加速范围查询大脑模拟

F. Tauheed, Laurynas Biveinis, T. Heinis, F. Schürmann, H. Markram, A. Ailamaki
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引用次数: 49

摘要

神经科学家越来越多地使用计算工具来建立和模拟大脑模型。这些模拟中涉及的数据量是巨大的,有效管理这些数据是关键。分析这些数据的一个特殊问题是对大脑空间模型的范围查询的可扩展执行。已知的索引方法即使在今天的小模型上也表现不佳,这些模型只代表大脑的一小部分,只包含几百万个密集排列的空间元素。当前方法的问题是,随着模型中细节级别的增加,树结构中的重叠也会增加,最终会减慢查询的执行速度。神经科学家需要使用更大、更详细(更密集)的模型,这促使我们开发一种新的索引方法。为此,我们开发了FLAT,这是一种用于密集数据集的可扩展索引方法。我们基于当前方法在密集数据集的情况下存在重叠的关键观察来开发FLAT。因此,我们将FLAT设计为两个阶段的方法,每个阶段都独立于密度。在第一阶段,它使用传统的空间索引来有效地检索初始对象。在第二阶段,它遍历初始对象的邻域以检索剩余的查询结果。我们的实验结果表明,FLAT不仅优于R-Tree变体,从2倍到8倍,而且还实现了与数据集大小和密度的独立性。
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Accelerating Range Queries for Brain Simulations
Neuroscientists increasingly use computational tools in building and simulating models of the brain. The amounts of data involved in these simulations are immense and efficiently managing this data is key. One particular problem in analyzing this data is the scalable execution of range queries on spatial models of the brain. Known indexing approaches do not perform well even on today's small models which represent a small fraction of the brain, containing only few millions of densely packed spatial elements. The problem of current approaches is that with the increasing level of detail in the models, also the overlap in the tree structure increases, ultimately slowing down query execution. The neuroscientists' need to work with bigger and more detailed (denser) models thus motivates us to develop a new indexing approach. To this end we develop FLAT, a scalable indexing approach for dense data sets. We base the development of FLAT on the key observation that current approaches suffer from overlap in case of dense data sets. We hence design FLAT as an approach with two phases, each independent of density. In the first phase it uses a traditional spatial index to retrieve an initial object efficiently. In the second phase it traverses the initial object's neighborhood to retrieve the remaining query result. Our experimental results show that FLAT not only outperforms R-Tree variants from a factor of two up to eight but that it also achieves independence from data set size and density.
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