| Literature DB >> 26240661 |
Thomas Comyns1, Ian Kenny2, Gerard Scales2.
Abstract
The purpose of this study was to investigate the effects of a low-load gluteal warm-up protocol on countermovement and squat jump performance. Research by Crow et al. (2012) found that a low-load gluteal warm-up could be effective in enhancing peak power output during a countermovement jump. Eleven subjects performed countermovement and squat jumps before and after the gluteal warm-up protocol. Both jumps were examined in separate testing sessions and performed 30 seconds, and 2, 4, 6 & 8 minutes post warm-up. Height jumped and peak ground reaction force were the dependent variables examined in both jumps, with 6 additional variables related to fast force production being examined in the squat jump only. All jumps were performed on a force platform (AMTI OR6-5). Repeated measures analysis of variance found a number of significant differences (p ≤ 0.05) between baseline and post warm-up scores. Height jumped decreased significantly in both jumps at all rest intervals excluding 8 minutes. Improvement was seen in 7 of the 8 recorded SJ variables at the 8 minute interval. Five of these improvements were deemed statistically significant, namely time to peak GRF (43.0%), and time to the maximum rate of force development (65.7%) significantly decreased, while starting strength (63.4%), change of force in first 100 ms of contraction (49.1%) and speed strength (43.6%) significantly increased. The results indicate that a gluteal warm-up can enhance force production in squat jumps performed after 8 minutes recovery. Future research in this area should include additional warm-up intervention groups for comparative reasons.Entities:
Keywords: counter movement jump; plyometrics; rate of force development; rest interval; speed strength; squat jump
Year: 2015 PMID: 26240661 PMCID: PMC4519208 DOI: 10.1515/hukin-2015-0046
Source DB: PubMed Journal: J Hum Kinet ISSN: 1640-5544 Impact factor: 2.193
Gluteal Warm-Up Protocol Including EMG Muscle Activation Levels (adapted from Crow et al., 2012).
| Double Leg Bridge | 25 ± 14 | 28 ± 17 | |
| Quadruped Lower Extremity Lift | 42 ± 17 | 56 ± 22 | |
| Quadruped Hip Abduction | American Council on Exercise | N/A | N/A |
| Side Lying Clam (60° flexion) | 39 ± 34 | 38 ± 29 | |
| Side Lying Hip Abduction | 21 ± 16 | 39 ± 17 | |
| Prone Single Leg Hip Extension | 22 ± 10 | N/A | |
| Stability Ball Squat | American Council on Exercise | N/A | N/A |
MVIC = maximum voluntary isometric contraction; N/A = EMG data not available
Figure 1Timeline of Testing Sessions 2 and 3.
Unit of measurement and method of calculation of dependent variables
| Height Jumped (CMJ and SJ) | Metres (m) | (9.81 × Flight time2) / 8 |
| Peak Ground Reaction Force (SMJ and SJ) | Newton (N) | Maximum force value from start of contraction to take-off point |
| Time to Peak Ground Reaction Force (SJ only) | Milliseconds (ms) | Time difference from start of contraction to peak GRF |
| Maximum Rate of Force Development (SJ only) | Newton per second (N·s−1) | Greatest rise in force over 5 ms between start of contraction and peak GRF ( |
| Time to Maximum Rate of Force Development (SJ only) | Milliseconds (ms) | Time between start of contraction and the beginning of maximum RFD ( |
| Starting Strength (SJ only) | Newton (N) | Difference between the force at the start of contraction & 30 ms later ( |
| Change of Force in First 100ms (SJ only) | Newton (N) | Difference between the force at the start of contraction & 100 ms later ( |
| Speed Strength (SJ only) | Newton per second (N·s−1) | Peak GRF divided by time to peak GRF ( |
Figure 2Mean ± 95% CI Height Jumped difference between the baseline CMJs and SJs and the CMJs and SJs at each different rest interval.
***p<0.001; **p<0.01; *p<0.05.
Figure 3Mean ± 95% CI Peak Ground Reaction Force difference between the baseline CMJs and SJs and the CMJs and SJs at each different rest interval.
*p<0.05.
Squat jump performance indicators comparing baseline with data 30 s, 2 min, 4 min, 6 min and 8 min post baseline measurement. Significant absolute percentage change from baseline is noted where appropriate.
| 9275.07 | 962.64 | 1531.77 | 280.19 | 1062.23 | 1943.73 | ||
| 0.059 | 0.006 | 0.589 | 0.255 | 0.054 | |||
| 1011.30 | 955.73 | 1131.98 | 1978.11 | 1982.61 | |||
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| 309.05 | −99.86 | −99.32 | 3.35 | 75.41 | 132.97 | ||
| 0.128 | 0.078 | 0.966 | 0.495 | 0.031 | |||
| 136.73 | 113.20 | 171.80 | 240.08 | 117.35 | |||
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| 208.30 | 105.38 | −102.20 | 17.90 | 66.90 | −136.80 | ||
| 0.157 | 0.114 | 0.821 | 0.544 | 0.042 | |||
| 157.33 | 132.05 | 174.16 | 240.02 | 130.36 | |||
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| 116.27 | −5.10 | 3.20 | −16.22 | −19.11 | 73.66 | ||
| 0.745 | 0.91 | 0.274 | 0.514 | 0.002 | |||
| 35.60 | 62.05 | 31.51 | 63.66 | 38.06 | |||
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| 508.42 | 24.14 | 12.81 | −8.27 | −87.82 | 249.85 | ||
| 0.629 | 0.884 | 0.845 | 0.469 | 0.013 | |||
| 112.88 | 193.45 | 93.02 | 262.76 | 182.32 | |||
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| 7488.31 | 567.70 | 754.68 | 265.82 | −491.71 | 3263.65 | ||
| 0.24 | 0.366 | 0.603 | 0.709 | 0.004 | |||
| 1045.14 | 1793.02 | 1117.14 | 2882.80 | 1953.93 | |||
p<0.01, 16.5%
p<0.05, 43.0%
p<0.05, 65.7%
p<0.01, 63.4%
p<0.05, 49.1%
p<0.01, 43.6%