Problem of power spectra estimation in application to the analysis of heart rate variability
We investigated how the parameters of the spectral analysis affect standard deviation and error of the estimation of well-known indices for the heart rate variability. We compared the nonparametric Fourier transform to the parametric approach based on autoregressive models. We also investigated how...
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| Published in | The European physical journal. ST, Special topics Vol. 232; no. 5; pp. 615 - 624 |
|---|---|
| Main Authors | , , , , , , |
| Format | Journal Article |
| Language | English |
| Published |
Berlin/Heidelberg
Springer Berlin Heidelberg
01.05.2023
Springer Nature B.V |
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| Online Access | Get full text |
| ISSN | 1951-6355 1951-6401 |
| DOI | 10.1140/epjs/s11734-022-00731-2 |
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| Abstract | We investigated how the parameters of the spectral analysis affect standard deviation and error of the estimation of well-known indices for the heart rate variability. We compared the nonparametric Fourier transform to the parametric approach based on autoregressive models. We also investigated how the precision of the indices estimation depends on the choice of the window function, parameterization of the Bartlett’s method, and the lengths of time series. For each set of parameters, we calculated the sensitivity and specificity of the resulting indices when diagnosing arterial hypertension. To isolate and investigate the errors caused by inaccuracy of the spectral analysis itself, we conducted our study using the mathematical models of heart rate variability for healthy subjects and arterial hypertension patients, for which the correct values of the spectral indices are known. The obtained results suggest that the analysis of 20-min signals, comparing to 5-min signals, significantly decreases the standard deviation of the estimations and increases both their sensitivity and specificity. We found no advantages of using the parametric approach over the Fourier transform. We have shown that application of the Hann’s window function and normalization of the spectral indices decreases the sensitivity and specificity of the medical diagnostics. |
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| AbstractList | We investigated how the parameters of the spectral analysis affect standard deviation and error of the estimation of well-known indices for the heart rate variability. We compared the nonparametric Fourier transform to the parametric approach based on autoregressive models. We also investigated how the precision of the indices estimation depends on the choice of the window function, parameterization of the Bartlett’s method, and the lengths of time series. For each set of parameters, we calculated the sensitivity and specificity of the resulting indices when diagnosing arterial hypertension. To isolate and investigate the errors caused by inaccuracy of the spectral analysis itself, we conducted our study using the mathematical models of heart rate variability for healthy subjects and arterial hypertension patients, for which the correct values of the spectral indices are known. The obtained results suggest that the analysis of 20-min signals, comparing to 5-min signals, significantly decreases the standard deviation of the estimations and increases both their sensitivity and specificity. We found no advantages of using the parametric approach over the Fourier transform. We have shown that application of the Hann’s window function and normalization of the spectral indices decreases the sensitivity and specificity of the medical diagnostics. |
| Author | Gridnev, Vladimir I. Karavaev, Anatoly S. Ishbulatov, Yurii M. Prokhorov, Mikhail D. Ponomarenko, Vladimir I. Ezhov, Dmitry M. Kiselev, Anton R. |
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| Cites_doi | 10.1016/j.amjcard.2009.12.022 10.1161/01.CIR.103.16.2072 10.1080/08037051.2019.1645586 10.1098/rspa.1931.0069 10.1093/europace/euv015 10.1371/journal.pone.0156628 10.1016/S2589-7500(20)30246-6 10.1001/archinte.165.13.1486 10.1093/europace/eus341 10.1113/expphysiol.2010.056259 10.1016/0735-1097(94)90379-4 10.1161/01.CIR.96.9.3224 10.1161/01.HYP.32.2.293 10.1098/rsta.1927.0007 10.1103/PhysRevE.103.042404 10.1111/psyp.12027 10.1016/j.ijcard.2012.03.119 10.1161/01.CIR.0000117090.01718.2A 10.2337/diabetes.51.12.3524 10.1111/j.1540-8159.1996.tb03241.x 10.1097/HJH.0b013e3282efc1fe 10.1038/s41598-020-58196-z 10.1111/j.1365-2869.2007.00581.x 10.1016/s0008-6363(97)00040-0 10.1111/j.1540-8167.2008.01232.x 10.1007/s00246-017-1775-6 10.1161/01.CIR.93.5.1043 10.1161/01.CIR.90.2.878 10.1161/01.CIR.102.11.1239 10.1016/j.bpj.2021.05.020 10.1016/j.jchf.2016.12.015 |
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| References_xml | – reference: GoldsteinDSBenthoOParkMYSharabiYExp. Physiol.201110.1113/expphysiol.2010.056259 – reference: SchäferAVagedesJInt. J. Cardiol.201310.1016/j.ijcard.2012.03.119 – reference: CarneyRMBlumenthalJAFreedlandKESteinPKHowellsWBBerkmanLFWatkinsLLCzajkowskiSMHayanoJDomitrovichPPJaffeASArch. Intern. Med.200510.1001/archinte.165.13.1486 – reference: La RovereMTPinnaGDHohnloserSHMarcusFIMortaraANoharaRBiggerJTJrCammAJSchwartzPJCirculation200110.1161/01.CIR.103.16.2072 – reference: Reyes del PasoGALangewitzWMulderLJvan RoonADuschekSPsychophysiology201310.1111/psyp.12027 – reference: SteinPKBarzilayJIChavesPHMistrettaSQDomitrovichPPGottdienerJSRichMWKleigerREJ. Cardiovasc. Electrophysiol.200810.1111/j.1540-8167.2008.01232.x – reference: KiselevARBorovkovaEIShvartzVASkazkinaVVKaravaevASProkhorovMDIspiryanAYMironovSABockeriaOLSci. Rep.202010.1038/s41598-020-58196-z – reference: LiaoDMercedesCEvansGWCascioWEHeissGDiabetes200210.2337/diabetes.51.12.3524 – reference: FarahBQAndrade-LimaAGermano-SoaresAHChristofaroDGDde BarrosMVGdo PradoWLRitti-DiasRMPediatr. Cardiol.201810.1007/s00246-017-1775-6 – reference: HoworkaKPumprlaJHaberPKoller-StrametzJMondrzykJSchabmannACardiovasc. Res.199710.1016/s0008-6363(97)00040-0 – reference: SinghJPLarsonMGTsujiHEvansJCO’DonnellCJLevyDHypertension199810.1161/01.HYP.32.2.293 – reference: FagardRHStolarzKKuznetsovaTSeidlerovJTikhonoffVGrodzickiTNikitinYFilipovskyJPeleskaJCasigliaEThijsLStaessenJAKawecka-JaszczKJ. Hypertens.200710.1097/HJH.0b013e3282efc1fe – reference: ZulfiqarUJurivichDAGaoWSingerDHAm. J. Cardiol.201010.1016/j.amjcard.2009.12.022 – reference: CammAJPrattCMSchwartzPJAl-KhalidiHRSpytMJHolroydeMJKaramRSonnenblickEHBrumJMCirculation200410.1161/01.CIR.0000117090.01718.2A – reference: VandewalleGMiddletonBRajaratnamSMStoneBMThorleifsdottirBArendtJDijkDJJ. 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| SubjectTerms | Atomic Autoregressive models Brain Physiology Meets Complex Systems Classical and Continuum Physics Condensed Matter Physics Females Fourier transforms Heart rate Hypertension Materials Science Measurement Science and Instrumentation Molecular Optical and Plasma Physics Parameter sensitivity Parameterization Patients Physics Physics and Astronomy Power spectra Regular Article Sensitivity Spectrum analysis Standard deviation Time series Window functions |
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| Title | Problem of power spectra estimation in application to the analysis of heart rate variability |
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