• Medientyp: Sonstige Veröffentlichung; E-Artikel; Elektronischer Konferenzbericht
  • Titel: Polynomial Self-Stabilizing Maximum Matching Algorithm with Approximation Ratio 2/3
  • Beteiligte: Cohen, Johanne [Verfasser:in]; Maâmra, Khaled [Verfasser:in]; Manoussakis, George [Verfasser:in]; Pilard, Laurence [Verfasser:in]
  • Erschienen: Schloss Dagstuhl – Leibniz-Zentrum für Informatik, 2017
  • Sprache: Englisch
  • DOI: https://doi.org/10.4230/LIPIcs.OPODIS.2016.11
  • Schlagwörter: Self-Stabilization ; Matching ; Fault Tolerance ; Distributed Algorithm
  • Entstehung:
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  • Beschreibung: We present the first polynomial self-stabilizing algorithm for finding a (2/3)-approximation of a maximum matching in a general graph. The previous best known algorithm has been presented by Manne et al. and has a sub-exponential time complexity under the distributed adversarial daemon. Our new algorithm is an adaptation of the Manne et al. algorithm and works under the same daemon, but with a time complexity in O(n^3) moves. Moreover, our algorithm only needs one more boolean variable than the previous one, thus as in the Manne et al. algorithm, it only requires a constant amount of memory space (three identifiers and two booleans per node).
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