Fatigue Estimation Using Peak Features from PPG Signals
Abstract
:1. Introduction
2. Related Works
2.1. Subjective Fatigue Questionnaires
- A.
- Brief Fatigue Index (BFI) [30]: A widely employed questionnaire assessing participants’ fatigue levels within the previous 24 h;
- B.
- Beck Fatigue Inventory (BFI) [31]: Evaluates subjective fatigue sensations and quality of life, suitable for diverse populations;
- C.
- Fatigue Severity Scale (FSS) [32]: Quantifies the severity of fatigue and helps discern if fatigue impacts daily activities;
- D.
- Multidimensional Fatigue Inventory (MFI) [33]: Assesses fatigue perceptions across various dimensions, including physical, emotional, cognitive, and activity-related aspects;
- E.
- Beijing Fatigue Questionnaire (BFQ) [34]: A Chinese questionnaire gauging the impact of fatigue on quality of life;
- F.
- Fatigue Symptom Inventory (FSI) [35]: Evaluates different fatigue symptoms and impacts, applicable across various medical conditions;
- G.
- Amsterdam Fatigue Questionnaire (AFQ) [36]: Designed for cancer patients, this questionnaire measures the frequency and severity of fatigue.
2.2. Objective Physiological Signals
3. Method
3.1. Participants
3.2. Data Acquisition
3.2.1. Behavior Data
3.2.2. PPG Signals
3.3. PPG Preprocessing
3.4. Peak Detection Methods
3.4.1. Systolic Peak
- Extract a 10-s normalized PPG signal (Figure 2c) to evaluate the computing cycle;
- Define a suitable cycle during the 10-s PPG signal. The default calculation cycle is 10 points;
- Determine the maximum point point(n) within each of the 10 points by using the max function (a MATLAB R2022bfunction).
- Evaluate the adjacent maximum point to define it slope(n) according to Equations (2) and (3):
- Use the location of point(n) corresponding to slope(n) = 1 and slope(n + 1) = 0 to find the maximum point from point(n) to point(n) + size of cycle. This maximum point is the temple systolic peak.
- Calculate the average difference among the adjacent temple systolic peaks and then average the estimates divided by the sample rate (200 Hz); this is the heart rate.
- If the heart rate is smaller than 0.3 or greater than 1.5 s [55], add 5 points to the cycle and go back to Step A.
- Adopt the calculation cycle for the 2-min normalized PPG signal and obtain the highest peak in each cycle. Thus, the systolic peak is obtained.
3.4.2. Pulse Onset
3.4.3. Dicrotic Notch and Diastolic Peak
- Extract the PPG signal from the cycle of the systolic peak to the cycle of the systolic peak plus half of the time difference between the cycle of the systolic peak and the next cycle of the pulse onset, and calculate the differential signal using the first-order derivatives (Equation (4)):
- If no value of the first-order derivatives is greater than zero, the first-order derivatives are adopted to . That is, this study applied the second-order derivatives to the normalized PPG signal. The maximum and minimum of the second-order derivatives were the dicrotic notch and the diastolic peak (Figure 4).
3.5. HRV Indices
- The R-R interval was calculated according to the interval between the adjacent systolic peaks of the PPG signal, as shown in Figure 5. Each R-R interval responded to the time point of the previous systolic peak;
- Furthermore, the R-R interval was resampled in this study. The resample function (Signal Processing Toolbox in MATLAB) was used to resample the R-R interval to 250 Hz;
- The resampled R-R interval was subjected to the fast Fourier transform with a Hamming window. This study focused on three frequency bands: the VLF (0.003–0.04 Hz), LF (0.04–0.15 Hz), and HF (0.15–0.4 Hz) [60]. The powers of the LF and HF were normalized by the total power minus the power of the VLF, representing the components in normal units (NLF and NHF) as follows:
- Sympathetic and parasympathetic activity were closely linked to emotion [63,64]. The higher sympathetic tone (NLF) responded to the tense, anxious, and excited emotion, and the higher parasympathetic tone (NHF) responded to the tired, calm, and happy emotion [65]. In addition, Jeong et al. suggested that [4] the index of the parasympathetic nerve (NHF) was more obvious than that of the sympathetic nerve (NLF) with respect to the fatigue index. Thus, this study attempted to evaluate the relationship between NHF and fatigue. In addition, the range of values for NHF was from 0 to 100. The range of subjective fatigue and the proposed fatigue index were from 0 to 10. The range of NHF values had been changed to 0 to 10.
3.6. Fatigue Index
- Obtain the vertical height of the systolic peak as x, and define the half of x as the zero. Then, the new range is defined from zero to the systolic peak and mapped to 0–10, which corresponds to the score of the brief fatigue index (BFI)-Taiwan form [30];
- Calculate the position of the dicrotic peak from the defined range in each cycle. The position is one fatigue index in one cycle of the PPG signal;
- Calculate all the fatigue indices during the 2-min measurement, and then calculate the average of all of the fatigue indices. Thus, the average fatigue index is defined to represent the objective index of fatigue for the participants.
3.7. Linear Regression
3.8. Correlation Coefficient
3.9. Fatigue Evaluation System
4. Results
4.1. Performance of PPG Peak Detection and Proposed Features for Fatigue Index
4.2. Data Distribution of Subjective Fatigue State, NHF, and Proposed Fatigue Index
4.3. Relationship among Subjective Fatigue State, NHF, and Proposed Fatigue Index
4.4. Fatigue Evaluation System
5. Conclusions
Author Contributions
Funding
Data Availability Statement
Conflicts of Interest
References
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Item | Questions in BFI-Taiwan Form |
---|---|
1 | Current level of fatigue |
2 | Level of general fatigue in the past 24 h |
3 | Level of most exhaustion in the past 24 h |
4 | Fatigue affects the level of general activity in the past 24 h |
5 | Fatigue affects the level of mood in the past 24 h |
6 | Fatigue affects the level of walking ability in the past 24 h |
7 | Fatigue affects the level of Daily work (including going out to work and housework) in the past 24 h |
8 | Fatigue affects the level of social interaction in the past 24 h |
9 | Fatigue affects the level of enjoyment of life in the past 24 h |
Score | Fatigue State |
---|---|
0 | No feeling of fatigue at all |
1–3 | A little tired (not tired most of the time, but occasionally a little tired) |
4–6 | Moderately tiring and tolerable (tired for about half the time) |
7–9 | Quite tired (feeling tired most of the time) |
10 | Very tired (feeling tired all the time) |
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Chen, Y.-X.; Tseng, C.-K.; Kuo, J.-T.; Wang, C.-J.; Chao, S.-H.; Kau, L.-J.; Hwang, Y.-S.; Lin, C.-L. Fatigue Estimation Using Peak Features from PPG Signals. Mathematics 2023, 11, 3580. https://doi.org/10.3390/math11163580
Chen Y-X, Tseng C-K, Kuo J-T, Wang C-J, Chao S-H, Kau L-J, Hwang Y-S, Lin C-L. Fatigue Estimation Using Peak Features from PPG Signals. Mathematics. 2023; 11(16):3580. https://doi.org/10.3390/math11163580
Chicago/Turabian StyleChen, Yi-Xiang, Chin-Kun Tseng, Jung-Tsung Kuo, Chien-Jen Wang, Shu-Hung Chao, Lih-Jen Kau, Yuh-Shyan Hwang, and Chun-Ling Lin. 2023. "Fatigue Estimation Using Peak Features from PPG Signals" Mathematics 11, no. 16: 3580. https://doi.org/10.3390/math11163580
APA StyleChen, Y. -X., Tseng, C. -K., Kuo, J. -T., Wang, C. -J., Chao, S. -H., Kau, L. -J., Hwang, Y. -S., & Lin, C. -L. (2023). Fatigue Estimation Using Peak Features from PPG Signals. Mathematics, 11(16), 3580. https://doi.org/10.3390/math11163580