Investigation of linear and nonlinear properties of a heartbeat time series using multiscale Rényi entropy

Herbert F. Jelinek*, David J. Cornforth, Mika P. Tarvainen, Kinda Khalaf

*Corresponding author for this work

    Research output: Contribution to journalArticlepeer-review

    11 Citations (Scopus)
    38 Downloads (Pure)

    Abstract

    The time series of interbeat intervals of the heart reveals much information about disease and disease progression. An area of intense research has been associated with cardiac autonomic neuropathy (CAN). In this work we have investigated the value of additional information derived from the magnitude, sign and acceleration of the RR intervals. When quantified using an entropy measure, these time series show statistically significant differences between disease classes of Normal, Early CAN and Definite CAN. In addition, pathophysiological characteristics of heartbeat dynamics provide information not only on the change in the system using the first difference but also the magnitude and direction of the change measured by the second difference (acceleration) with respect to sequence length. These additional measures provide disease categories to be discriminated and could prove useful for non-invasive diagnosis and understanding changes in heart rhythm associated with CAN.

    Original languageEnglish
    Article number727
    Pages (from-to)1-14
    Number of pages14
    JournalEntropy
    Volume21
    Issue number8
    DOIs
    Publication statusPublished - 25 Jul 2019

    Bibliographical note

    Copyright the Author(s) 2019. Version archived for private and non-commercial use with the permission of the author/s and according to publisher conditions. For further rights please contact the publisher.

    Keywords

    • heart rate variability
    • entropy
    • nonlinear dynamics
    • cardiac autonomic neuropathy
    • diabetes

    Fingerprint

    Dive into the research topics of 'Investigation of linear and nonlinear properties of a heartbeat time series using multiscale Rényi entropy'. Together they form a unique fingerprint.

    Cite this