Lucas Isenmann

The Dushnik-Miller dimension of a poset is the minimal number of linear extensions of such that is the intersection of $\le_1, \ldots…

cs.DM2018★ 1 cited

The expressiveness of quasiperiodic and minimal shifts of finite type

Bruno Durand, Andrei Romashchenko

We study multidimensional minimal and quasiperiodic shifts of finite type. We prove for these classes several results that were previously known for the shifts of finite type in ge…

cs.DM2017★ 1 cited

Out-colourings of Digraphs

Noga Alon, Joergen Bang-Jensen, Stéphane Bessy

We study vertex colourings of digraphs so that no out-neighbourhood is monochromatic and call such a colouring an {\bf out-colouring}. The problem of deciding whether a given digra…

cs.DM2017

On some interesting ternary formulas

Pascal Ochem, Matthieu Rosenfeld

We obtain the following results about the avoidance of ternary formulas. Up to renaming of the letters, the only infinite ternary words avoiding the formula (…

cs.DM2017

A lower bound on the order of the largest induced linear forest in triangle-free planar graphs

François Dross, Mickael Montassier, Alexandre Pinlou

We prove that every triangle-free planar graph of order and size has an induced linear forest with at least vertices, and thus at least $\frac{5n + 8}{…

cs.DM2017

The Geodetic Hull Number is Hard for Chordal Graphs

Stéphane Bessy, Mitre C. Dourado, Lucia D. Penso +1

We show the hardness of the geodetic hull number for chordal graphs.

cs.DM2017

2-subcoloring is NP-complete for planar comparability graphs

Pascal Ochem

A -subcoloring of a graph is a partition of the vertex set into at most cluster graphs, that is, graphs with no induced . 2-subcoloring is known to be NP-complete for c…

cs.DM2017

On repetition thresholds of caterpillars and trees of bounded degree

Borut Lužar, Pascal Ochem, Alexandre Pinlou

The repetition threshold is the smallest real number such that there exists an infinite word over a -letter alphabet that avoids repetition of exponent strictly greater than…

cs.DM2016★ 2 cited

Avoidability of circular formulas

Guilhem Gamard, Pascal Ochem, Gwenaël Richomme +1

Clark has defined the notion of -avoidance basis which contains the avoidable formulas with at most variables that are closest to be unavoidable in some sense. The family $C…

cs.DM2016★ 2 cited

Avoidability of formulas with two variables

Pascal Ochem, Matthieu Rosenfeld

In combinatorics on words, a word over an alphabet is said to avoid a pattern over an alphabet of variables if there is no factor of such that wher…

cs.DM2016★ 2 cited

Hitting minors, subdivisions, and immersions in tournaments

Jean-Florent Raymond

The Erdős-Pósa property relates parameters of covering and packing of combinatorial structures and has been mostly studied in the setting of undirected graphs. In this note, we use…

cs.DM2016

Periodicity in Rectangular Arrays

Guilhem Gamard, Gwenaël Richomme, Jeffrey Shallit +1

We discuss several two-dimensional generalizations of the familiar Lyndon-Schutzenberger periodicity theorem for words. We consider the notion of primitive array (as one that canno…