Meaning
Statistical curve-fitting technique that accounts for the varying precision of measurements across different concentration levels generates a more accurate calibration model for chemical analysis. In polymer laboratory testing, weighted linear regression is used to construct calibration curves for quantifying trace additives or contaminants where the variance of the measurements increases with the concentration of the analyte. It ensures that the low-concentration measurements, which are critical for proving compliance with strict regulatory limits, are given appropriate statistical weight.
Calibration Accuracy
Chemical analysis of plastic additives often involves a wide range of concentrations that exhibit heteroscedasticity. By applying weighted linear regression, the testing laboratory improves the accuracy of the calibration curve at the lower end of the measurement scale. This statistical adjustment prevents the false quantification of restricted plasticisers or flame retardants, ensuring that the material conforms to the specified regulatory limits.
Sourcing Consistency
Trace levels of heavy metals and halogenated additives in recycled polymer feeds must be monitored to ensure process consistency. When standard linear regression is used, the high variance at high concentrations can distort the calibration line, leading to significant errors at the lower limit of detection. Implementing this weighted approach allows the moulder to trust the test results for incoming regrind batches, protecting the production line from contaminated feedstock.
Economic Analysis
Reworking or scrapping moulding runs due to inaccurate additive measurements is a major source of financial loss. This statistical regression method improves the reliability of quality checks, reducing the occurrence of false rejections and lowering quality control costs.