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      A method to assess linear self-predictability of physiologic processes in the frequency domain: application to beat-to-beat variability of arterial compliance

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          Abstract

          The concept of self-predictability plays a key role for the analysis of the self-driven dynamics of physiological processes displaying richness of oscillatory rhythms. While time domain measures of self-predictability, as well as time-varying and local extensions, have already been proposed and largely applied in different contexts, they still lack a clear spectral description, which would be significantly useful for the interpretation of the frequency-specific content of the investigated processes. Herein, we propose a novel approach to characterize the linear self-predictability (LSP) of Gaussian processes in the frequency domain. The LSP spectral functions are related to the peaks of the power spectral density (PSD) of the investigated process, which is represented as the sum of different oscillatory components with specific frequency through the method of spectral decomposition. Remarkably, each of the LSP profiles is linked to a specific oscillation of the process, and it returns frequency-specific measures when integrated along spectral bands of physiological interest, as well as a time domain self-predictability measure with a clear meaning in the field of information theory, corresponding to the well-known information storage, when integrated along the whole frequency axis. The proposed measure is first illustrated in a theoretical simulation, showing that it clearly reflects the degree and frequency-specific location of predictability patterns of the analyzed process in both time and frequency domains. Then, it is applied to beat-to-beat time series of arterial compliance obtained in young healthy subjects. The results evidence that the spectral decomposition strategy applied to both the PSD and the spectral LSP of compliance identifies physiological responses to postural stress of low and high frequency oscillations of the process which cannot be traced in the time domain only, highlighting the importance of computing frequency-specific measures of self-predictability in any oscillatory physiologic process.

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          Most cited references60

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          Physiological time-series analysis using approximate entropy and sample entropy.

          Entropy, as it relates to dynamical systems, is the rate of information production. Methods for estimation of the entropy of a system represented by a time series are not, however, well suited to analysis of the short and noisy data sets encountered in cardiovascular and other biological studies. Pincus introduced approximate entropy (ApEn), a set of measures of system complexity closely related to entropy, which is easily applied to clinical cardiovascular and other time series. ApEn statistics, however, lead to inconsistent results. We have developed a new and related complexity measure, sample entropy (SampEn), and have compared ApEn and SampEn by using them to analyze sets of random numbers with known probabilistic character. We have also evaluated cross-ApEn and cross-SampEn, which use cardiovascular data sets to measure the similarity of two distinct time series. SampEn agreed with theory much more closely than ApEn over a broad range of conditions. The improved accuracy of SampEn statistics should make them useful in the study of experimental clinical cardiovascular and other biological time series.
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            Testing for nonlinearity in time series: the method of surrogate data

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              Parameterizing neural power spectra into periodic and aperiodic components

              Electrophysiological signals exhibit both periodic and aperiodic properties. Periodic oscillations have been linked to numerous physiological, cognitive, behavioral and disease states. Emerging evidence demonstrates that the aperiodic component has putative physiological interpretations and that it dynamically changes with age, task demands and cognitive states. Electrophysiological neural activity is typically analyzed using canonically defined frequency bands, without consideration of the aperiodic (1/f-like) component. We show that standard analytic approaches can conflate periodic parameters (center frequency, power, bandwidth) with aperiodic ones (offset, exponent), compromising physiological interpretations. To overcome these limitations, we introduce an algorithm to parameterize neural power spectra as a combination of an aperiodic component and putative periodic oscillatory peaks. This algorithm requires no a priori specification of frequency bands. We validate this algorithm on simulated data, and demonstrate how it can be used in applications ranging from analyzing age-related changes in working memory to large-scale data exploration and analysis.
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                Author and article information

                Contributors
                URI : https://loop.frontiersin.org/people/2095477/overviewRole: Role: Role: Role: Role: Role: Role: Role:
                URI : https://loop.frontiersin.org/people/589746/overviewRole: Role: Role:
                Role:
                Role: Role: Role:
                URI : https://loop.frontiersin.org/people/380146/overviewRole: Role: Role: Role:
                URI : https://loop.frontiersin.org/people/34129/overviewRole: Role: Role: Role: Role: Role:
                Journal
                Front Netw Physiol
                Front Netw Physiol
                Front. Netw. Physiol.
                Frontiers in Network Physiology
                Frontiers Media S.A.
                2674-0109
                04 April 2024
                2024
                : 4
                : 1346424
                Affiliations
                [1] 1 Department of Engineering , University of Palermo , Palermo, Italy
                [2] 2 Department of Physiology , Jessenius Faculty of Medicine in Martin , Comenius University in Bratislava , Martin, Slovakia
                Author notes

                Edited by: Steffen Schulz, Charité University Medicine Berlin, Germany

                Reviewed by: Federico Aletti, Universidade Federal de São Paulo, Brazil

                Frigyes Samuel Racz, The University of Texas at Austin, United States

                Giovanna Zimatore, eCampus University, Italy

                *Correspondence: Michal Javorka, michal.javorka@ 123456uniba.sk
                Article
                1346424
                10.3389/fnetp.2024.1346424
                11024367
                38638612
                49912520-c04b-416f-9468-5590d4236956
                Copyright © 2024 Sparacino, Antonacci, Barà, Švec, Javorka and Faes.

                This is an open-access article distributed under the terms of the Creative Commons Attribution License (CC BY). The use, distribution or reproduction in other forums is permitted, provided the original author(s) and the copyright owner(s) are credited and that the original publication in this journal is cited, in accordance with accepted academic practice. No use, distribution or reproduction is permitted which does not comply with these terms.

                History
                : 29 November 2023
                : 19 March 2024
                Funding
                The author(s) declare that financial support was received for the research, authorship, and/or publication of this article. MJ is supported by Grant VEGA 1/0283/21. This work was supported by SiciliAn MicronanOTecH Research And Innovation CEnter “SAMOTHRACE” project (MUR, PNRR-M4C2, ECS\_00000022), spoke 3 - Università degli Studi di Palermo “S2-COMMs - Micro and Nanotechnologies for Smart \& Sustainable Communities”.
                Categories
                Network Physiology
                Methods
                Custom metadata
                Information Theory

                linear autoregressive process,self-predictability,spectral decomposition,information theory,arterial compliance

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