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Box-Jenkins modelling in medical research
1Department of Biostatistics, University of Zurich, Switzerland.
Statistical Methods in Medical Research
|March 1, 1996
Summary
This review introduces Autoregressive Integrated Moving Average (ARIMA) models, also known as Box-Jenkins models. These statistical methods effectively analyze dependent time series data, crucial for fields like environmental medicine and healthcare.
Area of Science:
- Statistics
- Environmental Medicine
- Biostatistics
Background:
- Time series data, such as disease notifications or pollutant concentrations, often exhibit dependence between consecutive measurements.
- This temporal dependence, or 'inertia', is significant in environmental medicine and clinical data analysis (e.g., blood glucose levels).
- Traditional analysis methods may not adequately capture these dependencies.
Purpose of the Study:
- To review the fundamental concepts of Box-Jenkins modelling, specifically Autoregressive Integrated Moving Average (ARIMA) models.
- To illustrate the application of these time series analysis techniques.
- To present key topics including ARIMA models, transfer function models, and intervention analysis.
Main Methods:
- Explanation of the ARIMA model for modeling stochastic dependence in consecutive data.
- Introduction to transfer function models for assessing relationships between multiple time series.
- Description of intervention analysis for evaluating changes or impacts on time series.
Main Results:
- Demonstration of how ARIMA models can effectively capture the 'inertia' in sequential data.
- Illustrative applications showing the practical utility of Box-Jenkins methods.
- Methods presented are applicable to various scientific fields requiring time series analysis.
Conclusions:
- Box-Jenkins (ARIMA) modelling provides a robust framework for analyzing dependent time series data.
- These methods are valuable tools in environmental medicine, healthcare, and economics.
- The reviewed techniques offer powerful approaches for understanding temporal patterns and relationships in data.