Abstract:The study assesses complexity of the cardiac control directed to the sinus node and to ventricles in long QT syndrome type 1 (LQT1) patients with KCNQ1-A341V mutation. Complexity was assessed via refined multiscale entropy (RMSE) computed over the beat-to-beat variability series of heart period (HP) and QT interval. HP and QT interval were approximated respectively as the temporal distance between two consecutive R-wave peaks and between the R-wave apex and T-wave end. Both measures were automatically taken fr… Show more
“…The scale factor up to 10 was selected for a minimal length of the coarse-grained time series equal to 150 beats, a length appropriate for a reliable estimate of 퐸 [23]. As peripheral vasomotor rhythm is typically around 20 seconds, the time scale at = 1 was defined as small-scale for analyzing PPG pulse amplitudes series using the MSE algorithm [24]. In addition, the time scales, between 2 and 4, and between 5 and 10 were defined as medium-and large-scales, respectively, based on the study of Bari et al [24].…”
Section: Mse Analysis Of Bilateral Hands Ppg Pulse Amplitudesmentioning
confidence: 99%
“…As peripheral vasomotor rhythm is typically around 20 seconds, the time scale at = 1 was defined as small-scale for analyzing PPG pulse amplitudes series using the MSE algorithm [24]. In addition, the time scales, between 2 and 4, and between 5 and 10 were defined as medium-and large-scales, respectively, based on the study of Bari et al [24].…”
Section: Mse Analysis Of Bilateral Hands Ppg Pulse Amplitudesmentioning
confidence: 99%
“…The low pass filter's frequency response in MSE calculation poorly manifested by a slow roll-off of the main lobe, aliasing of important side lobes, and a large transition band may not be prevented as the filtered series is downsampled at a rate of one sample every [24]. A refined MSE (RMSE) method proposed by Valencia et al might improve the flaw of MSE [25].…”
Section: Refined Mse Analysis Of Ppg and Ecg Signal Seriesmentioning
Both glycemic control and handgrip strength affect microvascular function. Multiscale entropy (MSE) of photoplethysmographic (PPG) pulse amplitudes may differ by diabetes status and hand activity. Of a middle-to-old aged and right-handed cohort without clinical cardiovascular disease, we controlled age, sex, and weight to select the unaffected (no type 2 diabetes, = 36), the wellcontrolled diabetes (HbA1c < 8%, = 22), and the poorly controlled diabetes (HbA1c ≥ 8%, = 22) groups. MSEs were calculated from consecutive 1,500 PPG pulse amplitudes of bilateral index fingertips. The small-, medium-, and large-scale MSEs were defined as the average of scale 1 (MSE 1 ), scales 2-4 (MSE 2-4 ), and scales 5-10 (MSE 5-10 ), respectively. Intra-and intergroups were compared by one-and two-sample -tests, respectively. The dominant hand MSE 5-10 was lower in the poorly controlled diabetes group than the well-controlled diabetes and the unaffected (1.28 versus 1.52 and 1.56, = 0.019 and 0.001, resp.) groups, whereas the nondominant hand MSE 5-10 was lower in the well-and poorly controlled diabetes groups than the unaffected group (1.35 and 1.29 versus 1.58, = 0.008 and 0.005, resp.). The MSE 1 of dominant hand was higher than that of nondominant hand in the well-controlled diabetes (1.35 versus 1.10, = 0.048). In conclusion, diabetes status and hand dominance may affect the MSE of PPG pulse amplitudes.
“…The scale factor up to 10 was selected for a minimal length of the coarse-grained time series equal to 150 beats, a length appropriate for a reliable estimate of 퐸 [23]. As peripheral vasomotor rhythm is typically around 20 seconds, the time scale at = 1 was defined as small-scale for analyzing PPG pulse amplitudes series using the MSE algorithm [24]. In addition, the time scales, between 2 and 4, and between 5 and 10 were defined as medium-and large-scales, respectively, based on the study of Bari et al [24].…”
Section: Mse Analysis Of Bilateral Hands Ppg Pulse Amplitudesmentioning
confidence: 99%
“…As peripheral vasomotor rhythm is typically around 20 seconds, the time scale at = 1 was defined as small-scale for analyzing PPG pulse amplitudes series using the MSE algorithm [24]. In addition, the time scales, between 2 and 4, and between 5 and 10 were defined as medium-and large-scales, respectively, based on the study of Bari et al [24].…”
Section: Mse Analysis Of Bilateral Hands Ppg Pulse Amplitudesmentioning
confidence: 99%
“…The low pass filter's frequency response in MSE calculation poorly manifested by a slow roll-off of the main lobe, aliasing of important side lobes, and a large transition band may not be prevented as the filtered series is downsampled at a rate of one sample every [24]. A refined MSE (RMSE) method proposed by Valencia et al might improve the flaw of MSE [25].…”
Section: Refined Mse Analysis Of Ppg and Ecg Signal Seriesmentioning
Both glycemic control and handgrip strength affect microvascular function. Multiscale entropy (MSE) of photoplethysmographic (PPG) pulse amplitudes may differ by diabetes status and hand activity. Of a middle-to-old aged and right-handed cohort without clinical cardiovascular disease, we controlled age, sex, and weight to select the unaffected (no type 2 diabetes, = 36), the wellcontrolled diabetes (HbA1c < 8%, = 22), and the poorly controlled diabetes (HbA1c ≥ 8%, = 22) groups. MSEs were calculated from consecutive 1,500 PPG pulse amplitudes of bilateral index fingertips. The small-, medium-, and large-scale MSEs were defined as the average of scale 1 (MSE 1 ), scales 2-4 (MSE 2-4 ), and scales 5-10 (MSE 5-10 ), respectively. Intra-and intergroups were compared by one-and two-sample -tests, respectively. The dominant hand MSE 5-10 was lower in the poorly controlled diabetes group than the well-controlled diabetes and the unaffected (1.28 versus 1.52 and 1.56, = 0.019 and 0.001, resp.) groups, whereas the nondominant hand MSE 5-10 was lower in the well-and poorly controlled diabetes groups than the unaffected group (1.35 and 1.29 versus 1.58, = 0.008 and 0.005, resp.). The MSE 1 of dominant hand was higher than that of nondominant hand in the well-controlled diabetes (1.35 versus 1.10, = 0.048). In conclusion, diabetes status and hand dominance may affect the MSE of PPG pulse amplitudes.
“…LZ77 was modified by Baumert et al in 2004 [37] to analysis heart rate time series called the compression entropy (H c ). in the field of spontaneous fluctuations of cardiovascular oscillations entropy based methods were applied to investigate fetal development [38], to determine age effects on the autonomic system [39][40][41], in differentiating pathological states from healthy states [42][43][44][45][46], for monitoring cardiac autonomic function [34,47], in typifying the effects of a pharmacological treatment [48][49][50][51], and in predicting risk [37,52].…”
Methods from nonlinear dynamics have shown new insights into alterations of the cardiovascular system under various physiological and pathological conditions, and thus providing additional prognostic information. In this chapter prominent complexity methods of non-linear dynamics as symbolic dynamics, Poincaré plot analyses, and compression entropy are introduced and their algorithmic implementations and application examples in clinical trials are provided. Especially, we will give their basic theoretical background, their main features and demonstrate their usefulness in different applications in the field of cardiovascular and cardiorespiratory time series analyses.
IntroductionLinear time and frequency domain measures are often not sufficient enough to quantify the complex dynamics of physiological systems and their related time series. Therefore, various efforts have been made to apply nonlinear complexity measures to analyze, e.g. the heart rate variability (HRV) [1]. These approaches differ from the traditional time-and frequency domain HRV analyses because they quantify the signal properties instead of assessing only the magnitude or the frequency power of the heart rate time series. They assess the self-affinity of heartbeat fluctuations over multiple time scales (fractal measures); the regularity/irregularity or randomness of heartbeat fluctuations (entropy measures); the coarse-grained dynamics of HR fluctuations based on symbols (symbolic dynamics) and the heartbeat dynamics based on a simplified phase-space embedding [1].Symbolic dynamics is based on a coarse graining of the dynamics of a signal. The time series (in our cases the ECG or the noninvasively recorded blood pressure curve) are transformed into symbol sequences with symbols of a given alphabet. Some detail information is lost but the coarse dynamic behavior retains and
“…While the CE is more widely utilized as a measure of complexity of a series [1][2][3], sE is traditionally exploited to assess regularity and predictability of a process [8] or information stored in it [7,9]. CE depends on time scales and this dependence, usually assessed via multiscale conditional entropy (MSCE) approach [11] or via its refinement referred to as refined MSCE (RMSCE) [12], provides relevant information about cardiovascular regulation because it allows the focalization of cardiac control mechanisms acting over an assigned time scale [11][12][13][14][15][16][17]. While the importance of monitoring the CE as a function of the time scale via MSCE or RMSCE is indubitable, it is unclear whether sE is worth to be monitored as a function of the time scale.…”
Abstract:The study proposes the contemporaneous assessment of conditional entropy (CE) and self-entropy (sE), being the two terms of the Shannon entropy (ShE) decomposition, as a function of the time scale via refined multiscale CE (RMSCE) and sE (RMSsE) with the aim at gaining insight into cardiac control in long QT syndrome type 1 (LQT1) patients featuring the KCNQ1-A341V mutation. CE was estimated via the corrected CE (CCE) and sE as the difference between the ShE and CCE. RMSCE and
OPEN ACCESSEntropy 2015, 17 7769 RMSsE were computed over the beat-to-beat series of heart period (HP) and QT interval derived from 24-hour Holter electrocardiographic recordings during daytime (DAY) and nighttime (NIGHT). LQT1 patients were subdivided into asymptomatic and symptomatic mutation carriers (AMCs and SMCs) according to the severity of symptoms and contrasted with non-mutation carriers (NMCs). We found that RMSCE and RMSsE carry non-redundant information, separate experimental conditions (i.e., DAY and NIGHT) within a given group and distinguish groups (i.e., NMC, AMC and SMC) assigned the experimental condition. Findings stress the importance of the joint evaluation of RMSCE and RMSsE over HP and QT variabilities to typify the state of the autonomic function and contribute to clarify differences between AMCs and SMCs.
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