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Description
  • An algorithm for a constraint satisfaction problem is called robust if it outputs an assignment satisfying at least (1-g(ε)-fraction of the constraints given a (1 - ε)-satisfiable instance, where g(ε) RIGHTWARDS ARROW 0 as ε RIGHTWARDS ARROW 0, g(0) = 0. Guruswami and Zhou conjectured a characterization of constraint languages for which the corresponding constraint satisfaction problem admits an efficient robust algorithm. This paper confirms their conjecture.
  • An algorithm for a constraint satisfaction problem is called robust if it outputs an assignment satisfying at least (1-g(ε)-fraction of the constraints given a (1 - ε)-satisfiable instance, where g(ε) RIGHTWARDS ARROW 0 as ε RIGHTWARDS ARROW 0, g(0) = 0. Guruswami and Zhou conjectured a characterization of constraint languages for which the corresponding constraint satisfaction problem admits an efficient robust algorithm. This paper confirms their conjecture. (en)
Title
  • Robust Satisfiability of Constraint Satisfaction Problems
  • Robust Satisfiability of Constraint Satisfaction Problems (en)
skos:prefLabel
  • Robust Satisfiability of Constraint Satisfaction Problems
  • Robust Satisfiability of Constraint Satisfaction Problems (en)
skos:notation
  • RIV/00216208:11320/12:10127453!RIV13-MSM-11320___
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  • 165860
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  • RIV/00216208:11320/12:10127453
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  • Problems; Satisfaction; Constraint; Satisfiability; Robust (en)
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  • [6565232390AD]
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  • New York
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  • New York, NY, USA
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  • Proceedings of the 44th symposium on Theory of Computing
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  • Barto, Libor
  • Kozik, Marcin
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number of pages
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  • Association for Computing Madinery
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  • 978-1-4503-1245-5
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  • 11320
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