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Anthony J. Bagnall

Researcher at University of East Anglia

Publications -  113
Citations -  6853

Anthony J. Bagnall is an academic researcher from University of East Anglia. The author has contributed to research in topics: Dynamic time warping & Euclidean distance. The author has an hindex of 31, co-authored 107 publications receiving 4807 citations. Previous affiliations of Anthony J. Bagnall include Norwich University.

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Journal ArticleDOI

The great time series classification bake off: a review and experimental evaluation of recent algorithmic advances

TL;DR: This work implemented 18 recently proposed algorithms in a common Java framework and compared them against two standard benchmark classifiers (and each other) by performing 100 resampling experiments on each of the 85 datasets, indicating that only nine of these algorithms are significantly more accurate than both benchmarks.
Journal ArticleDOI

Classification of time series by shapelet transformation

TL;DR: A single-scan shapelet algorithm is proposed that finds the best shapelets, which are used to produce a transformed dataset, where each of the $$k$$k features represent the distance between a time series and a shapelet.
Journal ArticleDOI

Time series classification with ensembles of elastic distance measures

TL;DR: This work believes that their ensemble is the first ever classifier to significantly outperform DTW and raises the bar for future work in this area, and demonstrates that the ensemble is more accurate than approaches not based in the time domain.
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Time-Series Classification with COTE: The Collective of Transformation-Based Ensembles

TL;DR: Through extensive experimentation on 72 datasets, it is demonstrated that the simple collective formed by including all classifiers in one ensemble is significantly more accurate than any of its components and any other previously published TSC algorithm.
Proceedings ArticleDOI

A shapelet transform for time series classification

TL;DR: This work describes a means of extracting the k best shapelets from a data set in a single pass, and then uses these shapelets to transform data by calculating the distances from a series to each shapelet.