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Parallel inference for massive distributed spatial data using low-rank models

机译:使用低秩的并行推断大规模分布式空间数据   楷模

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摘要

Due to rapid data growth, statistical analysis of massive datasets often hasto be carried out in a distributed fashion, either because several datasetsstored in separate physical locations are all relevant to a given problem, orsimply to achieve faster (parallel) computation through a divide-and-conquerscheme. In both cases, the challenge is to obtain valid inference that does notrequire processing all data at a single central computing node. We show thatfor a very widely used class of spatial low-rank models, which can be writtenas a linear combination of spatial basis functions plus a fine-scale-variationcomponent, parallel spatial inference and prediction for massive distributeddata can be carried out exactly, meaning that the results are the same as for atraditional, non-distributed analysis. The communication cost of ourdistributed algorithms does not depend on the number of data points. Afterextending our results to the spatio-temporal case, we illustrate ourmethodology by carrying out distributed spatio-temporal particle filteringinference on total precipitable water measured by three different satellitesensor systems.
机译:由于数据的快速增长,大型数据集的统计分析通常必须以分布式方式进行,这是因为存储在单独物理位置中的几个数据集都与给定问题相关,或者只是通过除法来实现更快的(并行)计算-征服方案。在这两种情况下,挑战都是要获得有效的推理,该推理不需要在单个中央计算节点上处理所有数据。我们表明,对于使用非常广泛的一类空间低秩模型,可以将其写为空间基础函数与精细尺度变化分量的线性组合,可以精确地进行并行的空间推断和海量分布式数据的预测,这意味着结果与传统的非分布式分析相同。我们的分布式算法的通信成本不取决于数据点的数量。将结果扩展到时空情况后,我们通过对由三个不同的卫星传感器系统测得的总可沉淀水进行分布式时空粒子滤波推断,来说明我们的方法。

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