| Literature DB >> 32269657 |
Piotr Zmijewski1, Patrycja Lipinska2, Anna Czajkowska1, Anna Mróz1, Paweł Kapuściński1, Krzysztof Mazurek1.
Abstract
This randomized cross-over study examined the effects of typical static and dynamic stretching warm-up protocols on repeated-sprint performance. Thirteen young female handball players performed a 5 min aerobic warm-up followed by one of three stretching protocols for the lower limbs: (1) static stretching, (2) dynamic-ballistic stretching, and (3) no stretching before performing five all-out sprints on a cycle ergometer. Each protocol was performed on a different occasion, separated by 2-3 days. Range of movement (ROM) was also measured before and after the warm-up protocols with a sit-and-reach test. Fixed and random effects of each stretching protocol on repeated sprint performance were estimated with mixed linear modeling and data were evaluated via standardization and magnitude-based inferences. In comparison to no stretching, there were small increases in ROM after dynamic stretching (12.7%, ±0.7%; mean, ±90% confidence limits) and static stretching (19.2%, ±0.9%). There were small increases in the average power across all sprints with dynamic stretching relative to static stretching (3.3%, ±2.4%) and no stretching (3.0%, ±2.4%) and trivial to small increases in the average power in the 1st and 5th trials with dynamic stretching compared to static stretching (3.9%, ±2.6%; 2.6%, ±2.6%, respectively) and no stretching (2.0%, ±2.7%; 4.1%, ±2.8%, respectively). There were also trivial and small decreases in power across all sprints with static relative to dynamic stretching (-1.3%, ±2.8%) and no stretching (-3.5%, ±2.9%). Dynamic stretching improved repeated-sprint performance to a greater extent than static stretching and no stretching.Entities:
Keywords: high-intensity; modeling; performance; team sport athletes
Year: 2020 PMID: 32269657 PMCID: PMC7126248 DOI: 10.2478/hukin-2019-0043
Source DB: PubMed Journal: J Hum Kinet ISSN: 1640-5544 Impact factor: 2.193
Figure 1Flow chart illustrating the research design and randomly-ordered conditions. RSA – repeated sprint ability
Basic statistics for average power maintained with three types of stretching. Data are mean ± SD in columns 2-4 and mean, ±90%CL (90% confidence limits in ± form) in the last column.
| Type of stretching | Average power across all sprints (W/kg) | Average power in the 1st sprint (W/kg) | Average power in the 5th sprint (W/kg) | Power drop across 5 sprints (%) |
|---|---|---|---|---|
| Control | 8.55 ± 0.96 | 8.91 ± 1.02 | 8.27 ± 0.80 | -8.5, ±3.5 |
| Dynamic | 8.79 ± 0.65 | 9.04 ± 0.55 | 8.49 ± 0.76 | -6.6, ±3.5 |
| Static | 8.53 ± 0.93 | 8.69 ± 1.06 | 8.25 ± 0.84 | -5.3, ±3.6 |
Figure 2Power drop across five sprints for every type of the stretching protocol
Standard deviations (SD) representing random effects: real between-athletes differences, individual differences in fatigue over 5 sprints, within-subject random variability, individual differences in extra effort in the 5th sprint and the observed sprint-to-sprint random error for average power. All data are percents ±90%CL
| SD, ±90%CL | Inferencea | |
|---|---|---|
| Real between-athlete difference | 9.7, ±3.8 | |
| Individual difference in fatigue over 5 sprints (sprint-to sprint within-subject variability) | 6.7, ±3.3 | large |
| Within-athlete | 3.1, ±1,0 | moderate |
| Individual difference in extra effort in the 5th sprint | 3.0, ±3.3 | moderate |
| Sprint-to-sprint random error | 3.5, ±0.4 | moderate |
±90%CL, 90% confidence limits in ± form. .
Magnitude-based inferences for differences in the means. Data are percents, ±90%CL
| Type of stretching | Meana, ±90%CL | Inferencea |
|---|---|---|
| Dynamic vs. Control | 3.0, ±2.4 | small ↑* |
| Dynamic vs. Static | 3.3, ±2.4 | small ↓** |
| Static vs. Control | -0.3, ±2.4 | trivial** |
| Dynamic vs. Control | 2.0, ±2.7 | trivial to small ↑* |
| Dynamic vs. Static | 3.9, ±2.6 | small ↓** |
| Static vs. Control | -2.0, ±2.6 | trivial to small ↓* |
| Dynamic vs. Control | 4.1, ±2.8 | small ↑** |
| Dynamic vs. Static | 2.6, ±2.6 | small ↓* |
| Static vs. Control | 1.4, ±2.7 | trivial ↑* |
| Dynamic vs. Control | 2.1, ±2.9 | small ↑* |
| Dynamic vs. Static | -1.3, ±2.8 | trivial ↑* |
| Static vs. Control | 3.5, ±2.9 | small ↑** |
±90%CL, 90% confidence limits in ± form. .