Model-based measurement uncertainty evaluation, with applications in testing
Basic concepts and implementations of the model-based approach to uncertainty evaluation are discussed. One implementation is that of the law of propagation of uncertainty with the use of the central limit theorem as recommended in the Guide to the expression of uncertainty in measurement (GUM). Ano...
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Published in | Accreditation and quality assurance Vol. 8; no. 12; pp. 548 - 554 |
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Main Authors | , , , |
Format | Journal Article Conference Proceeding |
Language | English |
Published |
Heidelberg
Springer
01.12.2003
Berlin Springer Nature B.V |
Subjects | |
Online Access | Get full text |
ISSN | 0949-1775 1432-0517 |
DOI | 10.1007/s00769-003-0711-z |
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Abstract | Basic concepts and implementations of the model-based approach to uncertainty evaluation are discussed. One implementation is that of the law of propagation of uncertainty with the use of the central limit theorem as recommended in the Guide to the expression of uncertainty in measurement (GUM). Another is the propagation of distributions, the subject of a supplemental guide to the GUM, which is at an advanced stage of development. It falls in the category of “other analytical and numerical methods” indicated in the GUM. Two testing applications are used to illustrate the principles: tennis-ball rebound and tensile strength. |
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AbstractList | Basic concepts and implementations of the model-based approach to uncertainty evaluation are discussed. One implementation is that of the law of propagation of uncertainty with the use of the central limit theorem as recommended in the Guide to the expression of uncertainty in measurement (GUM). Another is the propagation of distributions, the subject of a supplemental guide to the GUM, which is at an advanced stage of development. It falls in the category of “other analytical and numerical methods” indicated in the GUM. Two testing applications are used to illustrate the principles: tennis-ball rebound and tensile strength. |
Author | Cox, Maurice G. Desenfant, Mich le Harris, Peter M. Siebert, Bernd R. L. |
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Keywords | Measure theory Monte Carlo methods Uncertainty handling Probability density function Uncertainty evaluation Models Propagation of distributions Legal metrology GUM Testing |
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SubjectTerms | Calibration Central limit theorem Estimates Exact sciences and technology Measurement and error theory Metrology Metrology, measurements and laboratory procedures Monte Carlo simulation Normal distribution Numerical methods Physics Propagation Tensile strength Test methods Testing laboratories Uncertainty |
Title | Model-based measurement uncertainty evaluation, with applications in testing |
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