有效的适当长度时间序列基序发现

Sorrachai Yingchareonthawornchai, Haemwaan Sivaraks, T. Rakthanmanon, C. Ratanamahatana
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引用次数: 28

摘要

作为数据挖掘最重要的任务之一,发现频繁出现的模式,即motif发现,在过去的十年中引起了人们的广泛关注。尽管motif发现算法在加速方面取得了成功,但大多数现有算法仍然需要预定义参数。最关键和最麻烦的是时间序列基元长度,因为即使是领域专家也很难手动确定合适的基元长度。此外,由于基序长度的变化,在这些基序之间进行排序成为另一个主要问题。在这项工作中,我们提出了一种新的算法,使用压缩比作为启发式来发现适当长度的有意义的基序。这些不同长度基序的排序依赖于它自己的基序作为假设压缩时间序列的能力。此外,除了作为一种任意时间算法,我们的实验评估也表明,我们提出的方法在速度和准确性方面都优于各个领域的现有工作。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Efficient Proper Length Time Series Motif Discovery
As one of the most essential data mining tasks, finding frequently occurring patterns, i.e., motif discovery, has drawn a lot of attention in the past decade. Despite successes in speedup of motif discovery algorithms, most of the existing algorithms still require predefined parameters. The critical and most cumbersome one is time series motif length since it is difficult to manually determine the proper length of the motifs-even for the domain experts. In addition, with variability in the motif lengths, ranking among these motifs becomes another major problem. In this work, we propose a novel algorithm using compression ratio as a heuristic to discover meaningful motifs in proper lengths. The ranking of these various length motifs relies on an ability to compress time series by its own motif as a hypothesis. Furthermore, other than being an anytime algorithm, our experimental evaluation also demonstrates that our proposed method outperforms existing works in various domains both in terms of speed and accuracy.
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