Computers and Intractability: A Guide to the Theory of NP-Completeness
Computers and Intractability: A Guide to the Theory of NP-Completeness
Heuristics for Two Extensions of Basic Troubleshooting
SCAI '01 Proceedings of the Seventh Scandinavian Conference on Artificial Intelligence
The SACSO methodology for troubleshooting complex systems
Artificial Intelligence for Engineering Design, Analysis and Manufacturing
Approximating Min Sum Set Cover
Algorithmica
Proceedings of the thirty-seventh annual ACM symposium on Theory of computing
An O(v|v| c |E|) algoithm for finding maximum matching in general graphs
SFCS '80 Proceedings of the 21st Annual Symposium on Foundations of Computer Science
Computational Complexity: A Modern Approach
Computational Complexity: A Modern Approach
Decision trees for entity identification: Approximation algorithms and hardness results
ACM Transactions on Algorithms (TALG)
Extensions of decision-theoretic troubleshooting: cost clusters and precedence constraints
ECSQARU'11 Proceedings of the 11th European conference on Symbolic and quantitative approaches to reasoning with uncertainty
UAI'95 Proceedings of the Eleventh conference on Uncertainty in artificial intelligence
Decision-theoretic troubleshooting: a framework for repair and experiment
UAI'96 Proceedings of the Twelfth international conference on Uncertainty in artificial intelligence
The pipelined set cover problem
ICDT'05 Proceedings of the 10th international conference on Database Theory
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Decision-theoretic troubleshooting is one of the areas to which Bayesian networks can be applied. Given a probabilistic model of a malfunctioning man-made device, the task is to construct a repair strategy with minimal expected cost. The problem has received considerable attention over the past two decades. Efficient solution algorithms have been found for simple cases, whereas other variants have been proven NP-complete. We study several variants of the problem found in literature, and prove that computing approximate troubleshooting strategies is NP-hard. In the proofs, we exploit a close connection to set-covering problems.