Non-Parametric Bayesian Covariate-Dependent Multivariate Functional Clustering: An Application to Time-Series Data for Multiple Air Pollutants

Author:

Yang Daewon12,Choi Taeryon34,Lavigne Eric5678,Chung Yeonseung12

Affiliation:

1. Department of Mathematical Sciences , Daejeon , South Korea

2. Korea Advanced Institute of Science and Technology , Daejeon , South Korea

3. Department of Statistics , Seoul , South Korea

4. Korea University , Seoul , South Korea

5. School of Epidemiology and Public Health , , Ottawa , Canada

6. University of Ottawa , , Ottawa , Canada

7. Air Sectors Assessment and Exposure Science Division , , Ottawa , Canada

8. Health Canada , , Ottawa , Canada

Abstract

Abstract Air pollution is a major threat to public health. Understanding the spatial distribution of air pollution concentration is of great interest to government or local authorities, as it informs about target areas for implementing policies for air quality management. Cluster analysis has been popularly used to identify groups of locations with similar profiles of average levels of multiple air pollutants, efficiently summarising the spatial pattern. This study aimed to cluster locations based on the seasonal patterns of multiple air pollutants incorporating the location-specific characteristics such as socio-economic indicators. For this purpose, we proposed a novel non-parametric Bayesian sparse latent factor model for covariate-dependent multivariate functional clustering. Furthermore, we extend this model to conduct clustering with temporal dependency. The proposed methods are illustrated through a simulation study and applied to time-series data for daily mean concentrations of ozone (O3), nitrogen dioxide (NO2), and fine particulate matter (PM2.5) collected for 25 cities in Canada in 1986–2015.

Funder

Government-wide R & D Fund project for Infectious Disease Research

National Research Foundation of Korea

Publisher

Oxford University Press (OUP)

Subject

Statistics, Probability and Uncertainty,Statistics and Probability

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