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Heart Rate Variability: Measures and Models

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Title: Heart Rate Variability: Measures and Models


1
Heart Rate Variability Measures and Models
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2
Outline
  • Introduction
  • Methods
  • Conventional Point Process
  • Fractal Point Process
  • Measure
  • Standard Measures
  • Novel Measures

3
Introduction
  • ECG
  • a recording of the cardiac-induced skin
    potentials at the bodys surface
  • HRV
  • called heart rate variability, the variability
    of the RR-interval sequence

4
Methods
  • The heartbeat sequence as a point process.
  • The sequence of heartbeats can be studied by
    replacing the complex waveform of an individual
    heartbeat recorded in the ECG.
  • The sequence of heartbeats is represented by

5
ECG Analysis
6
Conventional Point Process
  • Simplest
  • homogeneous Poisson point process
  • Related point process
  • nonparalyzable fixed-dead-time modified Poisson
    point process
  • gamma-? renewal process

7
Homogeneous Poisson point process
  • The interevent-interval probability density
    function
  • where ? is the mean number of events per unit
    time.
  • interevent-interval mean1/?
  • interevent-interval variance1/?2

8
Dead-time modified Poisson point process
  • The interevent-interval probability density
    function
  • Here td is the dead time and ? is the rate of
    the process before dead time is imposed.

0
9
Fractal Point Process
  • Fractal stochastic processes exhibit scaling in
    their statistics.
  • Suppose changing the scale by any factor a
    effectively scales the statistic by some other
    factor g(a), related to the factor but
    independent of the original scale
  • w(ax) g(a)w(x).

10
Fractal Point Process
  • The only nontrivial solution of this scaling
    equation, for real functions and arguments, that
    is independent of a and x is
  • w(x) bg(x) with g(x) xc
  • The particular case of fixed a admits a more
    general solution
  • g(x a) xc cos2pln(x)/ ln(a)

11
Standard Frequency-Domain Measures
  • A rate-based power spectral density
  • Units of sec-1
  • An interval-based power spectral density
  • Units of cycles/interval
  • To convert the interval-based frequency to the
    time-based frequency using

12
Estimate the spectral density
  1. Divided data into K non-overlapping blocks of L
    samples
  2. Hanning window
  3. Discrete Fourier transform of each block

13
Measures in HRV
  • VLF. The power in the very-low-frequency range
    0.0030.04 cycles/interval.
  • LF. The power in the low-frequency range
    0.040.15 cycles/interval.
  • HF. The power in the high-frequency range
    0.150.4 cycles/interval.
  • LF/HF. The ratio of the low-frequency-range power
    to that in the high-frequency range.

14
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15
Standard Time-Domain Measures
  • pNN50. proportion of successive NN intervals
  • SDANN. Standard Deviation of the Average NN
    interval
  • SDNN. Standard Deviation of the NN interval

16
Other Standard Measures
  • The event-number histogram
  • The Fano factor

17
Novel Scale-Dependent Measures
  • Allen Factor A(T)
  • The Allan factor is the ratio of the event-number
    Allan variance to twice the mean

18
Wavelet transform using Haar wavelet
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