Key result
The incorporation of the αβ filter to detrended fluctuation analysis revealed evolving scaling patterns and dominant characteristic scales in congestive heart failure patients that are missed by conventional linear methods.
Observational (n=31)
Incorporating an alpha-beta filter into detrended fluctuation analysis improves the characterization of heart rate variability and better identifies abnormal physiological patterns in patients with congestive heart failure.
Detrended fluctuation analysis (DFA), suitable for the analysis of nonstationary time series, has confirmed the existence of persistent long-range correlations in healthy heart rate variability data. In this paper, we present the incorporation of the alphabeta filter to DFA to determine patterns in the power-law behavior that can be found in these correlations. Well-known simulated scenarios and real data involving normal and pathological circumstances were used to evaluate this process. The results presented here suggest the existence of evolving patterns, not always following a uniform power-law behavior, that cannot be described by scaling exponents estimated using a linear procedure over two predefined ranges. Instead, the power law is observed to have a continuous variation with segment length. We also show that the study of these patterns, avoiding initial assumptions about the nature of the data, may confer advantages to DFA by revealing more clearly abnormal physiological conditions detected in congestive heart failure patients related to the existence of dominant characteristic scales.
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A 2003 study conducted an observational in Congestive heart failure (n=31). Detrended fluctuation analysis with αβ filter vs. Conventional linear detrended fluctuation analysis was evaluated on Detection of evolving scaling patterns and characteristic scales in heart rate variability. The incorporation of the αβ filter to detrended fluctuation analysis revealed evolving scaling patterns and dominant characteristic scales in congestive heart failure patients that are missed by conventional linear methods.
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