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Modified linear projection for large spatial datasets

机译:大型空间数据集的修改线性投影

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摘要

Recent developments in engineering techniques for spatial data collection such as geographic information systems have resulted in an increasing need for methods to analyze large spatial datasets. These sorts of datasets can be found in various fields of the natural and social sciences. However, model fitting and spatial prediction using these large spatial datasets are impractically time-consuming, because of the necessary matrix inversions. Various methods have been developed to deal with this problem, including a reduced rank approach and a sparse matrix approximation. In this article, we propose a modification to an existing reduced rank approach to capture both the large- and small-scale spatial variations effectively. We have used simulated examples and an empirical data analysis to demonstrate that our proposed approach consistently performs well when compared with other methods. In particular, the performance of our new method does not depend on the dependence properties of the spatial covariance functions.
机译:用于空间数据收集的工程技术(例如地理信息系统)的最新发展导致对分析大型空间数据集的方法的需求日益增长。这类数据集可以在自然科学和社会科学的各个领域中找到。然而,由于必要的矩阵求逆,使用这些大型空间数据集进行模型拟合和空间预测是不切实际的耗时。已经开发出各种方法来解决该问题,包括降低秩方法和稀疏矩阵近似。在本文中,我们建议对现有的降低秩方法进行修改,以有效地捕获大型和小型空间变化。我们使用了模拟示例和经验数据分析来证明,与其他方法相比,我们提出的方法始终具有良好的性能。尤其是,我们新方法的性能不取决于空间协方差函数的依赖性。

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