
Measurement Uncertainty
An Approach via the Mathematical Theory of Evidence
Simona Salicone - Collection Springer Series in Reliability Engineering
Résumé
The expression of uncertainty in measurement poses a challenge since it involves physical, mathematical, and philosophical issues. This problem is intensified by the limitations of the probabilistic approach used by the current standard (the GUM Instrumentation Standard). This text presents an alternative approach. It makes full use of the mathematical theory of evidence to express the uncertainty in measurements. Coverage provides an overview of the current standard, then pinpoints and constructively resolves its limitations. Numerous examples throughout help explain the book's unique approach.
Sommaire
- Uncertainty in Measurement.
- Fuzzy Variables and Measurement Uncertainty.
- The Theory of Evidence.
- Random-Fuzzy Variables.
- Construction of Random-Fuzzy Variables.
- Fuzzy Operators.
- The Mathematics of Random-Fuzzy Variables.
- Representation of Random-Fuzzy Variables.
- Decision-Making Rules with Random-Fuzzy Variables.
- List of Symbols
Caractéristiques techniques
PAPIER | |
Éditeur(s) | Springer |
Auteur(s) | Simona Salicone |
Collection | Springer Series in Reliability Engineering |
Parution | 01/02/2007 |
Nb. de pages | 228 |
Format | 16 x 24 |
Couverture | Relié |
Poids | 460g |
Intérieur | Noir et Blanc |
EAN13 | 9780387306551 |
ISBN13 | 978-0-387-30655-1 |
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