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Minimizing conflicts: a heuristic repair method for constraint satisfaction and scheduling problems

Published: 01 December 1992 Publication History

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  • (2023)Conflict Optimization for Binary CSP Applied to Minimum Partition into Plane Subgraphs and Graph ColoringACM Journal of Experimental Algorithmics10.1145/358886928(1-13)Online publication date: 27-Mar-2023
  • (2023)Experimental study on strategy of combining SAT algorithmsJournal of Computer Science and Technology10.1007/BF0294650413:6(608-614)Online publication date: 22-Mar-2023
  • (2022)Scene Reconstruction with Functional Objects for Robot AutonomyInternational Journal of Computer Vision10.1007/s11263-022-01670-0130:12(2940-2961)Online publication date: 1-Dec-2022
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Edward Sava-Segal

Repair heuristics have already proven successful for solving combinatorial search problems. The authors try to underline their importance for constraint satisfaction problems (CSPs), where a constructive, backtracking approach is customary. The trigger for their work and this well- written paper was the performance of a neural network developed for a complex task: scheduling the Hubble Space Telescope. The analysis of this problem has led the authors to suggest that repair-based methods can perform better than constructive methods because a complete assignment, although inconsistent, provides more information in guiding a search than a partial assignment. They identify a powerful heuristic, namely selecting the repair that minimizes the number of conflicts, but admit that its usefulness is domain-dependent and affected by several factors, such as the expected distance between the initial assignment and the solution. These conjectures are sustained by a statistical model for CSP repair. The authors have implemented their ideas in a symbolic CSP that offers the opportunity of employing different search strategies and hence opens another area for future research. Hill-climbing seems to be more appropriate than other search methods to at least capture the essential characteristics of the original network. Other experiments the authors report and analyze include the N-queens problem and graph coloring. The paper's main achievement is that it enforces open-mindedness with respect to applying repair heuristics. “Min-conflicts” performance on such a well-studied case as the N-queens problem is certainly an argument. The possibility of using the heuristic in combination with informed backtracking algorithms is another.

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Elsevier Science Publishers Ltd.

United Kingdom

Publication History

Published: 01 December 1992

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Cited By

View all
  • (2023)Conflict Optimization for Binary CSP Applied to Minimum Partition into Plane Subgraphs and Graph ColoringACM Journal of Experimental Algorithmics10.1145/358886928(1-13)Online publication date: 27-Mar-2023
  • (2023)Experimental study on strategy of combining SAT algorithmsJournal of Computer Science and Technology10.1007/BF0294650413:6(608-614)Online publication date: 22-Mar-2023
  • (2022)Scene Reconstruction with Functional Objects for Robot AutonomyInternational Journal of Computer Vision10.1007/s11263-022-01670-0130:12(2940-2961)Online publication date: 1-Dec-2022
  • (2021)A Methodology to Determine the Subset of Heuristics for Hyperheuristics through Metalearning for Solving Graph Coloring and Capacitated Vehicle Routing ProblemsComplexity10.1155/2021/66605722021Online publication date: 1-Jan-2021
  • (2021)Team Performance due to Agent Conflicts: E-CARGO Simulations2021 IEEE International Conference on Systems, Man, and Cybernetics (SMC)10.1109/SMC52423.2021.9658800(2816-2821)Online publication date: 17-Oct-2021
  • (2021)Decoding Distorted Two-dimensional Barcodes using Combinatorial Optimization2021 IEEE International Conference on Systems, Man, and Cybernetics (SMC)10.1109/SMC52423.2021.9658638(523-528)Online publication date: 17-Oct-2021
  • (2021)Local search approaches for the test laboratory scheduling problem with variable task groupingJournal of Scheduling10.1007/s10951-021-00699-226:5(457-477)Online publication date: 13-Sep-2021
  • (2020)Relaxation-Aware Heuristics for Exact Optimization in Graphical ModelsIntegration of Constraint Programming, Artificial Intelligence, and Operations Research10.1007/978-3-030-58942-4_31(475-491)Online publication date: 21-Sep-2020
  • (2020)Solution Repair by Inequality Network Propagation in LocalSolverParallel Problem Solving from Nature – PPSN XVI10.1007/978-3-030-58112-1_23(332-345)Online publication date: 5-Sep-2020
  • (2019)Human-machine collaborative optimization via apprenticeship schedulingJournal of Artificial Intelligence Research10.1613/jair.1.1123363:1(1-49)Online publication date: 17-Apr-2019
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