Meaning
Mathematical differences represent the distance between measured coordinates and their corresponding points on a fitted geometric model. In metrology analysis, residuals provide a direct measure of how well a calculated transformation or shape fits the actual physical component. This information reveals whether the deviation is due to random noise or systematic error.
Error Assessment
Analyzing the distribution of these values allows quality control engineers to evaluate the quality of a coordinate alignment. A random scatter indicates a high-fidelity fit, whereas grouped or directional patterns show systematic distortion. Because residuals reflect the remaining error after optimization, they are the primary metric for verifying that a laser tracker was properly calibrated before the measurement run.
This assessment keeps the final tolerance calculation accurate.
Deviation Profiling
Graphical plots display these errors across the physical surface of the scanned component. This visual representation highlights areas of wear or structural warping. This visualization makes it easy to pinpoint localized issues.
Correction Action
Addressing high deviation values usually involves repeating the measurement or adjusting the alignment algorithm. If a single point shows an exceptionally large residual, it may indicate a damaged target or a bad sensor reading. This bad point must be excluded from the optimization to preserve alignment quality.