Search Results - "Auger, David"

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  1. 1

    Minimal identifying codes in trees and planar graphs with large girth by Auger, David

    Published in European journal of combinatorics (01-07-2010)
    “…Let G be a finite undirected graph with vertex set V ( G ) . If v ∈ V ( G ) , let N [ v ] denote the closed neighbourhood of v , i.e.  v itself and all its…”
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    Journal Article
  2. 2

    Combinatorial identification problems and graph powers by Auger, David

    Published in 4OR (01-12-2011)
    “…This is a summary of the author’s PhD thesis supervised by Pr. Olivier Hudry and defended on 7th June 2010 at Télécom ParisTech. The thesis is written in…”
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    Journal Article
  3. 3

    Watching Systems in the King Grid by Auger, David, Honkala, Iiro

    Published in Graphs and combinatorics (01-05-2013)
    “…We consider the infinite King grid where we investigate properties of watching systems, an extension of the notion of identifying code recently introduced by…”
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    Journal Article
  4. 4

    Watching systems in graphs: An extension of identifying codes by Auger, David, Charon, Irène, Hudry, Olivier, Lobstein, Antoine

    Published in Discrete Applied Mathematics (01-08-2013)
    “…We introduce the notion of watching systems in graphs, which is a generalization of that of identifying codes. We give some basic properties of watching…”
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    Journal Article
  5. 5

    Identifying Codes in Trees and Planar Graphs by Auger, David

    Published in Electronic notes in discrete mathematics (01-08-2009)
    “…We deal with a few issues related to the problem of finding the minimum size of an identifying code in a graph. First, we provide a linear algorithm which…”
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    Journal Article
  6. 6

    Maximum size of a minimum watching system and the graphs achieving the bound by Auger, David, Charon, Irène, Hudry, Olivier, Lobstein, Antoine

    Published in Discrete Applied Mathematics (19-02-2014)
    “…Let G=(V(G),E(G)) be an undirected graph. A watcher w of  G is a couple w = (ℓ(w), A(w)), where ℓ(w) belongs to  V(G) and A(w)  is a set of vertices of  G at…”
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    Journal Article
  7. 7

    Sphere coverings and identifying codes by Auger, David, Cohen, Gérard, Mesnager, Sihem

    Published in Designs, codes, and cryptography (2014)
    “…In any connected, undirected graph G  = ( V , E ), the distance d ( x , y ) between two vertices x and y of G is the minimum number of edges in a path linking…”
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    Journal Article
  8. 8

    Nonatomic Non-Cooperative Neighbourhood Balancing Games by Auger, David, Cohen, Johanne, Lobstein, Antoine

    Published 15-03-2023
    “…Fundamenta Informaticae, Volume 191, Issues 3-4: Iiro Honkala's 60 Birthday (November 10, 2024) fi:11080 We introduce a game where players selfishly choose a…”
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    Journal Article
  9. 9

    Complexity results for identifying codes in planar graphs by Auger, David, Charon, Irène, Hudry, Olivier, Lobstein, Antoine

    “…Let G be a simple, undirected, connected graph with vertex set V(G) and 𝒞⊆V(G) be a set of vertices whose elements are called codewords. For v∈V(G) and r1,…”
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    Journal Article
  10. 10

    On the sizes of graphs and their powers: The undirected case by Auger, David, Charon, Irène, Hudry, Olivier, Lobstein, Antoine

    Published in Discrete Applied Mathematics (28-09-2011)
    “…Let G be an undirected graph and G r be its r -th power. We study different issues dealing with the number of edges in G and  G r . In particular, we answer…”
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    Journal Article Conference Proceeding
  11. 11

    Polynomial Time Algorithm for ARRIVAL on Tree-like Multigraphs by Auger, David, Coucheney, Pierre, Duhaze, Loric

    Published 27-04-2022
    “…A rotor walk in a directed graph can be thought of as a deterministic version of a Markov Chain, where a pebble moves from vertex to vertex following a simple…”
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    Journal Article
  12. 12

    Generalized ARRIVAL Problem for Rotor Walks in Path Multigraphs by Auger, David, Coucheney, Pierre, Duhazé, Loric, Etse, Kossi Roland

    Published 04-07-2023
    “…Rotor walks are cellular automata that determine deterministic traversals of particles in a directed multigraph using simple local rules, yet they can generate…”
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    Journal Article
  13. 13
  14. 14

    Solving Simple Stochastic Games with few Random Nodes faster using Bland's Rule by Auger, David, Coucheney, Pierre, Strozecki, Yann

    Published 16-01-2019
    “…The best algorithm so far for solving Simple Stochastic Games is Ludwig's randomized algorithm which works in expected $2^{O(\sqrt{n})}$ time. We first give a…”
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    Journal Article
  15. 15

    Multiple Tree for Partially Observable Monte-Carlo Tree Search by Auger, David

    Published 08-02-2011
    “…We propose an algorithm for computing approximate Nash equilibria of partially observable games using Monte-Carlo tree search based on recent bandit methods…”
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    Journal Article
  16. 16
  17. 17

    Finding Optimal Strategies of Almost Acyclic Simple Stochatic Games by Auger, David, COUCHENEY, Pierre, Strozecki, Yann

    Published 03-02-2014
    “…The optimal value computation for turned-based stochastic games with reachability objectives, also known as simple stochastic games, is one of the few problems…”
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    Journal Article
  18. 18

    SLA learning from past failures, a Multi-Armed Bandit approach by Rodier, Lise, Auger, David, Cohen, Johanne, Pouyllau, Helia

    “…A Service Level Agreement (SLA) is a contract between a customer and a Network Service Provider (NSP) defining services to one or more destinations at a given…”
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    Conference Proceeding
  19. 19

    Watching Systems in graphs: an extension of Identifying Codes by Auger, David, Charon, Irène, Hudry, Olivier, Lobstein, Antoine

    Published 05-05-2010
    “…We introduce the notion of watching systems in graphs, which is a generalization of that of identifying codes. We give some basic properties of watching…”
    Get full text
    Journal Article
  20. 20

    GDA-J/F3 monoclonal antibody as a novel probe for the human sperm tail fibrous sheath and its anomalies by Jassim, A, Auger, D, Oliver, T, Sachs, J

    Published in Human reproduction (Oxford) (01-11-1990)
    “…GDA-J/F3 monoclonal antibody (MoAb) recognized an antigen in the fibrous sheath (FS) of human spermatozoa. This was based on: (i) intracellular localization of…”
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    Journal Article