Arjan van Gemund

Alexander Feldman, Gregory Provan, Johan de Kleer, Stephan Robert, and Arjan van Gemund
Submission Type: 
Full Paper

In this paper we bring closer computation of consistency-based cardinality-minimal diagnosis and solving Max-SAT. We propose two algorithms for translating between those: (1) DIORAMA (DIagnOsis-based algoRithm for mAx-sat optiMizAtion) for translating cardinality-minimal consistency based diagnosis to Max-SAT and (2) MERIDIAN (Max-sat-basEd algoRIthm for DIAgNosis) for the other way around. While the former approach has been studied, solving Max-SAT instances with a diagnostic solver is, to the best of our knowledge, novel.

Publication Control Number: 
085
Submission Keywords: 
MBD
Max-SAT
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Alexander Feldman, Tolga Kurtoglu, Sriram Narasimhan, Scott Poll, David Garcia, Johan de Kleer, Lukas Kuhn, and Arjan van Gemund
Publication Target: 
IJPHM
Submission Type: 
Full Paper

A variety of rule-based, model-based and datadriven techniques have been proposed for detection and isolation of faults in physical systems. However, there have been few efforts to comparatively analyze the performance of these approaches on the same system under identical conditions. One reason for this was the lack of a standard framework to perform this comparison.

Publication Year: 
2010
Publication Volume: 
1
Publication Issue: 
1
Publication Control Number: 
002
Page Count: 
28
Submission Keywords: 
applications: aviation
diagnosis
diagnostic algorithm
diagnostic performance
fault diagnosis
Submission Topic Areas: 
Health management system design and engineering
Model-based methods for fault detection, diagnostics, and prognosis
Systems and platform applications
Technology maturation
Verification and validation
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Alexander Feldman, Gregory Provan, and Arjan van Gemund
Submission Type: 
Full Paper

Existing research in Model-Based Diagnosis (MBD) primarily concerns computation of a single (possibly multiple-fault) diagnostic candidate. This is unrealistic, as often multiple candidates cannot be discerned given a system description and an observation vector. It is also computationally more difficult to compute multiple minimal-cardinality diagnoses, as opposed to a single diagnosis. In this paper we analyze the theoretical and practical aspects of computing multiple minimal-cardinality diagnoses.

Publication Control Number: 
016
Submission Keywords: 
diagnostic algorithm
model based diagnostics
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