| Literature DB >> 34811406 |
Hong-Qi Xu1, Yong-Tai Xue1, Zi-Jian Zhou2, Koon Teck Koh3, Xin Xu4, Ji-Peng Shi5, Shou-Wei Zhang1, Xin Zhang6, Jing Cai2.
Abstract
The limit of dynamic endurance during repetitive contractions has been referred to as the point of muscle fatigue, which can be measured by mechanical and electrophysiological parameters combined with subjective estimates of load tolerance for revealing the human real-world capacity required to work continuously. In this study, an isotonic muscular endurance (IME) testing protocol under a psychophysiological fatigue criterion was developed for measuring the retentive capacity of the power output of lower limb muscles. Additionally, to guide the development of electrophysiological evaluation methods, linear and non-linear techniques for creating surface electromyography (sEMG) models were compared in terms of their ability to estimate muscle fatigue. Forty healthy college-aged males performed three trials of an isometric peak torque test and one trial of an IME test for the plantar flexors and knee and hip extensors. Meanwhile, sEMG activity was recorded from the medial gastrocnemius, lateral gastrocnemius, vastus medialis, rectus femoris, vastus lateralis, gluteus maximus, and biceps femoris of the right leg muscles. Linear techniques (amplitude-based parameters, spectral parameters, and instantaneous frequency parameters) and non-linear techniques (a multi-layer perception neural network) were used to predict the time-dependent power output during dynamic contractions. Two mechanical manifestations of muscle fatigue were observed in the IME tests, including power output reduction between the beginning and end of the test and time-dependent progressive power loss. Compared with linear mapping (linear regression) alone or a combination of sEMG variables, non-linear mapping of power loss during dynamic contractions showed significantly higher signal-to-noise ratios and correlation coefficients between the actual and estimated power output. Muscular endurance required in real-world activities can be measured by considering the amount of work produced or the activity duration via the recommended IME testing protocol under a psychophysiological termination criterion. Non-linear mapping techniques provide more powerful mapping of power loss compared with linear mapping in the IME testing protocol.Entities:
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Year: 2021 PMID: 34811406 PMCID: PMC8608821 DOI: 10.1038/s41598-021-02116-2
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1The change of angle, angular velocity, torque and power output with time during each cycle of the IME test for plantar flexors and knee and hip extensors. Note IME, isotonic muscular endurance. Each cycle included a limb loop in which a limb moves from the starting position to the ending position and then returns to the starting position. The angular presented a bell-curve, indicating that the limb loop moves from the starting position to the ending position, and then returns to the starting position. Correspondingly, with the two acceleration and deceleration movements of the limb segment, and the angular velocity presents two bell-shaped curves with opposite directions.
Figure 2The result of IPT and IME test for plantar flexors and knee and hip extensors. Note: IPT isometric peak torque, IME isotonic muscular endurance. PFs plantar flexors, KEs knee extensors, HEs hip extensors. The comparison between PFs and KEs, PFs and HEs, or the power output of the first 5 repetitions and last 5 repetitions, * is p < 0.05, * * is p < 0.01; the comparison between KEs and HEs, # is p < 0.05, ## is p < 0.01.
Percent changes of linear time–frequency parameters against percent changes of peak power output and signal-to-noise ratio.
| Muscle groups | Amplitude-based parameters | Spectral parameters | Instantaneous frequency | |||||
|---|---|---|---|---|---|---|---|---|
| RMS% | MAV% | MNF% | MDF% | IMNF% | IMDF% | |||
| PFs | MG | r (R2) | − 0.119**(1.42) | − 0.117**(1.37) | 0.078**(0.61) | 0.104**(1.08) | 0.121**(1.46) | 0.122**(1.49) |
| SNR | 6.264 | 6.781 | 6.359 | 6.362 | 7.453 | 7.926 | ||
| LG | r (R2) | − 0.094(0.88) | − 0.085*(0.72) | 0.148**(2.19) | 0.170**(2.89) | 0.176**(3.10) | 0.177**(3.13) | |
| SNR | 5.429 | 6.096 | 6.274 | 7.184 | 7.174 | 7.099 | ||
| KEs | VM | r (R2) | − 0.215**(4.62) | − 0.167**(2.79) | 0.093*(0.86) | 0.123**(1.51) | 0.227**(5.15) | 0.248**(6.15) |
| SNR | 7.763 | 7.418 | 5.671 | 5.235 | 7.715 | 8.301 | ||
| RF | r (R2) | − 0.159**(2.53) | − 0.117**(1.37) | 0.147**(2.16) | 0.233**(5.43) | 0.399**(15.92) | 0.443**(19.62) | |
| SNR | 7.334 | 7.208 | 7.878 | 7.724 | 8.136 | 8.341 | ||
| VL | r (R2) | − 0.160**(2.56) | − 0.135**(1.82) | 0.054(0.29) | 0.121**(1.46) | 0.300**(9.00) | 0.308**(9.49) | |
| SNR | 7.586 | 7.558 | 7.593 | 7.374 | 7.726 | 7.727 | ||
| HEs | GM | r (R2) | − 0.070(0.49) | − 0.069(0.48) | 0.088*(0.77) | 0.101*(1.02) | 0.130**(1.69) | 0.226**(5.11) |
| SNR | 4.438 | 4.438 | 4.096 | 3.991 | 4.811 | 4.974 | ||
| BF | r (R2) | − 0.101**(1.02) | − 0.077**(0.59) | 0.244**(5.95) | 0.301**(9.06) | 0.307**(9.42) | 0.361**(13.03) | |
| SNR | 4.784 | 4.773 | 3.971 | 5.012 | 4.843 | 5.115 | ||
PFs plantar flexors, KEs knee extensors, HEs hip extensors. MG medial gastrocnemius, LG lateral gastrocnemius, VM vastus medialis, RF rectus femoris, VL vastus lateralis, GM gluteus maximus, BF biceps femoris. r pearson's correlation coefficients, R2 coefficient of determination, SNR signal−to−noise ratio. RMS root mean square, MAV mean absolute value, MNF mean frequency, MDF median frequency, IMNF instantaneous mean frequency, IMDF instantaneous median frequency.
*P < 0.05, **P < 0.01, the correlations were significant.
Figure 3The association between changes in percentage of power output and changes in percentage of instantaneous frequency parameters (percentage of the first two repetitions). Note: IMNF instantaneous mean frequency, IMDF instantaneous median frequency. MG medial gastrocnemius, LG lateral gastrocnemius, VM vastus medialis, RF rectus femoris, VL,vastus lateralis, GM gluteus maximus, BF biceps femoris.
The difference between linear regression and non-linear neural network for predicting the power loss.
| Linear regression of sEMG-based parameters | Actual versus predicted | Non-linear neural network | Linear versus non-linear | ||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| Slope | Intercept | ||||||||||
| Muscle groups | R2 | Regression equation | SNR | r | r | SNR | |||||
| PFs | MG | 11.02 | Power% = 0.176 × IMNF% + 0.064 × MNF% + 32.473 | 8.590 | 0.218 | 0.353 | 9.040 | 38.89 | 0.000 | 0.08 | 0.780 |
| LG | 5.52 | Power% = 0.134 × IMNF% + 0.068 × MDF% + 33.891 | 7.199 | 0.221 | 0.231 | 8.720 | 15.30 | 0.000 | 0.01 | 0.911 | |
| KEs | VM | 8.24 | Power% = 0.340 × IMNF% − 0.151 × MAV% + 29.999 | 7.668 | 0.353 | 0.361 | 8.244 | 30.54 | 0.000 | 0.05 | 0.816 |
| RF | 21.07 | Power% = 0.679 × IMDF% + 0.073 × MDF% − 0.212 × MAV% + 15.220 | 7.669 | 0.459 | 0.491 | 8.916 | 19.18 | 0.000 | 0.00 | 0.957 | |
| VL | 9.67 | Power% = 0.421 × IMNF% − 0.050 × RMS% + 20.875 | 8.527 | 0.313 | 0.383 | 10.103 | 21.60 | 0.000 | 0.00 | 0.959 | |
| HEs | GM | 13.76 | Power% = 0.626 × IMDF% + 9.881 | 5.555 | 0.355 | 0.437 | 6.692 | 23.20 | 0.000 | 0.00 | 0.996 |
| BF | 23.72 | Power% = 0.290 × IMDF% + 0.414 × MDF% + 5.833 | 5.761 | 0.475 | 0.482 | 11.652 | 23.21 | 0.000 | 0.59 | 0.441 | |
PFs plantar flexors, KEs knee extensors, HEs hip extensors. MG medial gastrocnemius, LG lateral gastrocnemius, VM vastus medialis, RF rectus femoris, VL vastus lateralis, GM gluteus maximus, BF biceps femoris. r pearson's correlation coefficients, R2 coefficient of determination, SNR signal-to-noise ratio. RMS root mean square, MAV mean absolute value, MNF mean frequency, MDF median frequency, IMNF instantaneous mean frequency, IMDF instantaneous median frequency. Changes in percentage of power output (power%) was the dependent variable and changes in percentage of sEMG-based parameters such as RMS%, MAV%, MNF%, MDF%, IMNF%, and IMDF% were the predictor variables in these stepwise multiple regressions.
Figure 4Actual changes versus estimated changes in peak power output obtained from both linear and non-linear models. Note: r pearson's correlation coefficients, R2 coefficient of determination. NN neural network, MR multiple regression. MG medial gastrocnemius, LG lateral gastrocnemius, VM vastus medialis, RF rectus femoris, VL vastus lateralis, GM gluteus maximus, BF biceps femoris.