非参数贝叶斯协变量相关多变量函数聚类:多空气污染物时间序列数据的应用

IF 1 4区 数学 Q3 STATISTICS & PROBABILITY
Daewon Yang, Taeryon Choi, Eric Lavigne, Yeonseung Chung
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引用次数: 0

摘要

空气污染是对公众健康的重大威胁。了解空气污染浓度的空间分布对政府或地方当局非常有意义,因为它可以为实施空气质量管理政策的目标区域提供信息。聚类分析已被广泛用于识别具有多种空气污染物平均水平相似概况的地点组,有效地总结空间格局。本研究旨在根据多种空气污染物的季节性模式,结合社会经济指标等地点特定特征,对地点进行聚类。为此,我们提出了一种新的非参数贝叶斯稀疏潜因子模型,用于协变量相关的多元函数聚类。此外,我们将该模型扩展到具有时间依赖性的聚类。通过模拟研究说明了所提出的方法,并将其应用于臭氧日平均浓度的时间序列数据(o3 $$ {\mathrm{O}}_3 $$)。二氧化氮(n2 $$ \mathrm{N}{\mathrm{O}}_2 $$);细颗粒物(pm2)。5 $$ \mathrm{P}{\mathrm{M}}_{2.5} $$),收集了1986-2015年加拿大25个城市的数据。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Non-parametric Bayesian covariate-dependent multivariate functional clustering: An application to time-series data for multiple air pollutants

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 ( O 3 $$ {\mathrm{O}}_3 $$ ), nitrogen dioxide ( N O 2 $$ \mathrm{N}{\mathrm{O}}_2 $$ ), and fine particulate matter ( P M 2 . 5 $$ \mathrm{P}{\mathrm{M}}_{2.5} $$ ) collected for 25 cities in Canada in 1986–2015.

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来源期刊
CiteScore
2.50
自引率
0.00%
发文量
76
审稿时长
>12 weeks
期刊介绍: The Journal of the Royal Statistical Society, Series C (Applied Statistics) is a journal of international repute for statisticians both inside and outside the academic world. The journal is concerned with papers which deal with novel solutions to real life statistical problems by adapting or developing methodology, or by demonstrating the proper application of new or existing statistical methods to them. At their heart therefore the papers in the journal are motivated by examples and statistical data of all kinds. The subject-matter covers the whole range of inter-disciplinary fields, e.g. applications in agriculture, genetics, industry, medicine and the physical sciences, and papers on design issues (e.g. in relation to experiments, surveys or observational studies). A deep understanding of statistical methodology is not necessary to appreciate the content. Although papers describing developments in statistical computing driven by practical examples are within its scope, the journal is not concerned with simply numerical illustrations or simulation studies. The emphasis of Series C is on case-studies of statistical analyses in practice.
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