Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

Type A standard uncertainty evaluation in one measurement through uncertainty propagation from voxel values’ distribution for computed tomography metrology

View through CrossRef
Abstract According to the guide to the expression of uncertainty in measurement, ‘type A evaluation’ generally requires repeated measurements, which are time-consuming for CT scans. To solve this problem, we developed a method for estimating the standard deviation of measurement results in one measurement through uncertainty propagation, which can be regarded as repeatability standard deviation to evaluate the type A standard uncertainty. The method first fits the CT voxel value distribution, uses the ISO50 method to determine the spatial distribution of surface points from the voxel value distribution and edge shape interpolation, and then derives the measurement results by fitting geometric parameters with the least square algorithm. Finally, the standard deviation of the measurement results is evaluated according to the distribution of the surface point position through uncertainty propagation. We performed simulations and experiments using the hole-plate with 28 holes to compare the uncertainty evaluated by our method and the type A standard uncertainty evaluated on the basis of a series of observations obtained under repeatability conditions. Both simulation and experimental results show that these two uncertainties follow the same statistical variation pattern. The Pearson correlation coefficients of the two uncertainties in simulation and experiment are 0.79 and 0.33, respectively, indicating that the uncertainty evaluated by the proposed method can directly replace the type A uncertainty or provide a reference similar to type A uncertainty for the evaluation of the combined uncertainty.
Title: Type A standard uncertainty evaluation in one measurement through uncertainty propagation from voxel values’ distribution for computed tomography metrology
Description:
Abstract According to the guide to the expression of uncertainty in measurement, ‘type A evaluation’ generally requires repeated measurements, which are time-consuming for CT scans.
To solve this problem, we developed a method for estimating the standard deviation of measurement results in one measurement through uncertainty propagation, which can be regarded as repeatability standard deviation to evaluate the type A standard uncertainty.
The method first fits the CT voxel value distribution, uses the ISO50 method to determine the spatial distribution of surface points from the voxel value distribution and edge shape interpolation, and then derives the measurement results by fitting geometric parameters with the least square algorithm.
Finally, the standard deviation of the measurement results is evaluated according to the distribution of the surface point position through uncertainty propagation.
We performed simulations and experiments using the hole-plate with 28 holes to compare the uncertainty evaluated by our method and the type A standard uncertainty evaluated on the basis of a series of observations obtained under repeatability conditions.
Both simulation and experimental results show that these two uncertainties follow the same statistical variation pattern.
The Pearson correlation coefficients of the two uncertainties in simulation and experiment are 0.
79 and 0.
33, respectively, indicating that the uncertainty evaluated by the proposed method can directly replace the type A uncertainty or provide a reference similar to type A uncertainty for the evaluation of the combined uncertainty.

Related Results

Reserves Uncertainty Calculation Accounting for Parameter Uncertainty
Reserves Uncertainty Calculation Accounting for Parameter Uncertainty
Abstract An important goal of geostatistical modeling is to assess output uncertainty after processing realizations through a transfer function, in particular, to...
Measurement uncertainty redefined
Measurement uncertainty redefined
Abstract On July 2, 2025, the Joint Committee for Guides in Metrology (JCGM) organized a widely attended webinar to present and discuss a new definition of measureme...
STEM and Metrology Education Outreach In New Hampshire
STEM and Metrology Education Outreach In New Hampshire
When skilled metrology practitioners leave the industry due to retirement, career change or simply exit the field, we have difficulty obtaining replacement staff with the required ...
Features of measurement uncertainty evaluation during calibration of digital ohmmeters
Features of measurement uncertainty evaluation during calibration of digital ohmmeters
The scheme for transferring the size of the unit of resistance during the calibration of digital ohmmeters at direct current is considered. The procedure for the measurement uncert...
Functional-Voxel Modelling of Bezie Curves
Functional-Voxel Modelling of Bezie Curves
The problem of this research is the impossibility of applying parametric functions in theoretical-multiple modeling, that significantly narrows the range of problems solved by anal...
CBCT Visualization of Furcation Perforation Repair Materials Using Different Voxel Sizes
CBCT Visualization of Furcation Perforation Repair Materials Using Different Voxel Sizes
Background: Three-dimensional cone-beam computed tomography is gaining popularity as an imaging modality aiding the performance of difficult endodontic treatment procedures. For th...
Propagation characteristics of partially coherent decentred annular beams propagating through oceanic turbulence
Propagation characteristics of partially coherent decentred annular beams propagating through oceanic turbulence
The analytical expressions for the average intensity and the centroid position of partially coherent decentred annular beams propagating through oceanic turbulence are derived, and...

Back to Top