Utilization of Voronoi diagrams for circularity algorithms
O Novaski, ALC Barczak - Precision engineering, 1997 - Elsevier
Precision engineering, 1997•Elsevier
In the past many minimum zone center (MZC) algorithms have been developed. In
opposition, many coordinate measuring machines (CMM) still use least-squares center
(LSC) algorithms. A MZC algorithm that uses a computational geometry approach through
the Voronoi diagrams to determine circularity can be performed with LSC. Both algorithms
are compared by scanning the number of points of the set, the circularity value interval, and
the workpiece radius. The differences between the results are compared to determine the …
opposition, many coordinate measuring machines (CMM) still use least-squares center
(LSC) algorithms. A MZC algorithm that uses a computational geometry approach through
the Voronoi diagrams to determine circularity can be performed with LSC. Both algorithms
are compared by scanning the number of points of the set, the circularity value interval, and
the workpiece radius. The differences between the results are compared to determine the …
In the past many minimum zone center (MZC) algorithms have been developed. In opposition, many coordinate measuring machines (CMM) still use least-squares center (LSC) algorithms. A MZC algorithm that uses a computational geometry approach through the Voronoi diagrams to determine circularity can be performed with LSC. Both algorithms are compared by scanning the number of points of the set, the circularity value interval, and the workpiece radius. The differences between the results are compared to determine the relationship. The importance of the uncertainty of the machines is then compared with these differences.
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