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首页> 外文期刊>Stochastic environmental research and risk assessment >Nonstationary matrix covariances: compact support, long range dependence and quasi-arithmetic constructions
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Nonstationary matrix covariances: compact support, long range dependence and quasi-arithmetic constructions

机译:非平稳矩阵协方差:紧致支持,长期依赖和准算术构造

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摘要

Flexible models for multivariate processes are increasingly important for datasets in the geophysical, environmental, economics and health sciences. Modern datasets involve numerous variables observed at large numbers of space-time locations, with millions of data points being common. We develop a suite of stochastic models for nonstationary multivariate processes. The constructions break into three basic categories-quasi-arithmetic, locally stationary covariances with compact support, and locally stationary covariances with possible long-range dependence. All derived models are nonstationary, and we illustrate the flexibility of select choices through simulation.
机译:多元过程的灵活模型对于地球物理,环境,经济和健康科学中的数据集越来越重要。现代数据集涉及在大量时空位置观察到的众多变量,其中数百万个数据点是常见的。我们为非平稳的多元过程开发了一套随机模型。构造分为三个基本类别:准算术,具有紧凑支持的局部平稳协方差和可能具有长期依赖性的局部平稳协方差。所有派生的模型都是非平稳的,我们通过仿真说明了选择的灵活性。

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