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Spatial process modelling for univariate and multivariate dynamic spatial data

机译:一元和多元动态空间数据的空间过程建模

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There is a considerable literature in spatiotemporal modelling. The approach adopted here applies to the setting where space is viewed as continuous but time is taken to be discrete. We view the data as a time series of spatial processes and work in the setting of dynamic models, achieving a class of dynamic models for such data. We seek rich, flexible, easy-to-specify, easy-to-interpret, computationally tractable specifications which allow very general mean structures and also non-stationary association structures. Our modelling contributions are as follows. In the case where univariate data are collected at the spatial locations, we propose the use of a spatiotemporally varying coefficient form. In the case where multivariate data are collected at the locations, we need to capture associations among measurements at a given location and time as well as dependence across space and time. We propose the use of suitable multivariate spatial process models developed through coregionalization. We adopt a Bayesian inference framework. The resulting posterior and predictive inference enables summaries in the form of tables and maps, which help to reveal the nature of the spatiotemporal behaviour as well as the associated uncertainty. We illuminate various computational issues and then apply our models to the analysis of climate data obtained from the National Center for Atmospheric Research to analyze precipitation and temperature measurements obtained in Colorado in 1997.
机译:时空建模方面有大量文献。这里采用的方法适用于空间被视为连续但时间被认为是离散的环境。我们将数据视为空间过程的时间序列,并在动态模型的设置中进行工作,从而为此类数据实现了一类动态模型。我们寻求丰富,灵活,易于指定,易于解释,易于计算的规范,这些规范允许非常通用的均值结构以及非平稳的关联结构。我们的建模贡献如下。在空间位置收集单变量数据的情况下,我们建议使用时空变化的系数形式。如果在这些位置收集了多变量数据,则需要捕获给定位置和时间的测量值之间的关联,以及跨时空的依赖性。我们建议使用通过共区域化开发的合适的多元空间过程模型。我们采用贝叶斯推理框架。由此产生的后验和预测性推论使得能够以表格和地图的形式进行汇总,从而有助于揭示时空行为的性质以及相关的不确定性。我们阐明了各种计算问题,然后将我们的模型应用于从美国国家大气研究中心获得的气候数据分析,以分析1997年在科罗拉多州获得的降水和温度测量值。

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