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Estimating Alarm Thresholds for Process Monitoring Data under Different Assumptions about the Data Generating Mechanism
Author(s) -
Tom Burr,
Michael S. Hamada,
John Howell,
Misha Skurikhin,
Lawrence O. Ticknor,
Brian Weaver
Publication year - 2013
Publication title -
science and technology of nuclear installations
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.417
H-Index - 24
eISSN - 1687-6083
pISSN - 1687-6075
DOI - 10.1155/2013/705878
Subject(s) - alarm , control chart , residual , process (computing) , context (archaeology) , selection (genetic algorithm) , estimation , range (aeronautics) , false alarm , chart , series (stratigraphy) , computer science , engineering , data mining , statistics , algorithm , artificial intelligence , mathematics , paleontology , systems engineering , biology , aerospace engineering , operating system
Process monitoring (PM) for nuclear safeguards sometimes requires estimation of thresholds corresponding to small false alarm rates. Threshold estimation dates to the 1920s with the Shewhart control chart; however, because possible new roles for PM are being evaluated in nuclear safeguards, it is timely to consider modern model selection options in the context of threshold estimation. One of the possible new PM roles involves PM residuals, where a residual is defined as residual = data − prediction. This paper reviews alarm threshold estimation, introduces model selection options, and considers a range of assumptions regarding the data-generating mechanism for PM residuals. Two PM examples from nuclear safeguards are included to motivate the need for alarm threshold estimation. The first example involves mixtures of probability distributions that arise in solution monitoring, which is a common type of PM. The second example involves periodic partial cleanout of in-process inventory, leading to challenging structure in the time series of PM residuals

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