Using Empirical Recurrence Rates Ratio for Time Series Data Similarity

Several methods exist in classification literature to quantify the similarity between two time series data sets. Applications of these methods range from the traditional Euclidean-type metric to the more advanced Dynamic Time Warping metric. Most of these adequately address structural similarity but...

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Main Authors: Moinak Bhaduri, Justin Zhan
Format: Article
Language:English
Published: IEEE 2018-01-01
Series:IEEE Access
Subjects:
Online Access:https://ieeexplore.ieee.org/document/8360428/
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spelling doaj-b0ad4f2e77434979924af63dcaf6e6a92021-03-29T20:48:38ZengIEEEIEEE Access2169-35362018-01-016308553086410.1109/ACCESS.2018.28376608360428Using Empirical Recurrence Rates Ratio for Time Series Data SimilarityMoinak Bhaduri0Justin Zhan1https://orcid.org/0000-0003-4210-6279Department of Mathematical Sciences, University of Nevada at Las Vegas, Las Vegas, NV, USADepartment of Computer Science, University of Nevada at Las Vegas, Las Vegas, NV, USASeveral methods exist in classification literature to quantify the similarity between two time series data sets. Applications of these methods range from the traditional Euclidean-type metric to the more advanced Dynamic Time Warping metric. Most of these adequately address structural similarity but fail in meeting goals outside it. For example, a tool that could be excellent to identify the seasonal similarity between two time series vectors might prove inadequate in the presence of outliers. In this paper, we have proposed a unifying measure for binary classification that performed well while embracing several aspects of dissimilarity. This statistic is gaining prominence in various fields, such as geology and finance, and is crucial in time series database formation and clustering studies.https://ieeexplore.ieee.org/document/8360428/Time seriesclassificationdatabase clusteringsimilarity measuresempirical recurrence ratesempirical recurrence rates ratios
collection DOAJ
language English
format Article
sources DOAJ
author Moinak Bhaduri
Justin Zhan
spellingShingle Moinak Bhaduri
Justin Zhan
Using Empirical Recurrence Rates Ratio for Time Series Data Similarity
IEEE Access
Time series
classification
database clustering
similarity measures
empirical recurrence rates
empirical recurrence rates ratios
author_facet Moinak Bhaduri
Justin Zhan
author_sort Moinak Bhaduri
title Using Empirical Recurrence Rates Ratio for Time Series Data Similarity
title_short Using Empirical Recurrence Rates Ratio for Time Series Data Similarity
title_full Using Empirical Recurrence Rates Ratio for Time Series Data Similarity
title_fullStr Using Empirical Recurrence Rates Ratio for Time Series Data Similarity
title_full_unstemmed Using Empirical Recurrence Rates Ratio for Time Series Data Similarity
title_sort using empirical recurrence rates ratio for time series data similarity
publisher IEEE
series IEEE Access
issn 2169-3536
publishDate 2018-01-01
description Several methods exist in classification literature to quantify the similarity between two time series data sets. Applications of these methods range from the traditional Euclidean-type metric to the more advanced Dynamic Time Warping metric. Most of these adequately address structural similarity but fail in meeting goals outside it. For example, a tool that could be excellent to identify the seasonal similarity between two time series vectors might prove inadequate in the presence of outliers. In this paper, we have proposed a unifying measure for binary classification that performed well while embracing several aspects of dissimilarity. This statistic is gaining prominence in various fields, such as geology and finance, and is crucial in time series database formation and clustering studies.
topic Time series
classification
database clustering
similarity measures
empirical recurrence rates
empirical recurrence rates ratios
url https://ieeexplore.ieee.org/document/8360428/
work_keys_str_mv AT moinakbhaduri usingempiricalrecurrenceratesratiofortimeseriesdatasimilarity
AT justinzhan usingempiricalrecurrenceratesratiofortimeseriesdatasimilarity
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