用于时间序列可解释分类的最优小形树

IF 2.6 Q2 OPERATIONS RESEARCH & MANAGEMENT SCIENCE
Lorenzo Bonasera, Stefano Gualandi
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引用次数: 0

摘要

时间序列形状子序列是一种先进的数据挖掘技术,可用于时间序列监督分类任务。小形被定义为保留时间序列中最具判别能力的子序列。基于 shapelets 的方法的主要优势在于其出色的可解释性。事实上,shapelets 可以为最终用户提供关于最有趣的子序列的非常有用的见解。在本文中,我们提出了一种新颖的混合整数编程模型,用于优化基于最优二叉决策树的 shapelets 发现。我们的方法提供了一个灵活、可调整的分类框架,无论是数学模型还是最终输出结果,都是可解释的。对大量数据集的计算结果表明,我们的方法可与最先进的基于shapelets的分类方法相媲美。我们的模型是第一种基于最优决策树归纳的时间序列分类方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimal shapelets tree for time series interpretable classification

Time series shapelets are a state-of-the-art data mining technique that is applied to time series supervised classification tasks. Shapelets are defined as subsequences that retain the most discriminating power contained in time series. The main advantage of shapelets-based methods consists of their great interpretability. Indeed, shapelets can provide the end-user with very helpful insights about the most interesting subsequences. In this paper, we propose a novel Mixed-Integer Programming model to optimize shapelets discovery based on optimal binary decision trees. Our formulation provides a flexible and adaptable classification framework that is interpretable with respect to both the mathematical model and the final output. Computational results for a large class of datasets show that our approach achieves performance comparable with state-of-the-art shapelets-based classification methods. Our model is the first approach based on optimal decision tree induction for time series classification.

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来源期刊
EURO Journal on Computational Optimization
EURO Journal on Computational Optimization OPERATIONS RESEARCH & MANAGEMENT SCIENCE-
CiteScore
3.50
自引率
0.00%
发文量
28
审稿时长
60 days
期刊介绍: The aim of this journal is to contribute to the many areas in which Operations Research and Computer Science are tightly connected with each other. More precisely, the common element in all contributions to this journal is the use of computers for the solution of optimization problems. Both methodological contributions and innovative applications are considered, but validation through convincing computational experiments is desirable. The journal publishes three types of articles (i) research articles, (ii) tutorials, and (iii) surveys. A research article presents original methodological contributions. A tutorial provides an introduction to an advanced topic designed to ease the use of the relevant methodology. A survey provides a wide overview of a given subject by summarizing and organizing research results.
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