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A new method to build spatio-temporal covariance functions: analysis of ozone data

机译:建立时空协方差函数的新方法:臭氧数据分析

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Statistical analysis of natural phenomena with spatial and temporal correlations requires the specification of the correlation structure via a covariance function. A separable spatio-temporal covariance function is usually used for the ease of application. Nonetheless, the separability of the spatio-temporal covariance function can be unrealistic in many settings, where it is required to use a non-separable spatio-temporal covariance function. In this paper, the role of Stieltjes transformation in the construction of non-separable spatio-temporal covariance function is investigated. Then, structural copula function is applied to construct a family of non-separable spatio-temporal covariance function. Afterwards, it is proved that this family of covariance functions does not possess any dimple which exists in some Gneiting's models. Finally, a modified genetic algorithm is applied to explore the spatio-temporal correlation structure of Ozone data in Tehran, Iran.
机译:具有时空相关性的自然现象的统计分析要求通过协方差函数指定相关性结构。为了便于应用,通常使用可分离的时空协方差函数。但是,时空协方差函数的可分性在许多需要使用不可分时空协方差函数的设置中可能是不现实的。本文研究了Stieltjes变换在构造不可分的时空协方差函数中的作用。然后,将结构语系函数应用于构造不可分的时空协方差函数族。之后,证明该协方差函数族不具有某些Gneiting模型中存在的酒窝。最后,应用改进的遗传算法探索伊朗德黑兰臭氧数据的时空相关结构。

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