2016
DOI: 10.1016/j.cmpb.2016.02.008
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Amplitude-aware permutation entropy: Illustration in spike detection and signal segmentation

Abstract: We introduce a new entropy metric, AAPE, that enables us to consider amplitude information in the formulation of PE. The AAPE algorithm can be used in almost every irregularity-based application in various signal and image processing fields. We also made freely available the Matlab code of the AAPE.

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Cited by 146 publications
(172 citation statements)
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“…Thus, given that PEn only considers ordinal structure of patterns, the amplitude of each sample is discarded. As an example, vectors X m (i) = {1, 7, 4} and X m (j) = {23, 34, 28} produce the same ordinal pattern π k = {0, 2, 1}, thus contributing equally to the final value of PEn [46]. Different alternatives to overcome this problem have been proposed [46,54,55], but they make use of a very similar mathematical basis.…”
Section: Permutation Entropymentioning
confidence: 99%
See 3 more Smart Citations
“…Thus, given that PEn only considers ordinal structure of patterns, the amplitude of each sample is discarded. As an example, vectors X m (i) = {1, 7, 4} and X m (j) = {23, 34, 28} produce the same ordinal pattern π k = {0, 2, 1}, thus contributing equally to the final value of PEn [46]. Different alternatives to overcome this problem have been proposed [46,54,55], but they make use of a very similar mathematical basis.…”
Section: Permutation Entropymentioning
confidence: 99%
“…As an example, vectors X m (i) = {1, 7, 4} and X m (j) = {23, 34, 28} produce the same ordinal pattern π k = {0, 2, 1}, thus contributing equally to the final value of PEn [46]. Different alternatives to overcome this problem have been proposed [46,54,55], but they make use of a very similar mathematical basis. Hence, the most recently proposed amplitude-aware PEn (AAPEn) has been considered in this study [46].…”
Section: Permutation Entropymentioning
confidence: 99%
See 2 more Smart Citations
“…This is of importance as LZC analysis is dependent to amplitude changes which are typical in signals such as the EEG. This is especially the case when a subset of a time-series has a large amplitude: some fast-frequency components within this subset maybe be lost due to same symbol being assigned to them, hence some aspects may be overlooked [29,30]. All the aforementioned features of PLZC suggest that it is useful to analyse any time-series without a priori information on how the time-series are generated and also provides an advantage in computation performance [28].…”
Section: Introductionmentioning
confidence: 99%