| Literature DB >> 35336269 |
Volodymyr Khoma1,2, Halyna Kenyo2, Aleksandra Kawala-Sterniuk1.
Abstract
In this paper we are introducing innovative solutions applied in impedance plethysmography concerning improvement of the rheagraph characteristics and the efficiency increase of the developing rheograms using computer methods. The described methods have been developed in order to ensure the stability of parameters and to extend the functionality of the rheographic system based on digital signal processing, which applies to the compensation of the base resistance with a digital potentiometer, digital synthesis of quadrature excitation signals and the performance of digital synchronous detection. The emphasis was put on methods for determination of hemodynamic parameters by computer processing of the rheograms. As a result-three methods for respiratory artifacts elimination have been proposed: based on the discrete cosine transform, the discrete wavelet transform and the approximation of the zero line with spline functions. Additionally, computer methods for physiological indicators determination, including those based on wavelet decomposition, were also proposed and described in this paper. The efficiency of various rheogram compression algorithms was tested, evaluated and presented in this work.Entities:
Keywords: analysis of rheographic signals; avanced computing methods; base impedance compensation; digital signal processing; impedance plethysmography; rheogram characteristic points
Mesh:
Year: 2022 PMID: 35336269 PMCID: PMC8949724 DOI: 10.3390/s22062095
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
Figure 1The structure of the digital rheograph (analog blocks in gray).
Figure 2Rheogram fluctuations recorded in real conditions (blue line) and baseline drift approximation (green line).
Figure 3Fluctuations of the rheogram recorded in real conditions (blue line) and the baseline drift joint function approximation (black line).
Figure 4Approximation of the respiratory artifacts of a real rheosignal by different methods.
Comparative analysis of baseline drift suppression methods.
| Analyzed Feature | Method | ||
|---|---|---|---|
| DWT | DCT | SA | |
| CE | high |
|
|
| ID, heartbeat | ~10 | ~10 |
|
| EA |
|
|
|
| EN |
|
| No |
| PA |
| required |
|
Figure 5Rheocycle (a) and its derivative with characteristic points (b).
Figure 6Waveform of the raw rheogram (top), its first derivative (middle), wavelet scalogram of derivative rheogram (bottom); along the horizontal axis—sample numbers.
Figure 7Recognizing the characteristic points of the rheogramme; along the horizontal axis—sample numbers.
Figure 8Recognition of the rheogram characteristic points along the horizontal axis—sample numbers.
Verification of the accuracy of the rheograms characteristic points determination by means of wavelet analysis.
| Rheocycle No. | RDI Maxima Points | RDI Minima Points | WO Error | ||
|---|---|---|---|---|---|
| Contour Analysis | Wavelet Analysis | Contour Analysis | Wavelet Analysis | ||
| 1 | 156 | 154 | 201 | 201 | 1.2 |
| 2 | 337 | 338 | 380 | 381 | −1.0 |
| 3 | 521 | 520 | 563 | 564 | −1.1 |
| 4 | 701 | 708 | 744 | 745 | 4.8 |
| 5 | 874 | 874 | 919 | 918 | 1.3 |
| 6 | 1050 | 1050 | 1094 | 1093 | 1.3 |
| 7 | 1224 | 1224 | 1270 | 1271 | −1.4 |
| 8 | 1401 | 1400 | 1444 | 1445 | −0.8 |
| 9 | 1578 | 1578 | 1621 | 1622 | −1.2 |
| 10 | 1750 | 1746 | 1798 | 1795 | 6.6 |
Comparison of the rheogram compression methods.
| Method | Compression Ratio | Reconstruction Error | Computational Complexity |
|---|---|---|---|
| HC | 1.3 | – | Medium |
| AZTEC | 4.8 | 3–4 | Medium |
| DM | 12 | 1.3 | Medium |
| TW | 4–6 | 1.5–2.5 | Low |
| DCT | 6–8 | 1.2–1.8 | Medium |
| TKL | 6–8 | 1–2.5 | High |
| DWT | 9–11 | 2–4 | High |
| DPCM | 6 | 1.3 | Medium |
| STP | ∼3.5 | – | Medium |
| LTP | ∼4.5 | – | High |
| CB | 5.5 | – | High |
| AR | 3.5 | – | Medium |