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Time series modeling for quality control in clinical chemistry
1Graduate School of Business, Pritzker School of Medicine, University of Chicago, IL 60637.
Clinical Chemistry
|July 1, 1988
Summary
Autocorrelation in clinical chemistry quality-control (Q/C) data violates standard control chart assumptions. A new two-chart method using time-series modeling improves statistical quality control performance.
Area of Science:
- Clinical Chemistry
- Statistical Process Control
- Time-Series Analysis
Background:
- Autocorrelation in clinical chemistry quality-control (Q/C) measurements violates the statistical independence assumption of traditional Levey-Jennings control charts.
- This violation degrades the performance and reliability of standard statistical quality control methods in laboratory settings.
Purpose of the Study:
- To propose a novel statistical quality control approach that addresses the issue of autocorrelation in Q/C data.
- To enhance the accuracy and robustness of quality control procedures in clinical chemistry laboratories.
Main Methods:
- Replaced the single raw Q/C data chart with two new charts: a common cause chart and a special cause chart.
- The common cause chart utilizes a Box-Jenkins ARIMA time-series model to capture and represent persistent nonrandomness.
- The special cause chart analyzes the residuals from the ARIMA model, which are statistically independent, meeting standard control chart criteria.
Main Results:
- The proposed two-chart method effectively removes the autocorrelation issue, fulfilling the independence assumption.
- Residuals from the ARIMA model are free of persisting nonrandomness, enabling the use of standard Levey-Jennings plotting and control rules.
- A comparative analysis demonstrated improved performance of the proposed approach over current practices.
Conclusions:
- The novel two-chart statistical quality control strategy offers a robust solution for managing autocorrelation in clinical chemistry Q/C data.
- This method enhances the reliability of quality control by ensuring statistical independence of observations, leading to better process monitoring.
- Implementation of this approach can significantly improve the overall performance and diagnostic accuracy of clinical laboratory testing.