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On MBR Approximation of Histories for Historical Queries: Expectations and Limitations

机译:关于历史查询的MBR近似值:期望和局限性

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Traditional approaches for efficiently processing historical queries, where a history is a multidimensional time-series, employ a two step filter-and-refine scheme. In the filter step, an approximation of each history often as a set of minimum bounding hyper-rectangles (MBRs) is organized using a spatial index structure such as R-tree. The index is used to prune redundant disk accesses and to reduce the number of pairwise comparisons required in the refine step. To improve the efficiency of the filtering step, a heuristic is used to decrease the expected number of MBRs that overlap with a query, by reducing the volume of empty space indexed by the index. The heuristic selects, among all possible splitting schemes of a history, the one which results to a set of MBRs with minimum total volume. Although this heuristic is expected to improve the performance of spatial and history based queries with small temporal and spatial extents, in many real settings, the performance of historical queries depends on the extent of the query. Moreover, the optimal approximation of a history is not always the one with minimum total volume. In this paper, we present the limitations of using volume as a criteria for approximating histories, specially in high dimensional cases, where it is not feasible to index MBRs by traditional spatial index structures.
机译:在历史是多维时间序列的情况下,用于有效处理历史查询的传统方法采用两步过滤和优化方案。在过滤步骤中,通常使用空间索引结构(例如R树)来组织每个历史的近似值,这些近似值通常是一组最小边界超矩形(MBR)。该索引用于修剪冗余磁盘访问并减少精简步骤中所需的成对比较次数。为了提高过滤步骤的效率,通过减少索引所索引的空白空间,可以使用启发式方法来减少与查询重叠的MBR的预期数量。启发式方法会在历史记录的所有可能拆分方案中选择一种,该方案会生成一组具有最小总容量的MBR。尽管这种启发式方法有望在较小的时间和空间范围内改善基于空间和历史的查询的性能,但在许多实际设置中,历史查询的性能取决于查询的范围。此外,历史的最佳近似值并不总是总体积最小的近似值。在本文中,我们提出了使用体积作为近似历史记录标准的局限性,特别是在高维情况下,这些情况无法通过传统的空间索引结构对MBR进行索引。

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