OIML G 1-101 : 2008
Current
The latest, up-to-date edition.
EVALUATION OF MEASUREMENT DATA - SUPPLEMENT 1 TO THE "GUIDE TO THE EXPRESSION OF UNCERTAINTY IN MEASUREMENT" - PROPAGATION OF DISTRIBUTIONS USING A MONTE CARLO METHOD
12-01-2013
OIML Foreword
Notice
Foreword
Introduction
1 Scope
2 Normative references
3 Terms and definitions
4 Conventions and notation
5 Basic principles
6 Probability density functions for the input quantities
7 Implementation of a Monte Carlo method
8 Validation of results
9 Examples
Annexes
A - Historical perspective
B - Sensitivity coefficients and uncertainty budgets
C - Sampling from probability distributions
D - Continuous approximation to the distribution function
for the output quantity
E - Coverage interval for the four-fold convolution of a
rectangular distribution
F - Comparison loss problem
G - Glossary of principal symbols
Bibliography
Alphabetical index
Describes a general numerical approach, consistent with the broad principles of the GUM, for carrying out the calculations required as part of an evaluation of measurement uncertainty.
DocumentType |
Standard
|
PublisherName |
Organisation Internationale de Metrologie Legale
|
Status |
Current
|
API 551 : 2016 | PROCESS MEASUREMENT |
OIML G 19 : 2017 | THE ROLE OF MEASUREMENT UNCERTAINTY IN CONFORMITY ASSESSMENT DECISIONS IN LEGAL METROLOGY |
ISO/IEC Guide 99:2007 | International vocabulary of metrology Basic and general concepts and associated terms (VIM) |
OIML D 28 : 2004 | CONVENTIONAL VALUE OF THE RESULT OF WEIGHING IN AIR |
ISO/IEC Guide 98-3:2008 | Uncertainty of measurement — Part 3: Guide to the expression of uncertainty in measurement (GUM:1995) |
ISO 3534-1:2006 | Statistics — Vocabulary and symbols — Part 1: General statistical terms and terms used in probability |
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