Measurement Uncertainty

This reprint focuses on a very important topic in metrology, which is represent by measurement uncertainty. Any good metrologist or scientist in engineering knows that no measurement makes sense without an associated uncertainty value: without an uncertainty value, no decision can be taken; no compa...

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Bibliographic Details
Other Authors: Salicone, Simona (Editor)
Format: Electronic Book Chapter
Language:English
Published: Basel MDPI - Multidisciplinary Digital Publishing Institute 2023
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Online Access:DOAB: download the publication
DOAB: description of the publication
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520 |a This reprint focuses on a very important topic in metrology, which is represent by measurement uncertainty. Any good metrologist or scientist in engineering knows that no measurement makes sense without an associated uncertainty value: without an uncertainty value, no decision can be taken; no comparisons can be made; no conformity can be assessed. Any decision, comparison or conformity assessment made without considering the measurement uncertainty affecting the measurement value is completely useless and meaningless. Stated that, it becomes very clear that uncertainty in measurement plays indeed a very important rule in our everyday life. This is the reason why there is a great need to have a fruitful academic and scientific discussion on this topic. We have been speaking about measurement uncertainty for less than 30 years, since the concept of "measurement uncertainty" has been introduced in 1995 by the "Guide to the expression of uncertainty in measurement" (GUM). Thirty years seems to be many, but still the concept of measurement uncertainty has not been spread worldwide and the GUM is a document that is not known everywhere. On the other hand, this document should be considered not only in academic scenario, but also in any technical and industrial scenario, where it is pivotal to know the meaning of measurement uncertainty, identify the uncertainty contributions and know how these contributions affect the final measurement result. 
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653 |a random-fuzzy variables 
653 |a Kalman filter 
653 |a systematic uncertainty contributions 
653 |a styling 
653 |a measurement uncertainty 
653 |a random contribution 
653 |a systematic contribution 
653 |a probability density functions 
653 |a possibility distributions 
653 |a t-norms 
653 |a measuring bridge 
653 |a calibration 
653 |a non-conventional instrument transformer 
653 |a sampled values 
653 |a digital output 
653 |a synchronization 
653 |a digitalization 
653 |a metrological traceability 
653 |a key comparison 
653 |a digital calibration certificate 
653 |a uncertain number 
653 |a metrology 
653 |a nuclear data 
653 |a data evaluation 
653 |a systematic distortion factor 
653 |a unrecognized source of uncertainties 
653 |a DCC 
653 |a machine-readable 
653 |a data communication 
653 |a uncertainty 
653 |a Monte Carlo method 
653 |a MCM 
653 |a guide to the expression of uncertainty in measurement 
653 |a measurement modelling 
653 |a uncertainty propagation 
653 |a information fusion 
653 |a possibility theory 
653 |a information fusion system design 
653 |a digital signal processing 
653 |a spectral resolution 
653 |a frequency domain analysis 
653 |a frequency-domain interpolation 
653 |a frequency uncertainty 
653 |a uncertainty assessment 
653 |a three-dimensional point clouds 
653 |a ISO 15530 
653 |a data-driven metrology 
653 |a model-based definition 
653 |a virtual twin 
653 |a bayesian modeling 
653 |a Hamiltonian Monte Carlo 
653 |a diagnostic uncertainty 
653 |a expert opinion data 
653 |a verbal probability 
653 |a n/a 
653 |a Tsallis q-Gaussian distribution 
653 |a characteristic function 
653 |a numerical inversion 
653 |a linear measurement model 
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